{"id":1357,"date":"2023-03-22T16:53:15","date_gmt":"2023-03-22T16:53:15","guid":{"rendered":"https:\/\/vartmaaninstitutesirsa.com\/?page_id=1357"},"modified":"2024-05-28T11:08:34","modified_gmt":"2024-05-28T11:08:34","slug":"chapter-11-electricity","status":"publish","type":"page","link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/chapter-11-electricity\/","title":{"rendered":"chapter 11 electricity"},"content":{"rendered":"<div>\n<div style=\"clear: both;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal; font-size: 20pt;\"><strong><em>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/em><\/strong><\/p>\n<\/div>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; text-align: center; line-height: 115%; font-size: 16pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">CURRENT ELECTRICITY:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">1. ELECTRIC CURRENT:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric current is defined as the flow of charge through a given area of the substance.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img decoding=\"async\" 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alt=\"\" width=\"235\" height=\"39\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Direction of electric current:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The direction of flow of positive charge or the direction in which electric field is applied gives the direction of electric current. This current is called\u00a0<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">conventional current<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Unit of electric current:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">S.I unit of electric current is Ampere (A)<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">I.e.<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><\/strong><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"364\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Current through a conductor is said to be 1 ampere if one coulomb charge flows through any cross sectional area of the conductor in one second.\u00a0<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">1 mA =10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>\u22123<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">A,<\/span><span style=\"width: 28.45pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">1 \u03bc A = 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>\u22126<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">A<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">An instrument called ammeter measures electric current in a circuit. It is always connected in series in a circuit through which the current is to be measured.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Electric current is a scalar quantity<\/span><\/strong><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Example: A current of 1A is drawn by a filament of an electric bulb for 20 minutes. Find the amount of electric charge that flows through the circuit.<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt; background-color: #ffffff;\"><strong><span style=\"font-family: 'Times New Roman';\">Ans:<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The given data is,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I = 1A<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">and<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">t = 20 minutes\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 20\u00d760 = 1200 seconds<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt; background-color: #ffffff;\"><span style=\"font-family: 'Times New Roman';\">Therefore,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"48\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt; background-color: #ffffff;\"><span style=\"font-family: 'Times New Roman';\">Electric charge is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"186\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt; background-color: #ffffff;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">q = 1200 C<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. A current of 10 A flows through a conductor for two minutes\u00a0<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(i) Calculate the amount of charge passed through any area of cross section of the conductor.<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(ii) If the charge of an electron is 1.6 \u00d7 10<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-19<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">C, then calculate the total number of electrons flowing. (2013)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: Given that: I = 10 A, t = 2 min = 2 \u00d7 60 s = 120 s<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(i) Amount of charge Q passed through any area of cross-section is given by\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAX8AAAAbCAYAAACUVo+fAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABDVSURBVHhe7dwDsCxHGwbg5I9t27Zt26nYtm3bScWpG9u2bdu23f8+fWeSuZuZPTO7N7knOfNWTZ1TPezur9+Pvf2FGjVq1KjRo9AfJP\/XqFGjRo0egpr8a9SoUaMHoib\/GjVq1OiBqMm\/Ro0aNXogavKvUaNGjR6ISuT\/yy+\/hOuvvz7stddeYfPNNw977rlnuOOOO8Kvv\/6aXNF9ceGFF4YtttgifveOO+4YXn\/99eRMjU7x+++\/hyeeeCJstdVW4ZJLLkla+wTZufbaa8N3332XtOTj448\/DldccUU488wzw8MPPxx+++235My\/A++99164++67W373559\/Hm6\/\/fZw9tlnh169eoXHHnus5fVffPFFuO666+KY3HPPPeGnn35KzvTGWWedFXbYYYfw\/PPPJy19B+Zs5513DnvssUfS8t\/Hiy++GOejFT744IPIg+bjggsuiPe0guutC9c\/+eSTLefamD\/44INxTi+\/\/PLw2WefJWfaw1tvvRVOP\/30sM0220TuM5eeTU5Lk\/\/TTz8d5p133jDRRBOFgw46KFxzzTVh6623DsMPP3wk0+6uAL766qsw3njjhf777z+ce+65cZBrdA6CTB4mnHDCKNzffPNNcuZPIKVFF100DDTQQOHrr79OWv8KpD\/22GOHFVZYIWy44YZhjDHGCAsvvHD48ssvkyu6L37++edwzjnnhLHGGiusvfbauQv8lVdeCauvvnoYc8wxwzLLLBO23HLLMMsss4QhhhgiLLXUUrljd9ddd4WJJ544LLbYYmHjjTcOE0wwQZh11lnDu+++m1wR4vgcd9xxYfLJJ49\/+5ZsM5jQw6ijjpq0\/Hfxww8\/hAMPPDAMPfTQ4bDDDkta+8S9994bllhiiTD66KOHtdZaKxqT+HDYYYeNXNislIFyN36rrbZaWG+99eL\/K620Uu46YPgsvfTSYcopp4zPnnPOOcNoo40Wrr766uSK8iCPRx11VJS1FVdcMSoppD\/ppJNGDjzhhBPKkf9TTz0VRhpppDDFFFNELZaCkG222WZhsMEGC7feemvS2n0x7rjjhgEHHLBL67NfglW4ySabRCu5u4PFzwtE2K+99lrS+ieQ2f777x+GG264SCKOIquHlT\/iiCNGC5bgevZtt90WBRVhdlf4ToYRcqbc9BFJ5wEROL\/PPvvEPsKPP\/4YF7z2Qw89NLalePXVV6MyWWONNSI5edcjjzwShhlmmLDAAgv0QfLOGUPXU8atrMsyMHfjjz9+PKz9PMX0X4Bx44VNN910YYABBojzcOKJJyZn+wTZJI+s+HR8P\/3000jWgwwySLjyyitjWwryO9RQQ8X5YBx7l3s9g+LPgjwweqwl1jp8++23YfbZZw8jjDBCJa\/Ou8gYXiZTWTm56aab4rc+\/vjj+trobQuwKlgnOpH3AUjKI3bZZZekpXuCm6MP888\/f9JSDRbfnXfe2dLDMblc\/k5cNe79\/\/73vzhJ3R0skoEHHjjccMMNScufEFZbaKGFwn777RfdYgJMTvJIybitssoqkdRefvnlpLU3Usv4ueeeS1rKw3MR89tvv5205IPFdd9998Xrq4JLTaaMwfHHHx\/7WET+F110UZhxxhnDJ598krT0hnbEwxtI4Vu22267MPjgg8dvy2L55ZeP72GJNoNXyxvnMXQCIV0ejMPcGaP\/IvDWkksuGR599NFoyBrXIvI3Jsstt1xU2FkwgNznfArzt+CCC\/5l7BieU089dRhllFGick9BASHrXXfdNWnpjdT74lmUxVVXXRXvWXPNNf8wMlIIIW600UbxOxrXNK5qAQKNjMT+8hYu7eYR3PTuDJ4JotKPdnDzzTeHIYccMrqGzQMKxubUU0+Ni5imrwrKBWFy9VjK3LJLL700WhPd0VOxALiQRcqUpZhaMEDYyUmeDPEmuc+IXnguCwTIUipakK3AcGE5GdM33ngjae0TxlxYRV\/asW4plvS+yy67LPaxiPyLwIDiNXDPUwgLzDTTTHFcmon3yCOPjO\/Zfffdk5Y\/4T59Fkb6\/vvvk9ZqeOmll6IHYf6Qf55SbgXeK4VFfhkI8kEMonaU698N\/Uot45TEq8ra4YcfHu\/j5aYgV8JDFEBWWZD\/ddZZJ3KqUEwKisMzbrzxxqSlN8iXdlGXvLBSM8w\/L8Z6e+GFF5LWfDSe23hyAbgdHjTooIMWuh0+1iOqkj+ye\/bZZ2NIqezBem8XJsZ30ortgIB4hpigv74\/BW+AwLDSimJ\/XeGhhx4Ke++9d9T+chNcTMfBBx9ciZTefPPN3LErOsxr1i0si1tuuSUSljhiGbQif6EMrqjQSfO3nHTSSfG+bbfdNmmpBqGQSSaZJMwxxxx9WFogVCVXMcMMM0Q3uFO0S\/677bZbvI8XkcKiJ0\/TTjvtX+TJe4QvV1555aSlT1AO7jWuVUGWeWEMGGS96aabRo\/ZWi0DyUqWrfzg9ttvH8mP0SWkUWVd6H+evBYdPMN21l0W7ZA\/eV122WWjd6r4JQXP3foQ62+Wed6w9zAkUzCitD3zzDNJS28wYEYeeeSY\/yrDf6kMrr\/++klLMRrXNa4sALdSp8QXs2SXxcknnxxfhriqgDCloYCyh4x1u+CueUY2UVYVhEsMTWxaQoaWtViOOeaY6BWY1FZhoa5g4i3qTqorWI\/N49bqkBD68MMPk7vLg2JyP2VTBq3In3XonEXUDBUPzm2wwQZJS3VQAEjUwb0HoSgWP2+jq7BQWbRD\/hSQOO9cc83Vh5JXceJZrP9mCC0yyCjLPCAhcsQirQrGHGXIegeeMoNEyLMrmFvG4nzzzfeH1+GvMFVVhcjj0P+yh0RqWVksQjvkr\/oKR5LPbESAUeRZeSR82mmnxXNpqDwNBWlrrkJkgLP6m8NEeTD+FDdDqkzOsPG+xhsLoHLA6X333Tdp6RNelk5S1oUpAx1+4IEH4uCVPfKSimVAALmxKiXyQjZVgNxNrNCMCUfUvAGWUqfPFq8VNmonu5+Cq5c3dkUHj6Od75577rmj0Jf1GlqRvySYc3nk7xud64T8QaXNbLPNFsMoSiz9VTXTiTfZjKrkj+z1WXiguVzw\/vvvj8\/KI39GgrEvIn8hLvLO2s4b7yL4HjmJiy++OGkJUb6RSV5epxlkgVJSoZWVC5Z5VS9E6KlZVlsdPI7mWHxVVCX\/jz76KBKzMZP4zeKUU06Jz8ojf1VtzqXkL9TpOdqayZ\/RLWxZhvz1n4fAU\/BtXaHxvsYbC6DKwukiMhLHEyv1sirZ6H8ahA9B04pVFkMRKAAuugUoHn3AAQd0TPxcbIKitKurSe4OQFgs57Lj2a\/JHyysaaaZJipYfzvxAvNQhfzJixJp48gIao6Hd0L+Fr65EXqpEveX35t55pljLbpYuIM3S8YpzK6gD6uuumr0OoTpUu\/h34Iq5I+U5VWU12ZzWyn6Bfm71zN4bmXyK41rG1cXgCvqdFG8T7JX4mKRRRYpbQH2C5xxxhlRgLMxtk5Aw3KHxULFM4WUmjV\/VfCEWKbc5k5jl\/8ECGPfIn\/5A+fUUDefTxVDlWqHIghjIlt12ZRs366oKkv++ohUhdxUeeQtVMaUZ00\/\/fR\/WVvCOqzxbII4C+FIys29ZfdIIDCGHKJRepoeaTiirDUsOU0B4AXE+G8oAU9RlvzNh1i+8eJR5kEkxLNU3DTPbxoqTxPEDAHrXltzklbYx3vI7TvvvJO05kOSPX1nGTSubVxdgJT887LGPpjwiQe2U5PumZJt4v5lD4mxdiDxpB\/NJXPtwGTYySrsc95558WdfrwKFRbKqNqF8IMknXKzTqCSIG\/sio6pppqqrTK+vkn+4tvkyBg2J7ePPfbYeJ8kZicwT1xi3p\/YsLi0EIX2voWy5I8YLGbFB0UWGq+EcSFZ3WxYpKWhKqHywJJE2ryG5uqpPPgGuz+RNsXB2kyP1Erl3ZYF40WVmlyG\/FheSWpX8D158lp0TDbZZB3nbsqSvzA4WWpVfsygYRjyzpqNubSyx6bAFAxobQzqLHCK0l1c2VVYq6qX3Li2cXUB0nriNEmWhUVDu7umnZAHwpGQYgGVPdqx1Ai2RYCgO90qbWEIhSF+cdF04bLelMNlE2VVIaFmrCWPU3Dfq44tSzlv7IoO76PQqkJFkrh53yB\/Y4asEGLzAlZFRikKRbQDc2RMzJm5M4fA01LIYIEiqiISroIy5K+qyFjYfZl9p\/+zPysgXENBWfjNfbeBx3uy1SVZUBw2Z7Uq1MhC3gdRS4w3g2x7V1eGl3FtLgdlbBnfnXbaKWkpD3OSJ69Fh\/Es6+UUoQz5m2MhN6XfWZCnbOjb2rWp1JE1CnkNdvjaOCevkSIt3z3iiCOSlt5IPcAyRqHwtmvzNkX6PvX92TlqXNu4ugAsWxYGYUurWFIhtVC5lX0zYfZ3gDurEkBVR5mFUAQWFMtIv2n1ZthUY6Fy39qxpP1chqkQB2T9Ei4x2+yO6u4EG5J8b5kxJTMp+RPCPKS7J3v16vUHKRoH440EyyqZLNxjk4x5EYNufrdvl5wUQqEgsmTcDtIQFe8r71kIUl8YTAjB9zgoX96znaJZHH300XFMDjnkkD+eRylYd64tGnuEgVzWXXfdpKUYxli4jZeflx8QttEnP03QCjwEnls2REXRqYLr1Gv7pyC5ra9F30upInMbscxZOn\/G0D28yiyMv+dlvUvPMDeiJlmZthmRl2QeUmPMnKui5AGW2bRn\/ih935j1FskJxea977\/\/ftLaBfm7yTZk5CnUcf7550dX08PVGHd34ucmCRtQYCzLToiUcKsWUmZXBG6XWLIcQ1Wo9mBRCEVQIJRVc81vd4L9B0Sn1Y9gscQIO1JkvbveRjixy+YQmeuQmioV4RBWjMWD\/NsdBwtAHoXlWeQyW2hi2\/PMM0+XbnUeGEWUvWSc33vRRyEIxKeENvtMv33kvHCZ70oP1SLGx7xnwSOiLCxaStE4WH8KLFqRAavZe7pK0iKtNARh7HldWaWFTORanOfl5SU2U8insfLFmxmNKgV53H2zlPbvgJCMeRKGVv2lr0IwLGTzmnrexoUB4bx5ys4fblHTT+lnQSaE7RAyg9FmN6Rv\/vNyBYxs6997hJQYLowmBmFZ48cvBJAPSgQPWW8S0wwccp41GBp9afSmBXSe62ex00Bis9zDdiyxfxoG34DS1A4Dk2eRlQGLppXwp5Bxb9dKFe+joYVikGF3BiIiqHm7TFOwWhZffPFIAkJi6eFH3vI2bTEmJMEsKJuyEF2nlU\/GsStSZ71lLaIqUFbJEKI8sn1EJCx8MgeUhP5kr2k+mn\/vBSgwVqXSWuMiFi4MVCTH2l1DaXZVGi2ci\/zT9dEc\/nI+PeewY7cIDCveq7CFa607odFO8mD\/BBhs5onXkp0L5MmSZ4QARaiwI3tN80HhNUN+iUdhDXim8FkRj+AYc5C+R3jIGKZRlzIwf9aMzZHmwbt9l\/0yzfsguiT\/LLiHLs\/LAdToWSBkSjNZNcizRvcAZcQzp0iqkEaNnodK5K92VQySa8dS5RWwbP4NpYk1+j4krLilrIsa\/R7WI49KqKGoBLFGjRSVyF8Md5xxxomxPS6RGJISsNrC6LmQEFQpYst6LQf9DohfyMX6LLMbt0aNSuQPtmn7CVRJEcmENCFSo+fCDlXxTImldksya7QPP20gJGtdtsoH1KiRRWXyB4mJmvRrZKGKQCVU2V9\/rNH3oLLIz0HU4dcaVRDJv0aNGjVq9DT019\/\/AWzoJLWMsJRIAAAAAElFTkSuQmCC\" alt=\"\" width=\"383\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">(ii) Since,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"77\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0where n is the total number of electrons flowing and e is the charge on one electron<\/span><br \/>\n<span style=\"font-family: 'Cambria Math';\">\u2234<\/span><span style=\"font-family: 'Cambria Math';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"246\" height=\"27\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"D:\\downloads\\th.jfif\" width=\"349\" height=\"223\" \/><strong><span style=\"font-family: 'Times New Roman';\">Types of current:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Steady direct current (D.C):-<\/span><\/strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 0pt; background-color: #000000;\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">An electric current is said to be steady direct current if its magnitude and direction do not change with time<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Alternating Current (A.C):-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">An electric current is said to be alternating if its magnitude changes with time and polarity reveres periodically (repeats after a time interval)<\/span><\/p>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric Potential\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Electric potential is the work done per unit charge in bringing the charge from infinity to that point against electrostatic force. In a conductor, electrons flow only when there is a difference in electric pressure at its ends. This is also called potential difference.<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric Potential Different<\/span><\/h2>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric potential difference (pd) between\u00a0<\/span><span style=\"font-family: 'Times New Roman'; letter-spacing: -0.1pt;\">two\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">points in an electric circuit, carrying some current, is the amount of work done to move a unit charge from one point to another.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"597\" height=\"55\" \/><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The S.I. unit of pd is\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">volt (V)<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">, where 1 volt\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"101\" height=\"38\" \/><\/li>\n<\/ul>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Example: How much work is done in moving a charge of 2 C across two points having a potential difference 12 V?<\/span><\/h2>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt; background-color: #ffffff;\"><strong><span style=\"font-family: 'Times New Roman';\">Ans:\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">The amount of charge Q, that flows between two points at potential difference V = 12 V is 2 C.\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt; background-color: #ffffff;\"><span style=\"font-family: 'Times New Roman';\">Thus, the amount of work W, done in moving the charge is<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt; background-color: #ffffff;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"323\" height=\"27\" \/><\/p>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric Circuit<\/span><\/h2>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">A continuous conducting path between the terminals of a source of electricity is called an\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">electric circuit.<\/span><\/strong><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">A drawing showing the way various electric devices are connected in a circuit is called a\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">circuit diagram<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Some commonly used circuit elements are given below:<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<table style=\"width: 100%; border: 0.75pt solid #000000; border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr style=\"height: 15.1pt;\">\n<td style=\"width: 11.84%; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top; background-color: #92cddc;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Sr. No.<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-right-style: solid; border-right-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top; background-color: #92cddc;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Element<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top; background-color: #92cddc;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Symbol<\/span><\/strong><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 31.15pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">1<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">An electric cell<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\" width=\"120\" height=\"39\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 37.4pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">2<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">A battery<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"227\" height=\"46\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 32.6pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">3<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Plug key or switch (open)<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\" width=\"96\" height=\"40\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 33.6pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">4<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Plug key or switch (closed)<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\" width=\"96\" height=\"38\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 46.05pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">5<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">A wire joint<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"80\" height=\"48\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 43.9pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">7<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Bulb<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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k0yXxX8StfdIdW0fUts0ehyH\/hJimqKYgvhxmA\/fX\/hS\/8AwcNdv2xP2B8dv+LYeKf6fCmvnT9pn9gH\/guT+1x8HPEnwK+NH7Wf7EGreAPFt5o11q0GheEPHXhjVTdeHNR03VNPC6rpHwtV1xqunBiCAAuAoJG0KCjFKlJKStezSa19f6t9w02trr0P1V\/YSi1PxFoHi\/4rRa3pPi7wR8RdJ+E9z4E8Y6BrOja7YeJNL0j4a+HNNa\/0jV\/Bqv4c1fS4nJ0cato4LCXTtTDnKlq\/RwdB\/wDX\/rz+fNcv4P0ubQfDHh7Q7hlkuNI0XSdNuXTJR5bWyjhdkLKrFC6EqWVWI5IGcDqKlU6dO6oxSS6LT71pb08hXP\/Z\" alt=\"\" width=\"144\" height=\"48\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 75.55pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">6<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Wires crossing without joining<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"80\" height=\"88\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 25.4pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">8<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistor<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\" width=\"200\" height=\"30\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 47.5pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">9<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Variable resistor or Rheostat<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"301\" height=\"56\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 39.55pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">10<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-style: solid; border-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Ammeter<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\" width=\"177\" height=\"48\" \/><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 37.9pt;\">\n<td style=\"width: 11.84%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">11<\/span><\/p>\n<\/td>\n<td style=\"width: 38.64%; border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; vertical-align: middle;\">\n<p style=\"margin-top: 12pt; margin-left: 2pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Voltmeter<\/span><\/p>\n<\/td>\n<td style=\"width: 49.52%; border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-left: 12.45pt; margin-bottom: 12pt; widows: 0; orphans: 0; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"174\" height=\"47\" \/><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">OHM\u2019s \u2013 LAW:-\u00a0<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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alt=\"C:\\Users\\vartmaan\\Downloads\\What-is-the-Ohms-law-1.png\" width=\"288\" height=\"274\" \/><span style=\"font-family: 'Times New Roman';\">Ohm\u2019s law states that the potential drop across the ends of a conductor of uniform cross section is directly proportional to the current (I) flowing through it provided constant physical condition such as temperature pressure etc.\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Mathematically,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u221d<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0I<\/span><span style=\"width: 3.47pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAATCAYAAACk9eypAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAASSURBVDhPYxgFo2AUDF7AwAAAA6MAAR0gxxIAAAAASUVORK5CYII=\" alt=\"\" width=\"12\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V = IR<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">R =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAqCAYAAABRJWCpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADmSURBVEhL7ZZhDcIwEIUrAAMYmAEMoAAFOMABFrCABkzgAjPwviwvaRZIdr3yZ+mXvGxp1sfdtbmjDLpwki6VDhJMktf4ZhV8+JTe0l2yGU+vn1lYy1Fi05KHRIQhSIUoaq4SPxKGjURhMGGtCYyIDnZSbRymLjKHsJ9f28CM08OwqU4GE8wwcarN+FrcJOqVgmgwC9+nb5Bmqk6DLcL9imrwZ9zCrVQDYDPdlpNjDKbbEmaoC44qjTtvOj1YztAULyn03+IXnCQppuamIUUiS0PBMUrPTkdEimlDasXIs7rUbBOU8gG1ITm6GImfmQAAAABJRU5ErkJggg==\" alt=\"\" width=\"19\" height=\"42\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Where R is constant of proportionality and called electric resistance of the conductor.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 2\" width=\"223\" height=\"236\" \/><strong><span style=\"font-family: 'Times New Roman';\">Question. A student plots V-I graphs for three samples of nichrome wire with resistances R<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">, R<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">and R<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">. Choose from the following the statements that holds true for this graph. (2020)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">(a) R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(b) R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(c) R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(d) R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:(d) : The inverse of the slope of I-V graph gives the resistance of the material. Here the slope of \u2013R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0is highest. Thus, R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&gt; R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><u><span style=\"font-family: 'Times New Roman'; font-variant: small-caps;\">(6) Resistance:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt; font-variant: small-caps;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman'; font-variant: small-caps;\">\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">It is the property of a conductor to resist the flow of charges through\u00a0<\/span><span style=\"font-family: 'Times New Roman'; letter-spacing: -0.1pt;\">it<\/span><span style=\"font-family: 'Times New Roman';\">. Mathematically, it is defined as the ratio of applied potential difference to the current flowing through the conductor.\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">i,e,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">R =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAqCAYAAABRJWCpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADmSURBVEhL7ZZhDcIwEIUrAAMYmAEMoAAFOMABFrCABkzgAjPwviwvaRZIdr3yZ+mXvGxp1sfdtbmjDLpwki6VDhJMktf4ZhV8+JTe0l2yGU+vn1lYy1Fi05KHRIQhSIUoaq4SPxKGjURhMGGtCYyIDnZSbRymLjKHsJ9f28CM08OwqU4GE8wwcarN+FrcJOqVgmgwC9+nb5Bmqk6DLcL9imrwZ9zCrVQDYDPdlpNjDKbbEmaoC44qjTtvOj1YztAULyn03+IXnCQppuamIUUiS0PBMUrPTkdEimlDasXIs7rUbBOU8gG1ITm6GImfmQAAAABJRU5ErkJggg==\" alt=\"\" width=\"19\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Unit of Resistance: &#8211;<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">1 ohm (\u03a9) =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"91\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 1 VA<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1<\/sup><\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The resistance of a conductor is said to be 1 ohm if one ampere current flows through it when a potential difference of 1 volt is applied across it.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Cause of Resistance:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">When we apply potential difference, the electron starts flowing toward positive end and ions starts vibrating, As flow of electron is affected by ions or we can say the flow of electron is resist by vibrating ions .due to which resistance produces.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Symbol of Resistance:-\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" 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alt=\"C:\\Users\\vartmaan\\Downloads\\images.png\" width=\"97\" height=\"53\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(a) Fixed resistance<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(b) variable resistance (c)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 6\" width=\"238\" height=\"230\" \/><strong><span style=\"font-family: 'Times New Roman';\">Question. Study the V-I graph for a resistor as shown in the figure and prepare a table showing the values of I (in amperes) corresponding to four different values V (in volts). Find the value of current for V = 10 volts. How can we determine the resistance of the resistor from this graph? (2016)<\/span><\/strong><\/p>\n<p><span style=\"font-family: 'Times New Roman';\">Answer:<\/span><\/p>\n<table style=\"margin-right: 9pt; margin-left: 9pt; border: 0.75pt solid #000000; border-collapse: collapse; float: right;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td style=\"border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Current, I(A)<\/span><\/p>\n<\/td>\n<td style=\"border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Voltage, V(V)<\/span><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">0<\/span><\/p>\n<\/td>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">0<\/span><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">1<\/span><\/p>\n<\/td>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">2<\/span><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">2<\/span><\/p>\n<\/td>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">4<\/span><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">3<\/span><\/p>\n<\/td>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; border-bottom-style: solid; border-bottom-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">6<\/span><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-right-style: solid; border-right-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">4<\/span><\/p>\n<\/td>\n<td style=\"border-top-style: solid; border-top-width: 0.75pt; border-left-style: solid; border-left-width: 0.75pt; padding-right: 5.03pt; padding-left: 5.03pt; vertical-align: top;\">\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">8<\/span><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistance is the ratio of values of V and I. Since, the given graph is straight line so; the slope of graph will also give the resistance of the resistor<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">We can write,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"60\" height=\"38\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"266\" height=\"55\" \/><\/p>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Factors on which the Resistance of a Conductor depends<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Resistance of a uniform metallic conductor is:<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">a)<\/span><span style=\"width: 5.57pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Directly proportional to the length of conductor,<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">b)<\/span><span style=\"width: 4.67pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Inversely proportional to the area of cross-section,<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">c)<\/span><span style=\"width: 5.57pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Directly proportional to the temperature and<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">d)<\/span><span style=\"width: 4.67pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Depend on nature of material.<\/span><\/h2>\n<h2 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 15pt;\"><u><span style=\"font-family: 'Times New Roman'; font-variant: small-caps;\">Resistivity or<\/span><\/u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Factors on which the Resistance of a Conductor depends<\/span><u><span style=\"font-family: 'Times New Roman'; font-weight: normal; font-variant: small-caps;\">: &#8211;<\/span><\/u><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt; font-weight: normal; font-variant: small-caps;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/h2>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><em><span style=\"font-family: 'Times New Roman';\">The resistance of a conductor depends upon length l and area A\u00a0<\/span><\/em><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">i.e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"55\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(1)<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistance is inversely proportional to area<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">i.e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(2)<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">From equation (1) and (2)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"71\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Here\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\ud835\udf0c<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0is constant of proportionality called resistivity or specific resistances. Its value depends upon nature of material and temperature.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Definition of Resistivity: &#8211;<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">As <\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">R =<\/span><span style=\"font-family: 'Cambria Math';\">\ud835\udf0c<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">If<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"88\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: Cambria;\">\u21d2<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">R =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"13\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"13\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= R<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><em><span style=\"font-family: 'Times New Roman';\">Hence resistivity is defined as the resistance of unit cube of substance.<\/span><\/em><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Unit of resistivity: &#8211;<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03c1 = R<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAqCAYAAABRJWCpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADgSURBVEhL7ZZbDQIxEEUrAAMYWAMYQAEKcIADLGABDZjABWbgnqWTkIYPpjPlqye5KWzCzTzozJbJX1iqwmyku7RbvwW5SE8J0xB76SxhFmIrnaSDFDYjPcDw9v7YBwYUHZNHPbuga8d6Ikypmxs6ZukZREWkLig4Ru1fgOK7zK4SP0J0Dziplz3\/OVWrD7LIiPTzecp1mgzGWu\/RZDBcnbQrZHOfuZYCQzElMiYG4ycF0usa1d9I2+AMx7Qrw7hul0o37ANeC8JYinTTFks3RMSexKhdeW4wI825iYZRygsPiTLjeHMhygAAAABJRU5ErkJggg==\" alt=\"\" width=\"19\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0=<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"110\" height=\"39\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 1 ohm meter = \u2126 m.<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistivity does not change with change in length or area of cross-section but it changes with change in temperature.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Range of resistivity of metals and alloys is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"51\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">to\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u2126m.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Range of resistivity of insulators is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"43\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0to\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"43\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u2126m.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistivity of alloy is generally higher than that of its constituent metals.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Alloys do not oxidize (burn) readily at high temperature, so they are commonly used in electrical heating devices.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Copper and aluminum are used for electrical transmission lines as they have low resistivity.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">1 Resistivity depends upon<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">nature of material.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistivity for<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">perfect conductors<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">is 0.In perfect conductors there is no resistance at all.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistivity for<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">perfect insulators<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">is infinite. There are so many obstacles as a result resistance is more so current cannot flow at all.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. A cylindrical conductor of length\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAcAAAAbCAYAAACwRpUzAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADNSURBVDhPzc8hCoRAGIbhOYXFy5gEr2DUQxgtBruHMUwQg6DBarQJCgqCYJL55f8Ydx1wty3sCzLM92AYQV\/6XxzHkXzfJ9d1cXLGn9M0kRCCgiDA3cCmaYB1XeNuYBRFwCsDHcf5jLZtP+OyLIA0TfVyQyklsO97vdwwjmPgtm16uSE\/nvE4Dr1o5IHB8zyMV8BhGIBZlmG8ArZtCyzLEuM8zziBVVUBu66joigoDMM3rusKtCyLkiQBcEBu33fjGdwLn\/oVKqXy50\/lJ0Z1oNxLbljDAAAAAElFTkSuQmCC\" alt=\"\" width=\"7\" height=\"27\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0and uniform area of cross section A has resistance R.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">The area of cross section of another conductor<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0of same material and same resistance but of length 2<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAbCAYAAABIpm7EAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADbSURBVDhP7dIxCoQwEAXQnMHSCwgeRCRgJfaWXsLGwjN4hMULbCGCpxARO0VwO0GsJFnzcRuLTLbbYj9MYIZ5BEKY\/CJCiNcf3DMMgwzDUHqehzK6YZ5nyRiTnHMz0DQNQF3XZiCOY4DjOMyA67oA57IZsCwLQIUE4zhiOc9z9CQoigKg73v0JPB9H2BdV\/QkcBwHQL2Qihbs+47lKIquCQGqqgIoy\/KaECBNU4C2bdEvy6IHSZIATNOE7xEEgR50XQdg27bMsgwzLVDZtg31CQnu+VVwHk\/zEo83FmGxRd\/CkG4AAAAASUVORK5CYII=\" alt=\"\" width=\"12\" height=\"27\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0is<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2020)<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Answer: The resistance of a conductor of length<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAbCAYAAABIpm7EAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADbSURBVDhP7dIxCoQwEAXQnMHSCwgeRCRgJfaWXsLGwjN4hMULbCGCpxARO0VwO0GsJFnzcRuLTLbbYj9MYIZ5BEKY\/CJCiNcf3DMMgwzDUHqehzK6YZ5nyRiTnHMz0DQNQF3XZiCOY4DjOMyA67oA57IZsCwLQIUE4zhiOc9z9CQoigKg73v0JPB9H2BdV\/QkcBwHQL2Qihbs+47lKIquCQGqqgIoy\/KaECBNU4C2bdEvy6IHSZIATNOE7xEEgR50XQdg27bMsgwzLVDZtg31CQnu+VVwHk\/zEo83FmGxRd\/CkG4AAAAASUVORK5CYII=\" alt=\"\" width=\"12\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">, and area of cross section, A is<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Now for the conductor of length 2<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAbCAYAAABIpm7EAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADbSURBVDhP7dIxCoQwEAXQnMHSCwgeRCRgJfaWXsLGwjN4hMULbCGCpxARO0VwO0GsJFnzcRuLTLbbYj9MYIZ5BEKY\/CJCiNcf3DMMgwzDUHqehzK6YZ5nyRiTnHMz0DQNQF3XZiCOY4DjOMyA67oA57IZsCwLQIUE4zhiOc9z9CQoigKg73v0JPB9H2BdV\/QkcBwHQL2Qihbs+47lKIquCQGqqgIoy\/KaECBNU4C2bdEvy6IHSZIATNOE7xEEgR50XQdg27bMsgwzLVDZtg31CQnu+VVwHk\/zEo83FmGxRd\/CkG4AAAAASUVORK5CYII=\" alt=\"\" width=\"12\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">, area of cross-section\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and resistivity \u03c1.<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"141\" height=\"60\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">But given, R = R\u2019\u00a0<\/span><\/p>\n<p style=\"margin-top: 18pt; margin-left: 18pt; margin-bottom: 0pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><span style=\"font-family: 'Cambria Math';\">\u21d2<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"24\" height=\"39\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u21d2<\/span><span style=\"font-family: 'Cambria Math';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"94\" height=\"39\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 2A<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">Calculate the resistance of a metal wire<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0of length 2m and area of cross section 1.55\u00d710<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>6\u00a0<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">m\u00b2, if the resistivity of the metal be 2.8\u00d710<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u03a9m.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10pt;\">(2013)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">given\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAcAAAAbCAYAAACwRpUzAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADNSURBVDhPzc8hCoRAGIbhOYXFy5gEr2DUQxgtBruHMUwQg6DBarQJCgqCYJL55f8Ydx1wty3sCzLM92AYQV\/6XxzHkXzfJ9d1cXLGn9M0kRCCgiDA3cCmaYB1XeNuYBRFwCsDHcf5jLZtP+OyLIA0TfVyQyklsO97vdwwjmPgtm16uSE\/nvE4Dr1o5IHB8zyMV8BhGIBZlmG8ArZtCyzLEuM8zziBVVUBu66joigoDMM3rusKtCyLkiQBcEBu33fjGdwLn\/oVKqXy50\/lJ0Z1oNxLbljDAAAAAElFTkSuQmCC\" alt=\"\" width=\"7\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 2 m<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">area of cross-section, A = 1.55 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-6<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m\u00b2<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">resistivity of the metal, p = 2.8 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03a9 m<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Since, resistance,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 3.6 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u03a9 or R = 0.036\u03a9<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">Calculate the resistance<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0of 50 cm length of wire of cross sectional area 0.01 square mm and of resistivity 5 \u00d7 10<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u03a9 m. ( 2014)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: given, ,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAbCAYAAABIpm7EAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADfSURBVDhP7dIxDkRAFAbgcQSlxjU4gV4iEonSWUSHSqfeG0whDsAFnECjEg2NebvzR7bYwpvtttg\/GfG\/5BvJDEFfRCm1\/MFnhmGgMAwpCAJKksTsC13XkRCCyrI0A1VVAazragZ83wc4z9MMuK4LoGMELMuiOI7xzoK+77G7lBKdBVmWASzLgs4Cz\/MA9n1HZ4Ft2+Q4ztUYME0Tds\/z\/JowoK5rgHEcrwkD0jQFmOcZ\/TiOexBFEYD+Jdq2paIo7oE+ew30TTdNg9kt0Nm27X2kOiz4zK+C10OaL\/V4AvZusaJ9oJWoAAAAAElFTkSuQmCC\" alt=\"\" width=\"12\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 50 cm = 50 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m. A = 0.01 mm\u00b2= 0.01 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-6<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m\u00b2<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u03c1 = 5 x 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03a9 m.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">As, resistance,\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"277\" height=\"39\" \/><span style=\"font-family: 'Times New Roman';\">= 2.5 \u03a9<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">Calculate the resistivity of the material<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0of a wire of length 1 m, radius 0.01 cm and resistance 20 ohms.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2017)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Given\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAcAAAAbCAYAAACwRpUzAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADNSURBVDhPzc8hCoRAGIbhOYXFy5gEr2DUQxgtBruHMUwQg6DBarQJCgqCYJL55f8Ydx1wty3sCzLM92AYQV\/6XxzHkXzfJ9d1cXLGn9M0kRCCgiDA3cCmaYB1XeNuYBRFwCsDHcf5jLZtP+OyLIA0TfVyQyklsO97vdwwjmPgtm16uSE\/nvE4Dr1o5IHB8zyMV8BhGIBZlmG8ArZtCyzLEuM8zziBVVUBu66joigoDMM3rusKtCyLkiQBcEBu33fjGdwLn\/oVKqXy50\/lJ0Z1oNxLbljDAAAAAElFTkSuQmCC\" alt=\"\" width=\"7\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 1 m,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">r = 0.01 cm = 1 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-4<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m, R = 20\u03a9\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">As we know,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Cambria Math';\">\u2234<\/span><span style=\"font-family: 'Cambria Math';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">20\u03a9 =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"26\" height=\"39\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Cambria Math';\">\u21d2<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03c1 = 6.28 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-7<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03a9 m<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. The resistance of a wire of 0.01 cm radius is 10 \u03a9. If the resistivity of the material of the wire is 50 \u00d7 10<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">ohm meter,\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">find the length of the wire<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">. (2014)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Here, r = 0.01 cm = 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-4<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m, \u03c1 = 50 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03a9 m and R = 10 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">As,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"74\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Cambria Math';\">\u21d2<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZYAAAApCAYAAAAWEw+CAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABS0SURBVHhe7d0FkCRF2gZg3N3d3V0Pd3fngMDlcOcOAvfD3d1dAz\/c3Tnc3f2A\/OMpOqG2trq7qmfYmZ0\/34iK3Snpzsr88ns\/y+xBQkJCQkJCQjciEUtCQkJCQrciEUtCQkJCQreizxDLzz\/\/HN5\/\/\/1+jo8\/\/jj88MMPjTua49tvvw2ffPJJ+O233xpnEhISEhI6RZ8hlo8++iisuuqqYeqppw4nnXRSuOyyy8L++++fnbv\/\/vsbd\/WPH3\/8MWy22WZhkUUWCV9++WXjbEJCQkJCp+hTobC99947TDHFFOGbb77J\/v7ll1\/ChhtuGOabb74\/zhVx+eWXh+mnnz5MOumk4Z133mmcTUhISEjoFH2GWP73v\/+FFVdcMay77rqNM79jl112CdNNN1347LPPGmf+xHvvvReWWWaZcOqpp4Zxxx03vPLKK40rCQkJCQmdos8QizDWeOONF0488cTGmZDlWXgju+66a0Y8efBmttpqq3DyySeHO+64I4w66qjh6aefblxNSEhISOgUfYZYHn300TDMMMNk3oecykUXXZSFwQ488MDS3Mmtt94aVlhhhSzH8tRTT4XBBx883HXXXY2rCQkJCQmdos8Qy2GHHRYmnnji8OCDD4aLL744TDjhhOH8888Pv\/76a+OOP\/HVV1+FueeeOzz55JPZ388880wYZJBBws0335z9nZCQkJDQOfoEsQhrrbTSSmG99dbL\/kYma621Vlbp9f3332fn8th5552zfIwwmGO\/\/fYLQw89dLjgggsadyQkJCQkdIo+QSzIY4wxxgjHH39840wIp5xySpZzee211xpnfgeP5m9\/+1tWJWbti+P111\/P7kUyCQkJCQldQ58glgceeCDLr9x7772NMyHcc889Ycghhww33nhj40wI3333XZhjjjmy\/EsekvyTTz555rkkJCQkJHQNAz2xfPDBB9k6laGGGioLccXQ14cffhimnXbasMACC4QXXnghW1kvWS9Jv8cee2ThM7Ay\/5\/\/\/Gd23uLKVHKckJCQ0DUM9MSCGJCLw+r7fLLe2hXnv\/7664xw4n2OCPd7Lp6vsgVMQkJP4aeffgpvvPFG5qU\/\/vjj4YsvvigtUElIaAVydN9995Wu72sHW1\/Rk++++2545JFHsircN998s58lHX0iFJaQ8P8Bzz\/\/fFhuueXCoYceGh577LFw4YUXhhlnnDEcfPDB\/a3TSkhoBsRw+OGHZ+kDa\/jqwvIM6wO33Xbb8PDDD4crrrgiy1Fvs802GWFBbWJ54oknwkMPPZQxlbLdhIROIN+VUB2KTBZffPGwxhprNM78jjPPPDMMN9xw4dlnn22cSehJGKfeDgvBF1poof6IhedbxUCRWrA+MJII7LvvvtmSjVdffTX7uzax2FvLKvWRRx45+4KEAQMLOS3g\/PTTTxtnyiGsd8stt2Sl01xdYcCeAiHTjuJx1llnhUUXXbQ07GhiUpI2Eb3yyiuzz4j5sJ6GIg9FIa3aY2LyLMwTlpycXXd4E\/rKPnh77bVX48zvUJxiQt99992NMwMGrF55SxarsbrkkkuyRcp2Cq8LCkrhjf6tAv1Jxm+\/\/fZeIxvCQkceeWSmcJuRy+eff561Oa+Qi9CvZP6qq67K+tRcaHV\/XRifhRdeOPznP\/\/pj1jo80022SRbz0ff1MFBBx2U5bmFxKA2seg0SfFJJpmkW184oRwE7aWXXgobbLBBNnAvv\/xy40q\/cJ\/dBGaaaabMsuWWTjTRRGGxxRbLyql7Auecc06m9MqOccYZpz9iQYLaPeWUU4YtttgiK7YYe+yxw1FHHdWjlqB2Igphp2WXXbYpUcjj7bTTTlmF4aabbhpWWWWVMNZYY2WhqroTtQjfyVvJb6jKwlTJOPPMM1dWyt0BkYoddtghzDLLLFlozpZJ9twbaaSRwsorr1x5M1cyazmAsR522GEzkqoCcj7CCCOEJZZYosv92lV4B+SuL\/SJ+elcHsbuzjvvzMZummmmadpm4ylERbeuv\/764e9\/\/3u2jGL77bfvFgNRu3bfffdMHl988cX+iIX8Xn\/99WGeeebJ5FcBVBUgK89ob5yntYkF6yrjXXvttRtnEv4qmMDW5kw11VRhsMEGyxQyy6gMyMMOzQY3hpkk1XiWSy21VI8YAYiFYvXvDTfc0M\/B+8onnf3f7gm84dtuuy07ZwKyoCxeJfADGiaiCWhj01FGGSXrf2RRBveecMIJmcKLbdXn2223XWYQsD67irfeeisjWweLds8998x2kJDEH5CwYwUdcMABB\/zhMVAovCl9tPXWW\/cztmWgjE4\/\/fRsg9go288991zjanP4jaUFF1wwDDHEEL2CWJDcBBNMkP1UR5nBYb7qD\/PAO84wwwyNK\/3DvPBep512Wva3vj366KOzc8igSFh1wVuKi8bLiCWCkcIgZSQ02xU+wrirqmVg5IuiahOLUIAO8qK9AdakCKt05yFe2NMQ8rJ7wI477piFCYRB9HsZsRC4f\/3rX1msnYsb4bwdCTwnL9YOJq1wRisBpiy1pyyMVQRCsc3O22+\/3TjTHIRy\/PHHz0gwP0EtaB1xxBHDkksu2dZr0W7VUiqlWkFVlXBVO7BEeX9nn312pjj0YzNi8Z3edf755++n\/ZTwaKONlinDWAqvnYgGkVY5hEPiMya8UIU+9a5i5bzZdgrAdaHRVqEjZOCedrlTYyXsU\/xOY6WP9EF81zJ4jkVO4dInrH3PtSMW7eOhLb\/88plXW4dY9J850K4KSiinCsGB3dERxZZbblkqm8be+Bx77LGZseEdmxGLcZlrrrkyTz5vBJrvPBhLIYS5gW7wmWWyUjwYO\/ZK9DmzzjrrH15hnljIV8yNRJgfEvKtCM07\/\/vf\/84ISF\/kUZtYDCwLLFqVPQ3xXWzZnUdvIE1eB0s0KinhDoJZRiwmKld0sskm6y8kcsQRR2TPIZ52cM+YY46ZWWFlwmQS77PPPpnwUwjtUIdY4sQrLlJl2dr3zSRol19i0euD1VdfvemPtplEs88+e1httdVaKj8w2WLbo0HVjFh4YK4LC+XhOygFXpf2gb7lcRx33HGVDkrA5+j33XbbLfuMCJ9jPpZZnnmcd955mffKSyjzJrSJpSz0Yo+9TsBD1geMg1ZGAMWp+CfeQ\/l6rp1CRwyqkXyPsGQdYhGeQ0Z++K+Z4UGZWkBNUbaTDf0ln8ITIVNloGxj6Nq89I7NiEW4m7dblC99tPTSS2deS9wkV9TIWJXJSvE444wzsjAaz8c2VpdeemmW+zvmmGMyr5OXudFGG\/VjkEaQZZ563hOJQIQ+Q1+V6aTaxMICFkutW\/9MmFmKJmvVo8iCvQXevay9zQ5x5HaC2g6tiMWkYdW7pzjRrr766kwo11xzzcaZ5tDfrE0WNrc5D5\/rh9RGH330LOdRJbRWh1gsWvV+vIMitMk1FYmtQMY8z3NDLkWLmuKQgxLrrmqVRrQjFkrG9fy2QhEUg2tVyLgZvIvPQOx5ULLe99prr22cKQdlus4664Thhx8+qyQrkgvCMa8tMu6kYo8BhPTkSiivOqhCLJQjr1U\/86jqEov3Ra7eH7kUvTLkzXNioNmUth30J4PB2LbyAiPaEYvIi0Xa8ilF\/OMf\/8ieNW6dgqGl2CIevF3GjgIZf5cZAgxb48krKULOkfcck\/WARCMJ1SIWg8OiYfHVhRfznGRs1aOKMuwJ6Oiy9jY75D6EmLqCVsSirtw11lYRqoVY+6zIKjABxGHlOpASEDqkgnAo7ioTCRCL99df4rDyDdxz1lneIyJX8hjegaAXwSpyrcrPGvgs34sAJZRZd+A7KSMhqSpEV0QrYvEuft7a9XPPPbdx9k\/Ie7nWlTwRxW2TVaQYjTrn\/JCdca+SaKUMtYXnwtqM3jCrlrXsp7xbeRrNIETD01Qs4mcr6n5GO2LRv0I\/lL53RzJ1iQUiudBh5kP0gFXuMTgYMNGrbAcelzYfcsghjTOt0Y5YrE1yvSyyoG9dY9B1FxhZiKXVju6MR+FpBJIHQzauY9GfDobJnHPO+YdBWotYWN8SbWKjdUHYbrrppkxxVD3ye3\/1JijLK2tvs4M12S6M0w6tiIX14VoZsXDTKY2qxAKsORY\/L0hcn0tMGdUhFRBjVsmETLjf3HHvEQkqkgsFx4r0DvqrCFVDrlUhFqBAhGopEMrHcyYCxdHpz0+3IhbfJ2fgehmx8AJc62oBgnFBCMgEGQjZKvOs8068Ec+z3I0HZeX\/SCUSTVWYn\/IdjAfyIexa9ASqoB2xsIQZZ8J+wLMW8qxLLGCsKD8hX\/lUhhdlP++889YyOGxyKxJwzTXXNM60Rjti4Ym6XkYsNsd1rbuIRfREhMBmvLzMVrqJR4aA8saCcTCXyo64JVYtYmEJIpZYtZAw4NApsZisdYkF5DZ4CoRKqAURmJR1UVRWlCCl4HOjG92OWCRHXatKLBHyDmLE3HnWbldCq10hForcta4SSwRLknLwb97zqwrKWFm0fqEcFavUJRWgiBmL1iZ5f4YIq7VZSXwztCIW74i8FLJEo4YMSWhHYhHKqWu4kSUGjj7Q5rqyITxlXil2qIKuEAsSc627iIXMkB+HIpxW89qPJdL5eY8YycTni0f8rFrEwlOR8KkrOAldRytiiT9UJtRYVDQE3+SRuKsDk1i1kc9FLH48rbsQLfgYuyWMwjzOKcYogtfjGgKtg1iR5VmLwmJVTSdoFwrbfPPNs+sWfxax8cYbZ9cURfQG6G\/hFaSiXTzKTggqD8TEm\/J51vpUqRqMaEUsjFkK3PY1Yv4OZDbuuONmpdY8DlZ1ccfydrD6nNfie21UW3XNRoSfNdcuOa4qaEcs1q+4roS8CJ6pa\/mfXR9QMFcHHXTQtvnNImoRy2yzzZbF3uuEQyJYwNiP0FU9xOV7Iwh5WXubHazxru5S0IpYWHDCGRZfFSteuOoUCAurKowVZajaSJLOokXkIn7eVQUE0QLLj69wm3Ni6UVw2Ql32bs3g9JXyod7bvJba6Ccs85n5NGKWCDGwYWmiqD4tF+CuKfBwhf24jGygJFKrA5qZblWgcStNVfKVBXqVEUzYiFrjA9GkaKheEjik0fEwJtxvY7iU10md8CL9X9Vh4yyOiHF7iYWXh\/PQIVWEXIZnu0uj7cOeNt\/KbFIvlNeBrITUFY8Hgn5qocKkN4Iyrasvc0Olr\/kcVfQilgkMylNse6iNxktITmOKhAjt3YDqVx33XXZOeEI5GIiIZcqCohS8FzZvRKe2pRPfCJA54r5u1huLFlbxQr2vRaaUTwsUc8D70WFGmXS3cl7ELd33VjnITyA8B3NSqAHFLRFvoqhgVTi2MiNGG9EX8VodE9Zgp4cCispi66z20O7HEsRxVBYVZAN3g49xuDQXuDxkw1tr5q8j\/Ohu0JhkunaJdeTh35mmDCS\/vvf\/zbODjgIcRZDYVVQmVgMuuoiDEYgDVCsuOntMDiS2JSrkI4EU3dY3gMSkVjKlKJ34UK7ni9JpADkVliQzWr383BPFGLjmwelbjIpSZVja6eAyIYCgGIZrOcYJ0or81YQa9f3KuHMy5X6ehPOKu92Y+Y6q04iWfisqMhV5kkCUyr5MskqEHLRvyzmsnboO14REhTzj2ARa49kaVc9gq5A0h5pizjwGIvjx3Mxv8X4y0gjDwUd5Coq5giKzxhSjjGJL\/xooaktTZohEkuVMl\/ohFiMmXbIuVnDVJwPZFHuj+FRxdvShxRuWU6wDJFYFJGUyYFzvCbeQd5zIqfkijx3kgfrKqKR2U4miqhMLF5Qco7FRrFwBaM12JvBSrM\/jhXsBEaZIMu+qqXRkzAZTBzVeCYSwZSDyCfJIliIwhAEV\/zYxBGfptSUArZTykDxCBE065uonIQg9GMrsHBMCGWc7qXkrey3aIulR37yys37KLmk3CSTKWckqtTRiuEqFhNvDYkKJzRbi0HR28tLeTOPqh20kZzHlffWOmhX8Vn9aw2L9qu08a68S9uvsFKrWsJ\/FfS7fJNcRJksOMeDNMfbebdW3esL3o+kNxIxt5QyU9z5520WSTExGPKIsk2vkFmfp9LNuLUjYLIew1dVDCZAeuSRR9lMbzE87HChUKCdbFjBrs1kthW8i\/mqrNf95hcj3bsXx4ERxtO23oi8I2Xzzbt2dblCJ9AHdKUS\/bqolWORPNLpBKDKpOwNUKonJJIXQCxs3UFvBwKXl7J2QXjBYQNQSrFsIZVwj5wO5ceipJCNVVVLh1fXToBNSqGmduNPQbCCWYDCQNaUGAfKwDYTZZYmr0iIhiK2lsZ7y09VDQF4T2tvipZ0Efqp2WrpPHhOCJC1SOHEMVCmag+zuM4nglWHgLSfFS43hFiEOXoaSE4JdhmpRCBRIcl2BqN8oZyYcRU+sluFikTebnHXBtVX1rfwEvOQU2AAUFqxX5GPPQjlA5t5Iqq\/eM4UNIUrX9Ts3jzIhndrVw7NKKviOVlPw8Mhp0XvLw9rt8xXe6LF9+TReXdh5SKQsvlL9n02OeopIxh5MpSESuuiFrEMbEAmBonbmoeBpbB7O4SHrNpvdpSBkLMiWYLNrPYBCe1heWkvF7+KQYIYWKWstnbW618JyqjY5\/mjWYkrxaz9xq+V0hnYgUjJmr7goZW9KxnUF0WPLcpEs6PZuDM+8veR857oY+SpYMNaKWTUDN493978EVepF4EoeYCMgZ4If0UwXnmwnZTp92liUZ7K\/c8PvEmvsyS1ExISEjoFQ4knIiRYNwfR28HLFvKWu23l5TZDnyYWIRceSz4ZbB8jG8d1UhmUkJCQkIfcibCcPGZPehfdCd6nkm7h604rGfsssXClVSXJM8QqHcldZav2tklISEjoKljzku6qNhVtCH11YuH3BghTq96TC5UqUMnWKfossSATbqp1JEoorQpWbWThXE\/G7RMSEvoWEIkckhXyqsQG1ryaIhk7SFi\/VmfnhDL0WWJRl670VIUHF7WsvC8hISGhu0C\/DCzVsmVgcHdXrqjPEos9m7inA8sizoSEhIS+gj5JLCwHWxHIsSQvJSEhIWHAos8Si9rr5K0kJCQkDGiE8H8MlyTYApNmPQAAAABJRU5ErkJggg==\" alt=\"\" width=\"406\" height=\"41\" \/><span style=\"font-family: 'Times New Roman';\">= 0.628 m = 62.8 cm<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. If the radius of a current carrying conductor is halved,\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">how does current through it change?\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2014)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: If the radius of conductor is halved, the area of cross-section reduced to (1\/4) of its previous value.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Since,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">, resistance will become four times<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">From Ohm\u2019s law,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"70\" height=\"27\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">For given V,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"50\" height=\"38\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">So, current will reduce to one-fourth of its previous value.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. A wire has a resistance of 16 \u03a9. It is melted and drawn into a wire of half its original length. Calculate the resistance of the new wire. What is the percentage change in its resistance? (2013)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: When wire is melted, its volume remains same, so,<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"182\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">Here,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"53\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Therefore,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"27\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">Resistance,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 16 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Now,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"359\" height=\"49\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">Percentage change in resistance,<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"433\" height=\"54\" \/><span style=\"font-family: 'Cambria Math';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.A copper wire has diameter 0.5 mm and resistivity 1.6 \u00d7 10<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u03a9 m.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">Calculate the length of this wire<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0to make it resistance 100 \u03a9.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">How much does the resistance change<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0if the diameter is doubled without changing its length? (2015)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: Given; \u03c1 = 1.6 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-8<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u03a9 m, diameter of wire, d = 0.5 mm and R = 100 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Radius of wire,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">= 0.25 mm = 2.5 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-4<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Area\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"80\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 3.14 \u00d7 (2.5 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-4<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">)\u00b2<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 1.9 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-7<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m\u00b2<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">As,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"93\" height=\"38\" \/><span style=\"font-family: 'Cambria Math';\">\u21d2<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEYAAAApCAYAAACIjF8LAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAPISURBVGhD7ZpLKHVRFMcvUVKeUVfeJcwwkJJQZKYQIWFEzCQzDAwM3JRCmSiPMpEBipSUMGfoHQZC8n7HXd\/3X\/bR\/e6Lc\/J5rO6vdu5azqm7f\/beZ5+9mMiDA1ar1eIR4wSPGBd4xLhAlJiDgwPKzc2l9PR0am1tpba2NmpoaKCuri66u7tTVzmnrq6OiouLVSRwxDQ2NpLJZKKXlxeOn5+fKSkpiQoKCjh2xtraGpnNZoqKilIZgWLS0tIoPz9fRa80NTVRfHy8ihzx8vKimZkZlqMhTkxYWBjNzs6qiOjp6YlCQ0OpoqJCZf4F02d6eprm5+cpKChIZYWJ2d3d5Wl0cnLC8c3NDeXk5FBJSQk9PDxwzpatrS1KTk7mz1iffHx8+DMQJaazs5PFTE1NUV9fH3d0Z2dH\/daRiIgIOj4+5s\/4iXs1RInB6CgrK1MRcUex5jijvLycYmJiqL6+nltNTQ1fv729zb8XJQbrC0aLhsVi4fXFnv39fYqMjOT1B08vtLOzMxazubnJ14gRs7q6yh3b2NhQmdc1BLnr62uV4Q5TamoqLS0tqcwr2Ofg2snJSY5FiMHCWlhYyB1bWFjgzmt55KqqqrjjiCsrKzlnL2Z8fJzzmZmZPJJEiLm8vKT19fW3pokBWu709JSni+11ttjmHx8fZYj5HxgSg32C1t57B\/mtGBIzMjJCgYGBPCexlZaI4alUVFTEYq6urlRGFobE\/L2J\/P39KSEhQWXkYUgM9gUYLXl5eSrzvQwPD1N2dvZnN\/1isHOEGBwA\/QQ6Ojr4+3xy0y+mt7eXb7bdZUrD0FSKi4ujgIAAFekjMTHR\/i\/jtuGY8jvQLQYvXPjCOC40wsTEBA0NDX24ae8uX41uMdguQ4z98aE0dItZWVlhMXNzcyojE91iSktLydvbm0eOEVpaWqi6uvrDrb29Xd35tegWg9ESEhKiIv3U1tbyNPxoQznkOzAkRqu\/4BX98PCQP\/8GcOA9NjbGD4Db21uVdY4hMeHh4bzWZGRk8BnHTwdPUlQam5ub6ejoiJaXlyk4OPjtINwZusXghCwrK4u6u7udliR+IoODg7wf0qqTANuNnp4eFTmiW8xv4\/7+nnx9fbmoZktsbCy\/SrhCvJi9vT2e\/qhha2Ck48m6uLioMo6IFzMwMOCwS+\/v72dZ7hZg8WKio6MpJSUFHeX4\/PycK5RYgN0hWgzKIBgZKJlg8UWVEmUWrbbtDtFiLi4uyM\/PT0X6EC1mdHSUS7FGEC0G\/yxk9PhVtBi8rry39XeF1Wq1\/AFiYXZRzrEKQgAAAABJRU5ErkJggg==\" alt=\"\" width=\"70\" height=\"41\" \/><span style=\"font-family: 'Cambria Math';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 1200\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">If diameter is doubled (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"71\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">), then the area of cross-section of wire will become<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"341\" height=\"40\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">Now<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">,\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">So the resistance will decrease by four times or new resistance will be<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"222\" height=\"50\" \/><span style=\"font-family: 'Cambria Math';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><u><span style=\"font-family: 'Times New Roman'; font-variant: small-caps;\">(10) Conductance and conductivity:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Conductance:-<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(G)\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman'; background-color: #ffffff;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman'; background-color: #ffffff;\">Conductance means something which conducts the current. Greater the resistance lesser the conductance and vice-versa<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">G=<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAqCAYAAABRJWCpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADaSURBVEhL7ZZRDcJAEERPQA1gAAMYQAEK6qAOsIAFNGACF5iBeYFJNv3qLvSn3EsmPdrsZHdv26N1VmEvHd7LOjvpIT2liRvfgBkZ\/cTM3KRulmPjZswZJszZ\/bMuY7Oozt\/CTGXUWZGTxBcj6izxzqYh6CqxaxgfJb4eHH8lRikGY4h56VAmM0ozZIgZp3yaGMiVLOldGpdEML1ifZEGKQ2BGPkvAv0rgwE9AozJroSzcUn+XZoxdnGeCc0nw8WwY242imPBmns8XzQalEVJVgyKz0o7uglaewGanUID6rIyFQAAAABJRU5ErkJggg==\" alt=\"\" width=\"19\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Unit :- (s) Siemen = ohm<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">(\u03a9<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">) =mho<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Conductivity: &#8211; (\u03c3)\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">The reciprocal of resistivity is called Conductivity.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"43\" height=\"42\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Unit:- ohm metre<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">(\u03a9<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">) or mho metre<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1\u00a0<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">siemen<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">metre<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0(sm<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">)<\/span><strong><u><span style=\"font-family: 'Times New Roman'; font-variant: small-caps;\">\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"https:\/\/www.examfear.com\/u-img\/00\/00\/41\/00004110.jpg\" width=\"345\" height=\"59\" \/><strong><u><span style=\"font-family: 'Times New Roman'; font-variant: small-caps;\">(11)Combination of Resistance:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt; font-variant: small-caps;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(a)Resistance in series\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" 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XKe+vUBrTnngiIn+QpzWDBbSbrPBjlR3Gyx5KWwF3Hkd34eMHegbC1ggMvtj+npWIkG2u5\/cIuldHtSeNfudAc6CSt0FOGgVVKioNqkvW+DNSZp0\/qng0KJxjQOjV8YLOEebs2eiKj7SxXNN\/y0QVVNA9gnc3AsRX9FzO2RSOHSZZXkxn5HePVXhEZEr3KR5dB7reyvD\/R27+F+WBTa+OOOIIM04U8vBFwJ+RJlqJiSaaKN18880dG1kB4vdp2pvI85IOBpsTdhXm\/0JgyyKPy7vVIfdXkAZ05qzUY6AiLSX+pJvg3WxLj+E0UzoMkDzBI5xPb9w9kcbEr2cIemfKMKu7+D7Pjjvu2GE\/pXv8fwHy9xJoX1TyN8hJI6FKw5QMakuW27I7Ih9Nw0od+wwaCkbSCovoXh3ZhRVbE1bpYGsi7YWXHPj5BqdR8M+UyJ\/RGHuu8P\/olLBFycMy2qNhveqqq0xzwNJXDCj9NJfia0X49\/b\/BwKKQTNTcnwGgA2vEEgnI0VU7thq+HuqNciUJ3aAZRTMap189Kz7dewtqLzpuZRTPnuAdgdiDXmtBe7hP1EuKB90wBA4yo3Q2\/+r2UA6k0ZMl7FajkGA4NNGbtKOcofBOm1QUb3MpdFtR7W49CzyHW0rxAR7GNoHrz1ROLkBtiksiWYgxNJkBoD9nbi2Kyp5HuSkDFQ5BF9hqEA5aJT53gmqfL55gmbh2GOPtS2cWd2ijY98PAKdGsSGEc+RRx5pX\/cEPmx+D8BP79JZuBx5mM7OceucI50rjQWjHzQo2KHk4SEhNCIsO2Y5I9\/ooXHxRnD+nqL0bGbw7v5\/yE0HQXqwcysNMNoECAbTdBA5tGjaZVf3qDEGiouOCELLxlms2NJma7qu8MC7i1DrukeeD\/mzAOf5O5PXEDB2IL3rrrsK7wO6l9Eyo+YDDjjAyDt1hu\/4VNuBOI+rKO5Wg9JaaaX\/RNpgowRZg\/RtvPHG9t0k6hwduycpHiwvx5aD7+UwPUybAnzc\/lleilB0rVpYoUxcvBdklKXFEHjKjq5xVNmSH\/8Zeyu+so0mEcNa0iiHwgdaF5U8DHJSBqogEiqNKg7MXf4CHRNaBZbx8VE+Om+mc2hoUHVXY\/vEwRQO2zwz8qRhoRPXNR39swAEgPs86dGRd6FD81tG+\/v1PwBHfw34c3+dIw0DhpB0uDQwrCDxqlmF4X8z0rnllltsKWH+OXX\/DkpPoCPw7mYC76V3U7kA\/A\/yhOk81NfsDUM6kafYj9DQKqziKBJGvZDaKaec0oitNAq6XoQifx++zH28v94P+Ps9FE7XKPd8jwlywnszQvbXBc65F8F4FqNqPiSoqU91OvlzFRdSFG+rgfcnDfx\/0v8iLdGcsp+N9gehHLEElzJFOikORCAdWda9\/fbbTzCNCIgb+PD+\/jwuwHl+X572cnP0\/p2B\/41WEO0ydmv815xI+fgoJ5AZltNTtvif0ioL+X2SQGuhkmdBTspCjTCgsOPWuXd7QAjY3ZVdEalEaoSAKo3OAXHwnQtGSGgiaKiBnufDejBSorFiOkhhFDcEiYZ\/3LhxHX68R\/5\/clTz8\/7cz39EhczW1BAx7CsIk6cHz6PDofHRf\/HPl58H57lfM0L\/Q+mq98YfgaQwMpTNCX5Kf\/0\/zoGuyR+twiabbJJmnHHGDm2T7vPSGSh7kEERRw+eRZ74fBHU8Hs\/uQkLOBcB0TmdDJo\/3lukWPd5twfvpuf79+Do00MgjNIQFMXZCtD75\/+Zcz60iKaE7xex7JZN1BjosBsvBIWO3YP7EMgM4dHWqj4K3p2DayqHHooX0fsCny+65q\/XAvdAttmxFi2PN4z10DtxxN6GesBATLY3HioTiC+XgdZCpQwEOakXVJy88uiciqDrCA0uqn22+FZDLyiMB2EgJNgmMFKiYyqC7uPIMxmds6x3o402msCfiopNCNeY0wX4ow5m6gmNihoY\/y7e7aFw\/jr\/8c4770xzzz23db5oRRSGZyFCfn8exvt7EXxczYL8P3rw7uQpy8BZOQGJww7FgzDKA8H\/b7QlrPZiBQxprcYX+HA6ck1uhWXESTxswCXNi8DoGzLxwgsvTBBf\/k4eRf7+vdAMDR482D7FzxeLFVcuQEdPnIhH\/0Nx5m6F5eif3YrQf9V\/1H9T2YGkMMBAu4BWijJE5wyh9P8dNx0204jshcP3l0jXIugZgp7t3co34M85euDnRfGUAeGZxsY+BjJFeeF+EQuuC5zrPaq1p0USaD1U8i3ISVn4Qq5KAuTvKzLAjR+NBR0A57rPhxPwo8Ixt8xXPOno0aLoOR75c+h82EKcTkxGiDwbEoKdwi677GJ2Hozg2SCL\/TK0RFnTKwJunXv\/auA5dHr66qgfzSkuHw9unwb59Tx9FF7uZoPe3+c\/78s5wI9OhEaXckB50D267t1AacARexP2qSDPfIOtI9C5d3OUQBZQhWNQiXGywgHm8LFPGDlypL0z03SUQTpDOsA8XsWt\/wfkBziyXJpn8ZFKyLmIh38vfw8oul4UBvBsrgGFbVXk\/1H\/G+i\/8X\/RuEFObrjhBpvukX+ePmhR+bgftm7UeYVRnB74S5gapu3AnkUdP\/dwpBxwjbght\/gJCiO3LxdlwZYEkCnsjqRZJE7\/DhKQn4P8Hn8eaD1U8i3ISVn4gs7RVwCAW0eFleia9xO8H40Cox1GEXxHhw4tDyvoHkDnR+fCBlh8Rl\/vRifBR7ZYzoxGA4MzRu98IZQVFexLkatGfbz+eUXgOo0RJAptD50cK3Hw9\/\/ZH4HSqAj4+2u49X+aFXpHvTdH0iVPA4A7F0Fu+ZOv7PA522yz2ajSd0Y+\/jx9COPfh5UezNGzBwl5ruvEj\/EqX4rFn3zkORimYq8AQdbqIO6RAP9M7waQMJ43++yz2xdovX1RNQG5mzjlp3OJwgHvbjXo3fP\/Cvw17LbOOecc03BBEHw6+PQgveno0bwylevDAV+GBK6jncEeChJMu0PZUDgGH2j+uA5R4fmUC\/bb0VSjhLjqAeGJn6lsDOYxhtZz\/Xv7+OXWNdDZtUDroZJ\/QU7Kwhd6CZWBhpcOmWkTRqFMoyC4JRhx6Si3xIeHWLBh0uKLL25zzfrqr4SGRcgrIganbHMPGeEawpbiTPVg98LcPwQFzQlkhc6H1RT45yA+f6wGrvMc9mVh6TObxjFCz\/+fP\/f\/P08L78eSSRpM\/T\/\/35sNekeI3uOPP97xX\/x\/L\/qvRf4658hqBFavQE7OO++8CUiCz3\/lN27Bn5PHGA+ytTz75qhzYzSMbRMkhLKGlgPbGOwZyEe0Yddee61p3Hzc\/rm5m3dk9I22jiXmrKzAFqnoP0pIJ\/xyf+Tqq6+2so22wGuO9B6Cd7cS+D8Qw1GjRn3rv0tIH9KQfCL\/8jrlz1kNh10K+Uj+Ej8ClD95uuGHgTZlDC0dmgxpzdC+8m5sawA5IhxatREjRthKNPKHdkXaFklZ8AymqWj3WATAe6sc6H\/589yvSBjgQdJkb1PP+wSaA5U8C3JSL1TZVehRgzP6nHTSSU1Y8vmLX\/wiDRgwwFZY6Jwjfhzxl3DuZZJJJrFN22gQ1ClI1EHj1jvoyNQOS1T5KBydEY0FjQedBPYGhAM0OjSGjJCkOVH8gncLRX6AeHk2xo+8\/89+9jP7v4j+H0f9dwS3P1cYhZtiiils9Aep4n2bGUoXjow4aWTZyXXyySefIL\/9f5X463kYrmFnAnkgT2mUyX\/SW3kOdC438O8kN1M75DkjaogIcaGVQYsGKeYc0oKNA+A+pgcwrqTz8HETVvHqXSSQdYyz2ZPle9\/7npUH\/ov+q45elO\/+XIIhMO8IQaGj9M+StDLQUGA8TDpR7n26KC3knmaaaTraEqWPrsn\/Jz\/5ifkfddRRNmjw+ebdEvwQ0paN2yAI3IumhnyGeNCu8KFJDO6Z2mGqGC3pOuusY4a3EAXqqY+zLAhP+8F+LOT1ZJNN1vGfEP1H\/1+9KB0QtTmkE9pAykw97xJoHlTKRZCTeqEKiFB5aeipCGzjjsU5Ggk+Hc\/WzLg5YqAGSeAowZ\/OAn\/U6LrOfhis7uFbGNKcUME4AtzqHHKBbMw888xmVMs8P1M3aElYsSMwmmBETicqcuLjF\/JzUOTHvYym2I0SGwM6NP4XjRdH\/hv\/lSPnuLmGyF9huI6g\/Zl11llN64MmAhQ9u9mAPQe2PDPNNJNpKSgH5Cv\/ibzlyDn\/lXPcCGnhz5UW7HPDSgY0J3QAeUPLubQJIE8jyonKCmWATmbttddObABHpzh06FBLe8gr8PcTL6Tg3HPPtfzlmsS\/h+IXKHeMWikPEG3qBP+PtOBZ\/E\/O+Z+cqxwojfDDjR\/CMlM6LOqSRuj+fwl52rQKIIRs4U7HSnornfT\/Ec75\/0o3hLTSNdxMiXAvdmfsq4T2C4JRBNIQUfpxJN8ov5AEplgoL6Qp9Q9tDJo0SCrtBYb03E8ZkuYtn4IuC+LhPSE\/tHssgdZ\/4z97t+oG6cA5wrlPC+ofxBhhIQLlpFXLRn9GpSwFOSkDKl1RxcNP5ARSgSEhlZq9KSQ07Eh+7oWRA8JcPapTdkxExappDT2Liuyh91IYDFzpfKjoqOgZkaGipQFUOEbG+FGxmdbxNic+LpCfF4HKT8PE8kaM8EgD\/9+K\/nPul58zn01DDTmho2t2KI1Qo9M4YtvBe5OnjF6r\/U\/O\/XXvryPLKyEnqPNpZKvlkfcjnMIKjGzJd2yDmOJBK0fHgm0Inb7CcmQUjXqcJaz8Dxm0+jCInuGfxZH3Ru0PSWMKgPKh\/+PF\/2dd9+fUB94ZGyw6JK5T3nLo2a0I6ibL8NFCMFigzPg0QIrSSv4qP7i5l3aD6VXICf6kjU8fX4ZE8gDntA1o6LifPYtoG9hMkvYE7RrlgvCUB4gJmhTaPsqoNgcE\/nm1QFja0N13393KI9NE\/j\/qv3nxfnk42l\/IEhog7Ov0XwOthUqeBTnpLkROMEZFY+G3ZfeVokwFgXwwlYGqFINYrfKRVGuYFTcNFQaNjBqYu6Wyy0BVQiOC2p3GniXAnpzkULw6AsUj8E4yiGXkwvSBv6\/onXP4+ABpyjQRIzgM5FoFdPKQE7QmWrXk\/1v+P0Hux7k6EDoAOgcMS2lwc8LhgX81AZQtlqZTJrBjYUM8bJSYn8eeQ2EpD4yWIYbYPWn07eMCuHkfub1ARngGnS7lj\/9RFE5SDdQlVpwwvcXomA5Iz\/ToLI5mh8gJ5J66U4Rq\/8+nn9y0H9RFdlCl\/dA1n1eC7hFIb7RoaKvQmMmAnmkcNk+kLjNtR52EfELCafuwDyOPFZ+PszMoHO0W2jI2mKNNoqz6OOSuFS\/XIeEQM7TGfBKhqLwEmh+VvAxy0l2g3WAfEfZ00DSJUKsy5aDyQxwgJywNRo1KHIrHd05ye+HZvANzsfPPP781UHQUCk\/FpYPC8p7GEC0NWgoaSEHx58ifJzCKYpqA3Su1lNiH60rjQKOK5gRy8tRTT33j2\/zQtA5pW22PmlrwaUd50FJipuHyRlvw90jkL+BmZAnJYUkqBo6owiEi0sgxMkZTgg0VHRL2BXRGPu89vJ\/cCKs4sG2hDGopseDvqQXKM50iI3nelfcvIrtl42tGUPcgn2hO8q+P1wvSAdKJxvSggw6yuq30LpNGlAPKMGnNVA4G9UznYHfEEl\/i4H15T9oOppFo+9B2QGLLPkdQWAY3kByE\/FY5rycuAY0g7R7pGeSkdVHJ+yAn3UWjyQlGXMzT07jnG2MBVTbCyp8j\/ghkhMYJ7Qkqde3QSQeBypORFSpURhZ0Qrwz6lw9R+LBueL31zinsWIFEJuw0SjwjKI46kF\/JCd5mumc8oBWjqk+Ta\/464jyRlCYHJBTyC9xYZuE4SPvDLiHTkKrPfj6MUtRuU6Z1rMUVqLnej+0JWhlINmMivOy6qUzBDkpD6Unmg\/aD2xHWDWlOlsmjQjD0uDTTz\/d2jQIKu0QUzoY\/hMXGhI0bWixIKHYgbA\/CXmuZ9UDwjO4oa6jHZMRK\/4qW\/UgyEl7oJL\/QU66i0aSEyoSe5MwpYH9Rv5FYo\/cT27ICGRBW8kTJ0KjwkiKUQ6dEtoT7A0gMGwZTRjFKTfw54pL\/rwbqmC+JsuKEuwUPNERvLsM+is5ydMdgSCg6Zhhhhk69pQAygudA39NwE\/h6Nh5R+ySICcQVU3pkJeUG7Q0TKNQPtDesWoMgiEQVnH658vNEXsFCAVTSLyzDycobGcIclIeIoAQTMofUyR+tUqttBYoB7Q7TE3yoUqmfznnfsgxbQX1E6JL3kJmGeww\/ca9ZZ8DeF\/em6kcyiQb91Fv6okjR5CT9kClbAQ56S4aSU4IT2eBRoPRj5bo5VC8HCU6p4GAiPAeqpgcEZEJCSp7wuq64hF0v\/f3z6NhwQgPIsWeGDRiXoUPfPiy6K\/TOkor5QWC\/Q3z\/qwGY26ffM3TU+fKLw\/Fg3CdfEd7ApEkndXZUw7Q1DFfjz0BxJUpIAgMpEDPUFxy58CmCXsFVm7xJWppe\/LyJb\/OEOSkPpA2tBdoIDAIZe8l6ng9IE+YzmOKhfdiRZe+FkzcfCqDVV+0TeQzBBQii8a0q2BlIrtiQyqoQzyrq3ka5KQ9UMn\/ICfdRSPJCaCB4fsZqN6HDx\/eMW8syF3U2Et0TSMZfw3x4X08Okdy+HAANw0fRnwLLbSQjdSwL8DfS1fQX8lJnhcInReaCOyIWC7KyNXDpzPHorwTdB0CgY0AcQP8KCuUXQgAKns6GwR1PsRFIA7KqH+uf29sjphS4KvEGnH76x5Ffh5BTuoD6Uz6YBRP+wHBRHtalGbVQFpCYNkmn3hYfUeHT9zUd4gK9ibYotA+sTqI6SOu1ZMPhKXMYeeExoQlxEwfadUP17uSr0FO2gOVvA9y0l00mpxwD6MT9gtBnc+0C5U4hzoIwFEdgI7enYfx8Sms4M99xS4KR8NHQ8VOoOwpwChf4XzYetEfyYnPK0HpSIfACgyWFNP5k3+6JvHh5e4MCstz9Wx\/b5H4cDoHKotoSdDKYM\/Eah+Nprkm6N4yCHJSHj5vsBdiE0NWwFBelE\/1AI0oU0SQWMgp8ZL2TNsSJ4bUbNqGloV80rOBjrVAOaZsU1\/QwEDCRYR9fPUgyEl7oJL3QU66i54gJ3TyBx54oDUwqNhlCe9Rhpx4+GuaelEY+QOOElVsXQO6RhwYxNEIoMKnodLoSeG9ux70V3IClGY+3dCWUA4mmmiijs\/KF+Wzd\/s8LYLu7Szv\/dG7BbnlD3lgZQf7kjA9xKgY5Pf4884Q5KQ8yANAWkAqWN2FHQdL0X1bUQY+j3K3LwP+3IvepRZoQ7CBY+M4VhfRnvh4uoIgJ+2BSv4HOekuGk1OACMK1Kp8r4bOjo5fDYwXD++XNyCC90NUcTnqHrl1DeRxIKhf+RAYW26zvwnpoGsCbh9PWYTNyYRTISKCGMVSJvhQmkazkhzePw\/H0ccvyB\/k2jUhv0cgPJv6sTMsmhM26KoWFv9q1zyCnHQNxAmZZbUUUyZ02GVBWnoy48ui\/PyRsP66pBa4h0EXU5XYm2DDwhQi4H6Vw3oR5KQ9UCkDQU66i57QnADUpVjB0zBjcKYPnwHfeHD04lF0jqjC+oqLW+F9GOD9JRhPsgkTUzpsPofWpOi9uoKwOflPpwDwwxiRnTr5Bgs2STTC+BNGHbZPcx0FhfXwz6sGxe\/vLYqbeoANAvWAbzqpQ1RYfw9uxZfH5RHkpH6QFggrdZhaY1sBbH\/KplGez15yyM+H8fd3BvKWVTqyV+O\/Q8LzOOtFkJP2QCXvg5x0F0zBNFpzAmi02ASJjo7RMoZpvuLq6J+Bu6hx8ah2rrCSokqta5AHjO34UBcri7QctVHor+SkM9ApY8PBfjKsjEJLIbKqfBHIO53n1+pFrbi4zruhnseokTxDa1JEIupFkJP64NOBZb7sMs33atBsYivi4cPWm35qG\/L78nPfhnBNQrllN2UGX2xBANmG3FaLtx4EOWkPVMpAkJPuoifIiSoxnREkALUnjbOfkxV0TiVE8us5\/HUfLvf3DYX3ZzoHFSx7INAZoUFpREfkEeTk2yDtmcphgyy+Wo1NAZtXCcon8kJu769rZaHwvkx5EXAzSsegEaNdOgTU9Y1AkJP6oHTgSL4x\/Ud5ZOUUtkr+elGaFfkVIY9HInTmz3tRPiAkvBflmN1nSYf8PqReBDlpD1TyPshJd9GT5ITOCHsTrO75sCDL99gQy3cYPjz++bUc\/poPI38v3h\/w39gem+kcdhGlgZF1fSMR5KQY5APPoKNGe4LRNCsnBK6rMVY5AMpDXSsLT3Qkgs7ZNJDpJowa2VEUssrI2IftKoKc1AelA0fymoEEm+ixwzDG9XwTh7zJy4ZQTzoStkiIW\/H75wDcaFmZzqF+M8BhZZE26qv2XvUgyEl7oJL\/QU66i54kJwgNDNM7GBkussgi9nVaGmnNz+oZcqsyyj+Hv0eQH6JGQlBY\/hdL\/diWnF1E6Rj57z2BICfFUF6wGRs7eFLmaIj5GnLeCHOu8MpbucuAcHk58PdS\/lDNs9vw4osvbhvxseydFToK68N3BUFOysOnuYS0wnaNPGL6hM3Z2IsI+zDBh68HeT5wv9oOlZs8DGWDwRZGsNiasMkf0zkQJsKqzNb7Lh5BTtoDlTIQ5KS76Alyokqqik6FY2UMH9fTHC0aFL9iw1dC+UmqQddpGHw4uTkSL\/+JfQ0gDNNOO23afvvtrUNUmEYjyEkxlE8cIayrr766EVaW76o8CITz+SjJO4xqUNlTHALnEBP+K18eZu8VRuXXXXedlVM9pxEIclIeqv95nnHOXiK0URhTo91iqTF5CJRfRXndGfS8MiBe\/idaNXacZesByCzvQTy+\/eG8nrhzBDlpD1TKQ5CT7qKnNCc6IlQwltmxlTifV2crc2xR6JD8MxRehpJAfkUo8seP5\/lrdBCohiebbDIb9bBrrZ5RtrOrB0FOqkMNOaNfVOLY\/Uw\/\/fT2hVien+cp58pTXy5qQfHoXp3jRmPCEtVJJpnElquy8RoGl1yTNAJBTupDnlekFSQE0goR4JMY1GGM2NGoKK8Uvmw6+nA8w+c31xAfL2D6kTLKcnj2X8Feqlpe5vfWgyAn7YFK\/gc56S56clqHiqWKSsfCs9j\/hA4BkoItCssEmbPVfeq8akFh1Lhwjqgy44\/h2oknnmhqe57HRkmMfqS6132NRpCT6vD5RkMMMWBvEVZOMdVz++232\/bjlBflJVD+1pNfvmwACDIaG6b2ZpllFltFxqoh\/OkEG10egpyUh08X5YMXnsM289iL8bxtttnGvmCMv6CwtaAwPjzHavnPdB9lZq655jLDaaYltUEf0L3+fo5FcdVCkJP2QCXvg5x0F40mJ75SqsIK6pBuu+02eyZGqYycmVPGMp\/RtCp4mUqpcHomQidDJ4CWhgYM+xI6Bz7ihlW93wWW9+HYaAQ5KYbylDTHjVAeaPxZlskUD\/tasM8IX4nNl4\/WC+Uzdk90KJBTygLljudBjDFwVDlQWfDu7iDISXn4siFR3ZY\/GhT2JOJLwywxxo7t\/PPPtylapavuLYM8fp1zhByTX3zeAk0JBtwsaSY\/2bNH7wv0TPzkr\/N6EeSkPVDJ\/yAn3UVPkhPvBjqn4rN8k\/ljnotmg3fAWJZOhM6dRi+vmD4uoHPiY0t0PuJ3zTXXWCeEHQF7amyyySb2BVs+Bufj417O8zgbgSAnxSC9JaS7hFEoeYeB4corr5zmn3\/+NHDgQCOU7I+DSv\/rr7\/+JpbaUJxvvvmmaWJOPvlkKweUM5YLH3744R1LyIvyH79GlI0gJ+WhNMjLhvdHAN\/uYloOGzY+EIhx++jRozumBXVPLXhSKmHwAtm56aab0sEHH2yEGU0vG\/SNHTu2Q2PinyG34hC8uyyCnLQHKnkf5KS76MlpnRy5H5buI0eOtI6IvS8wTkTVzuZLLNfDiHXcuHHWWNDh07hDMjhyzjJQGkRW4bAPAnPCNFgzzTSTfR+FxgVVMA2o3qnovRqNICfVkRMC3Op4aJjpZDA2ZGRMeUCzhiaFb6xQHiAV2AyRxioLHLFfwg6B94b40rmwdB1NDJ0ne1Lw35jW4YOPeofOykN3y0qQk\/KolR+5P\/nPxzoxqma6BQLB95DQrGAfwlSd6r0H514A04i0g9zHNB\/x0B4y9Ue8fLmY55F3Igv+fh0bgSAn7YFKmQhy0l30BDkpA1+50Xpgi4LNAd+6mXTSSc1Ykc6JSso+FFRYRsAQl5NOOslG2WwbjboVA1vCY83PEr9DDjnElhz2VcUOctJ1UCYYvWKLwletKQPkK4aQGCNCNlCvMxWIZoWyQLlg5Q1TNWz4N91006Uf\/\/jHdg\/GtpRvyC7TRCpzvVE2gpw0Fj7PcJNuTNWygoayQX7TflDvLr30UmsDsDuDjJL3TMf4I9N9XKOsX3jhhaZdo7z89Kc\/TdNMM41pS9C+MVVMvolYIz1VfoKctAcqZSTISXfRF+RElZw5ZFV61KWQFFT4aEGwF8E2YMoppzSyQqMDCZl88slNOP\/JT35iDSNzwpAVNCiMoLEjoEHpqfevhSAn3QMNMqNZGmp2FWaZLwSVTa8gHnQeKg8IbggMRzoXtGeER0uCdo14IDxM\/1HWegtBThoP0krG0mpDIBoQEXYfRtNBWaBcUFZ++ctfWnnAPgXyAeHFqJXv9uDPdYgI4TmSV5AC8op4ib838yfISXugUmaCnHQXfUFOFK8aGMCRhpvGQCpW1PioWRlFs+yUzgZ1PYKmBXsCjBppFFkeyohIZKcvEeSke\/DljvIg0sqcP2WUfGenX6Z6IC6UC6aDxowZY2QAmwRGvIyKNeolToQy11sNfpCTnoHaDQmgnJC+lBG0ZHTsTPOutdZaNkXIO0JEZp55ZpuuQSO3wAILmG0aGjfCU6aor7JP8+0TKPJrNIKctAcqZSTISXfRV9M6vpJzVMXP\/REadDoZGkIaIbmBwksUB+C8LxDkpOvweebz1Z8DRs+UATQiKhMiIR6c+3Kl895AkJPGQunkj0VC\/tKuYWSNQTV2bay6wUZlxIgR9pV0On4M5SG6hCM85Yj7fdweirvoWqMQ5KQ9UCkfQU66i74iJzTSeYeh56lCej+F8+c6FrmBd\/cmgpx0HcrDzsSHE6qd5+Kv9TSCnDQWef4VCVD7kfuD3K\/aueCv5\/49gSAn7YFK+Qhy0l30FTkBOfnIGxVB13xF9ffm8Uj6CkFOug7yrbP8lFvlIfeXW9d9GA\/8expBTnoGfmDjwbkEEIawnaUv1\/KBksJzxF\/ir\/UUgpy0ByrlJMhJd9EX5ESVvkz8hJEUwfsTp4zlQJn4ewJBThoHn\/cc884dv1plSXH4MJ2FbxSCnDQWpJOv26Sl0hN\/n7Z5mfD3AoXPw+i86F5\/zcfVSAQ5aQ9UykiQk+6iLzUnvtL7Z\/nz\/BrgnrzSEkZx9TWCnHQddBjV8tb75+UiD6OVOZwrnML4+3oSQU56BsrDPN2Uv3IL3h\/oWh7GnwPu8eVFYfJwjUSQk\/ZApYwEOeku+oqc+Iqu53DMG29d8\/D3CPLz\/nmY3kKQk67D56Okmj9S1HkA+XsBHHurwQ9y0lj4vJQIcle75q8L3q+Mv0c1\/+4iyEl7oFI+gpx0F31JTnLg193K6OPtyffvDEFOug\/yrloZyfO4KJxHfr1W+EYhyEljked1GXeOonAcO7unNxHkpD1QKU9BTrqLvpzWaVcEOQmAICeBehHkpD0Q5KQBCHLSeAQ5CYAgJ4F6EeSkPRDkpAEIctJ4BDkJgCAngXoR5KQ9EOSkAQhy0ngEOQmAICeBehHkpD0Q5KQBCHLSeAQ5CYAgJ4F6EeSkPRDkpAEIctJ4BDkJgCAngXoR5KQ9EOSkAQhy0ngEOQmAICeBehHkpD0Q5KQBCHLSeAQ5CYAgJ4F6EeSkPRDkpAEIctJ4BDkJgCAngXoR5KQ9EOSkAegJclLtvnri82Fxd3ZeFv4+jj1V8fsjOamVH0XXfX6A\/DxHfo38Q3Sfvz8\/Au8uQn5\/rfC1EOSkPijNvXSljnJfNXR2LYcPq\/cR6omnHgQ5aQ9UykeQk+6iWckJoCHnHi+g3njyOLz0BPozOcnTN\/f3bqQzciG34MOUEd0jFF0rui53dxHkpDyKygEi\/3rgO3Tdq\/jKIg+vc\/n5a41EkJP2QKV8BDnpLhpNTlSBJb7R0fWyEDnhyFdm87jKQOH1lVqd1xNHvejP0zrkkfJJbvmTB\/L3+SABOuZh5Pff\/\/3fE1wT\/HmR259TDhQHxyIofHcQ5KQclCcclRbkC37Kq3rgw3O\/2g6kbFornN5J7+P9ewJBTtoDlfIR5KS76Cmbk3\/84x\/p448\/to76z3\/+8wQVuywI\/9VXX6V3333X4vrnP\/9p8dQDwv\/lL39Jb775Zvrkk0+sMRWIvzv\/sRr6u+Yk7wTIt3feeSe9\/vrr5la6+zDA3yvhHIGUfPnll5aPf\/zjHzuIjofuEXwclAPi+NOf\/mTliXKf3y9U868XQU7qA2mDkB7Ue8ojdYln1JNG5Df417\/+ZXX+\/ffftzJD3LpWFpSZTz\/91N6FstPTeRXkpD1QKSdBTrqLRpMTVaann37aOrr1118\/XXnllRPEWwbEQ+Ny8cUXW0XdZ5990ksvvdQRf9l3I9x5552XFlxwwXTQQQdZxyT\/oo6iEeiP5CQnC+QTQho\/\/\/zzafHFF0+\/\/OUv06uvvjpBunOPwnqokxJI01NPPTUtssgiacSIEdZhUD58GMHHx5EwCHGcfvrpafnll09HHnnkBPf7eIri7AqCnHQNpMf111+fVltttbTRRhtZ+SmbRgrHESJLnacennvuuUZu68Xnn3+ettlmG3uXa665xso56Kk8C3LSHqiUjyAn3UWjyQmNLw3WRRddlBZbbLE066yzpgMPPNBGL\/VWNDQedJYDBgxIK6+8crrpppvsneqNh8520kknTWuvvbb9R\/2vnmpg+qvmxKerhMb9nHPOSZNMMkmaeOKJ03XXXWf56sPJTdkRKUFELPAjHemoJptsMmu40cTk00RF0DVGwMSx3XbbWXnacMMNO+IARfdXi7MsgpyUh\/IJgXjuv\/\/+abrppjMyeskll3wTqjyI5\/bbbzdSMdNMM6XddtstvfXWW6XSmjAqFw899FBaaqml0rTTTpsOPvjg9NFHH5l\/TyHISXugUoaCnHQXPWFzgnZiyJAhRkxmmGEGG3k8++yzdcVHpXzhhRfSCiuskCaffHJrpE455RSbLiobDx3B22+\/neabbz4jJzSi559\/fsf9PKMnKn9\/JifqZAQ6LIjA1FNPbQRl7733NqKq8IAjnYHyQ9ckqPghNZSBn\/3sZ2mOOeZIjzzyiJVVH05xCf7a119\/nW644QYrT7zHMsssY+WdaSbB3wvy83oR5KQ8fBqQZr\/5zW+szMwzzzxGVCCXZaH8PuOMM9JCCy1k7ccGG2xgRKNsWqssnnbaadaOUe623HLL9MQTT\/RofgU5aQ9UykiQk+6i0eQEMGJZa621rCNA47HJJpukm2++uWNUXAaERfvCdMCvf\/1ra+AhPHRsZcBzUNtffvnl1njyHnPNNZeNfv761792ND49Ufn7KzlReuJGKEvXXnttmnfeedPgwYONECyxxBJGOhVG9\/pO218DaDiOPfZY62hWX311I7xM933xxRcdYRXe3+evUc7paBZddFGb4lt22WVtigd7KH+v3MC7u4IgJ+WhekidJa9XWmmltMYaa6RVV13V6hK2I2VBeqIl2WOPPWwKjzxHa3rppZeWJjnEQf5BSLgfYqwp6p7MryAn7YFKGQly0l00mpyg2TjqqKOMmBx++OE2t486\/sQTT7S4y1Y2Gj3ei8aF+HbccUcb\/Tz44IPfhOgcvPvf\/\/73tNVWWxnBufDCC200RmMzfvz4jk60J9AfyQnw5BP3G2+8kYYNG2aj3\/vuu8\/KwBRTTJHuuusu64SK8oBz\/HWNI1oSygKE97LLLkvzzz+\/aWAgLYSReHh\/4nj55ZfNbonyhB0CZZL\/+sEHH0wwtZPH0x0EOSkPpQuDD+oN2jbsRNCaUH8ffvhhu14GpOfdd99t5XiXXXaxOIiT6WU6\/zKgzGCzwrN32GGHtO+++1r7cdhhh3UYdfcEgpy0ByrlI8hJd9FIckJFeuWVV6xRYJRBfLfeeqtpTnbeeWdrnMvESTx0lAsssIBNCdEw0bExfwzJII5alZbrWNczBbD55ptb5wTB4X9effXVFofvTBuJ\/khOfH4of8aMGWPpvdxyyxkZYWoPOwJsUNB6KKzywOeF3JDdUaNGmcaEDoLOi1EwZWHs2LEWr4ePQ\/nL8bbbbrM8GThwoKn3GVXT8fBOmiqUNApBTuoD6cD0HflCXtOWoCGbe+65raMuC8jmmWeeaeUObRm2atgabbbZZjYwKQPKFUa5M844Yzr77LOtHaPsoAGknvQURE4o40FOWheVstyc5KRWgSpqoKrBN5jeDYgn7xT8dV3TMb8ORE4w+oJMMFfrw+ThAX7Emf9PGgUal4UXXjjtt99+1rgwRwsxQeshuxPFWS1uGobf\/e53ZsjGvDGdPR3Uuuuua6MgGkQhj0PnaE34P8wVs8oDIzsIDiraQw45xML4e4veBRT54ycpAqNxOkJIGauWCFdPngPF7Z9R9ExfBvScPF86g4+Tjh9yQl6NGzfO\/OqF4mLq7KSTTkpzzjlnOuKII+ydGHHOMsssNhKFLAL\/fA\/5Yb\/EaJVpOQwjmYZhao4OEfIDAVAcusf\/f\/ywWaGzWnPNNU2TB0k4+eSTbfUQKzD8ElEfT478mndT9nVOHiC8GyN4tIgiJz4ckNv7NQrEWS3eWs\/TvQpXFJ50pi5ikyFygp9EZR530f15\/Ey57LXXXkZoWWHH8l9IwZJLLpkGDRo0QRw+Tu+PmykgyjHvBCllld8BBxxg+Y\/WLr+Po48DUFbRulBeuee1114zQkucRXF4FPl1Bv6LjqwoOuaYY4yc0PYpDT2K3rfeZ1YD8eiZRc\/QuzYjitIK8N6NSp+yqDyvOcmJMjFPECVSV0VxELfi9+L9FdZf8+cCnTbkBHsAVO80qHk8gHMyX34cfRiuMRoeOnSoNSZXXHGFjQKY+6VzWWWVVcwg0TfO\/jkSwEiWDozpABoXGor777\/fpmTQgmDk6u\/xovekkjOtxOoOSApx3nHHHdZAMdWjZYXc46E45O\/dORQW0TmgE2LaAM0Jo3vFUVY88ufjxo\/\/qGfrvvw59YDwXnOS24WUgX\/XZ555xjoUSC+aL8WFBgR7D\/JEfhJfvoTHHnusgzA9+uijRjrpsBjRQjrZ\/yaH4gO8EyssIMtMC2EzABmB\/DIipyOQPYPS00PxKE6kWrg8T0ROKPuQE0h2Hkb3NhrE6ePv7Bm67kWQW+\/twTXICdpJkRP89P\/y\/wlw+3OBcGg1IKFoOJi+pa1A87jpppuaNgXCq3sVjz8H3EOZQbPGoIjBAW0c5JR8QBuRa8p0L9A5bReG9JAE6gKDuOOPP97aD2lx\/H3+v3opAx9e5ISBmDQnZeNpFPz75P+J82aFf8e+SDePyrObd1pHCaME8+6yCVcUVn5e8MtFwK1wgg9DxWXqBBVoTk78fYoHcFQcigcCgWaEeNAaoDFhJMToB8NWGobjjjuuY6QL\/P0ciZdGkM6EhoEOSZ0kWhi0JjQ6kIz8XkFxMOKmI8SQjc2\/8MePToI4Hn\/8cQufx6F4cyn6z\/L31wAdJsSERpXGVdd4L4WpBYXjqPgF+SGK0\/spTFkofjQ+22+\/vaU7o03FKxGK\/IDO6SCwDcG+A2JBQ693Q4sC6UQTRsfm49J76D9QpgjHFOHuu+\/eYR+ChgftHHmp9xQUl9zERV7T4aGWp7OC4HCkI4SoosVR56tnC4pL1xV\/UVhdFyjrkDDKvqY1fTxAcTUSekchPwdF14vC6d30zoh\/X5ETCK3XjOYi+HO5iQ9tKZoxjJUpI7IngjCj7Zp55pktz8h\/f6\/cej\/KDFO\/kGI0d9wPGRk9erQRKLQfLG\/39+Zu4qD9mnLKKW1gRblDowyxpW7sueeeExhSA56vdwD+WhkoTRngeXJSLZ564xe4rzMRdK7\/lEszI3\/HvnjfyjOb2+ZEiZQnlApiGahwcKRRpVJw5FySPwPonGPeKSo891LxtthiC9uTBM2GOhKFy+8FamCB4mE0SoeEGpTGhQ6EaxAU1KAYuNFR0XH7d1bciocGHfLx05\/+1EYqNOhcY3TL\/DHz92zCld\/vQYNJh8ToetdddzUCRjgaHYxrGYVh9wB0f\/5OEsCx6J09FIbGhZEbxIgOEQ0C10gzpCz0PEDDzd4g5L0aZ64Dnz\/46RlF71gNxEl4NkhD24GGQUsm\/f\/2kJ\/8\/XXSG00F2jiMGrmmMgMBhnhCVBmN4qf\/IuiZ5D1liU4FFbeILekB8SONZVwrcF3xKSzlEkKKap\/8oUxSDiEMlCe0G4obKYLeX9c5+rQH\/hpljTqABhFNIlMEpEvRPfn\/7y78e3QmRciv+f8MOJcf5Yb2YrbZZrNVNWi2qpGHHLqOcA+EAW0pUzpMtanzR1vip3hp+\/L7Ed6JeNA8QECYSrvxxhttSo\/rDBIYhNHpM9Dx9QTxbgZUbFsw1VRTGakhDsoMGkBsV2jL0PL4e0HReVnw\/pRBplMx9qa8enKSx1XrvBoIV0t4lzys8txfbzb49\/Uo8utpVJ7X3JoTMlGZKsjNsZZ40MjSedAY0+HRWfmGwD\/H3y9\/HSWcU+kwDmQEySZDWLNTiXP1KWE98nh4N0Y6NC6spKCxV6MAMK5kGTANGKpf3pv78gYf0EjRsbE3AVM5VFi9K8tS6aho6Gn8\/XtIAA0UoyfsTUaOHNnxLggGdixnZdSt99B9uPHzHQhH\/GuBMHR8GNsyssImAg0SJIn4SCO9Qy0B3k28NPws0abDIy4aS13vLvjPlCfenSkXtBLaUVNlrBZ8GpFvqMP5\/xpNC+Qvz4Co+mkA4P8zxyeffLLDkJEypQ6F8Cw3RStGfhZt6gZw09FQrtFeYMegMIyEWUpMWbjggguMKOkeH4eHyisgTP7eEsgxNgpoAiD+dKxopCBbyjeJ4N2NAuWeTp46xHN5X56jdAT+PTgSRv9LUBgflnJB+aA9YhDAMn3ywhNOPa8IPi7qMtOfDJDQZNEGUcYBYSDKaFTQRnqNhY+fI8SFtoZlyGjJaCf1X1l5c+ihh1p+M\/ghPaqB6TfaGUgX+ahnsPqMlV60l7fccov5+bQinBd\/rTMQVtoabKG0\/BmCRN71Jnhn6gb1hvQkH1Tuld5IMyJ\/z75E5fmtpzkBJF4Z6D6OFBgaO6ZNYP+MJhiJKSOqZQj+eYOIUPCoDDT83\/ve99J3v\/vdNNFEE9nogk5BlVfhBT0HoTDQSKE2Zbkn+1kQn7QmAqpVOhMqHKMZNTxAcSlebZpGQ4W9isLwPnT0NPLM+9JQqONUHBKuQT7Q4jDCoeIrfrQaGKoyspKtAfFwzYNz\/p8aN4CfT2fcuk4aoNGZZpppLB1JU0aB5BNQfGWgdCV+QCdOvtBYomamodW7Ea8XQe9ZS\/QMDJlpuL\/\/\/e+b0NmwSkFQWI6Cj8cDdTraAhpyTwwBR8oIWhWeKfjrgP9P2kFwILbegBZAVljNhXEz03X5\/YD0gTST36jjvSEj+UUnRR4Rh3YP5T8qTYDyzMcL\/Hl+jTIMIWITsR\/84Afpxz\/+se3ZQWdJWQQ8g7j1LP\/MRoD4mFJinx86fg04aj2PMEX\/lfDy50i+shKJukp5p\/2gvrGXCB2qTzfdpzgQHx9aV+yHuB\/bENo1QByUAwZlEBPqFmGB4vFCG4n2l3qCvRntkICGh3eD5NDp0\/5xD9AR4EazwuCIlTlolnkP\/CHW1Am0bbRnCq+jROfV0jgH8TM9CSFiQEVaorXh+bRXiid\/hkeRX1dA2wwhg8ijKSLdfF6W\/U99AZ8Gubu337vyzOYlJzQGVCQEFkomc+SckR7uWsLIhJECR85pZDA4ZTMqGmYs2zEcY2TNaI0Kx3OppIh302DIj4aZDo6O7he\/+EX6zne+0yHTTz99OuGEE6xR5z1phBCer3Pi8HHTsDMFQ+PBdAnv6wsH\/wFVLZ0fy+SIq4gQ0HCjycGIlcaFxgCocPHOqPnpUFC3egIl4IZcMTpnHpx38QWTxoaOA\/JD40p4iRohwJH7eCelHcJ\/Uf4oLznSeaItoaEmHWlgmLNGy0NlJ938vZ2J4iQ8otVKaJ4YpdKIQVRJd\/Ic4R0Rnzfy60z4f5A07Dp+8pOf2Hvz\/j\/60Y+MCGPzQ\/zEx3v5MuHdio+GnSkX1NKQC0+MlQ807Ghn0FzouhpAwDn5xhQce0vQcXHuQQfGCBMDaUirnoFQtgDuO++804goqn5Iqw9DeYLoM1onjiJC7o\/UG\/1n\/qvSWm7qIGWWTpC0Y7t+kX46O9T01FXBP6eRUJxoMpiiYxqCekknz3\/gvyN0RJyrbCsP9b\/4n1zX\/1U54Eg+MwUI8eI\/IpQZ8p467NOKI\/fLLX+VKcoY5JF6TZ3k2fwHygvlgrymDFA+IXjE7dMNN\/8FMkK7AbFmEETcXEPImwceeMDqEFo7yryv7wA370Xbwi7CTMlR\/xSG9+Wapqj9NY4+LsD7cw9xIkpXpa2O2NixAo1l9gxqqH+UGQy2qSuEEYqek593B6QthIg2hmlT2nUGsfzXZobSgDRHlE6S3kblmc1JTmiAWCNP48soEkFdh9Dxw9x1XlaonNzLKBKbCRoFRho0rhQg5tUxPIXxoqbmiGqe6Q22bEdwc40jlZidVxklq3FRQ4oKHBLBPcTDkbjkVtw6x2CNzgjywSifDs8XCGk9KPCMmtGk+E5LoJJCPmiEIF00aLrOEZUxDS6dEmnhGynFRUVmeoIGCsMyhVE4GlbSAIJHxVeHCRQO4f2wS2B0TXqRtgiNPHPf5C2jPEZS2MJAGumMaFi8JgoSyZ4NhCmb7yx5Jr8VHo0MaUyjyIiK0RXkig6XPGB0zDsqT\/h\/CHlTS7iPdGA5qN5bAtlk\/ps092WKoxfiwZ9wGC0z3YKtj+bllcZKWwgDZY90kU2ROgoEoJ5nFRmdHSp0advU8JA\/aJMYxaKBobMVwdHzuIdygpaGPKOj4F7FwTlTcExBMWUIIQT+PXREG8Jz+L+kBf8Vgkj64eZIHeQ5aGpIO9JQRBVB68doFOJPR0o9QOvDUeeNEOKEhDMNyDdlyA\/aDIyKMepEu8BgATdEivzT\/+J\/6Fx++XWOTJFQZvQf9T9Zns0ziVf3UDY4Kk5fTqlPDBZYck6ZgXD7tgGhDkMsfvjDHxYSVcLQ5vCBQMgsWipsNzxJJc8hVOx1BFmF5EBYdF1H8oa6DJlkUMG7AO7HzZQT78kzeJ4n1YA4ENou2kLKiNoOygnizznyn6jP\/D+VFdKTwQ3tJf+dAQp5qjymvOTiy0BXhf9P2qBNRPtJ2aEeQtTQ7vAcldlmE96daWQGHeo71Bb0NirPbj5yQoIwYkQNCfOk4aNTljCS8eedCcRDR4TlqcivfvUrG6VQiNEy0Pgy8mX0oaM2QkMtzlHnCsPIDjsTVQYvdIB0qoxksHpHvJvnU3AR3KhK0RrQ+DHyLyoQFBgqNfdgdS8C44XKzHwu00MQA9+4IHQmdGw0QIx2IStqHBSGAopGiBUhqP59Q8d7IRAOGijSgg6Max6cM1IgHDYD\/GfSGOH9aehpTBAIGdNVqJIhep6cIDQw3E+a5\/lbTSgjynvKD\/eiIeBI46+OgAadKS5IC9dIF44+\/2sJ99LB0xjrnSWUMf6X8p68LhKukQ6kDys3aNAgbZQFpbvSmCMNHM+mLGNLI38J4fncAf8fAqav0uqa3BBEng\/5Z5TMNR8XeUj+0ZGw\/Nhfk5vOkTIHEeS95O\/DADpl0pT\/SnrwX9HOya1z0gHtFh2NOm3lF4SY\/wPRhPwjaIcQ726EQMwhnUxvUpch\/Gz7jz0GZYbyRdtQrX2Q4K\/yJDf+tB\/E6f8jAkGHtEA+SSuVm\/zo3UwNUW4g2dJGKN0B+Ur7ge0Ozy\/KJ\/IfrQZtB4bPmhoSCAcRpqzQNkDQGMgoDgnkg7zk3aR50f0IHTPG3Pw\/CK3aFx8GobNkAEiZICxxcpTbn9OOkJZF9Y\/\/g+E2zyRPyVuVnVzyMtAV4RkMjhhkkAYsTGB6knJD+653aCbhv\/NetPsMANBQQnLpP3ze9CYqz2s+ckJnSccpg0imXhh9MkLDjbCNtty1hHs56h72+qBCU2joUOgIaGhohFE17rDDDpZBGBIySsCtI9c5EobRHY0Wc+JqWKgQNC4URt4f7QMdIA0HbgQ3fhLOqexoTtAWaYSrSqpCgRqVEQLhGYHmqkruY6RHAwSJQcMhKB4aAkbUVFYqN50Wox89gyMqSNKCDoeRhggOoJFDUCOTPlR8Gizf4UkYKdOJ0NEgvDdpguBG6Lg5ki40yDQmUssipC1pQ7pT2ZWXtcSXD+5BGI3SMPMcOj6m39BwoVmgTCjvJT6vOxPSmrltOi6RK5UFGkz\/f5E8772\/0oe0RbXv88YTB\/Ka\/0MHh7ZBaS4w6kHjQSdKmaHsKI8EzrFzQovG1Bmdl8A1hJEvdYW0gPgKPh7sMngORtiUC72nwDnqdwYbLGcl\/f1\/RSgHSg\/OyZu84yZtSWM6IjosdVq+s2qUECcdC4MjiBn1HG0bZZN2g3fkGv8J7RPlpEjIR8oI7QdH0lF+3Eu98OUF4fMEpJHai7ysyE9lhnOM6KmzpH8+aBEYrECkSWu0IuSLD4fWFQ0yeUQ7lBMPgB8EhjgoXypXiotyCYkl\/9AceM2twPT8VVddZYMbyAdhaPPzeDAKZyBDW8rzfFnx5\/Jjet0PbhDaYgaQEF7qSk+UlVx4BoMVBgbUHQa\/5CuaevJVZbfo3r4S3pn0YZDIe9K3MejxmjHypjdReWZzkhNYJhnIBmKyIWBE4O0IcJcVwlOxmDNmtEjhoaGjUaVxh+3TONMZ09lSUeVGHcg5ghs\/KqVUd8xzamqHzhRyQCPElAWjRdSvjC6livVuhBEyflR6VXagigo4ovWAfFAZYbtoPXQdcM5\/o8Fj3hkikseB0EgxyqVxQ0PlRzfcw1wz6QPLlxof6H7i5D2ZZqEh4739sxDOUb9j8Y9tBPPBsHGEdNG0DkfO8eed+G90SqQngmofUgrRoYMrm+++jPD\/SBvShE6C\/KFBR\/WMFokygbbI532e750JcTMapLOB7Ord+R9oiPiP5DOqfYnyPhfSgfLAlJxsfZSmXv3NOelGo8JoRwSS8ID0QpVMZ0T+0NjncRCWd6chgpxj7CromUzv0QHSaWkkrWsCIyxsJyBoxKEGDRCO5zAHD5FFi4U2gv+ovKccICofuJl6RUtCfaJeyeaEDh8jYTo1pi\/57z0hxD98+HAbTVL+6CQhJz\/\/+c9N08NIExLPNAflhnJAecnbCq5R33RN16k\/aD8hNhBlygudKf8XrR8jb03ZFJUTlSHaEdKSdoYyQ1n3ZcbnFXWB+CiX1AU\/XUt9ZaBCPlJfyVOVGS+UH+oL5RoypGkbXaeMMIXKdLk2gcvBoAniwcATzR\/38M7ETRyA+oeGhraVNKKtUduh8kL5kXDOgHbAgAGWlpQXiAntE4MPBklF+dwTQtnheZQfiC2aX+xvILi8I\/5F9\/Wl6J0Z1JHmTIUxcNHgSO1Kb6Ly3OYkJ7BOiAOjR3V83REqCZWRjpfKz6gIYkEDQ6WlIhIG4fkceS5uia7jz5FKxvwcjRdEZ9JJJ7UpAzo9\/OnYETpVRgcc\/bmuezfP4X2LwDOxQaBDYooCN+8tYMRKZ4QRGHGpwQDeDdljrhyWDMmRgSHXaShoGGH8zOXyPvjzTrofMDpjhESHQ4EmbYGeQ5w0nIzKuc4z+Z+dCfnAPDuNIx0Boy80GuzrwX9X2pQRwvtzfUCPjpYGkXJAp8F7k4Y+\/8lf+SnvOxOVB7aCZ1qIxojRL5onlmEX\/VdEee4Ff0g06ct7Kz0F\/ASIAKN3Gm8ac4EwTMehiWMKBI2H0oG4FAdH3h97BUZN5Ff+PDRslBMR0Pw6btKJBo7\/TpnRVJQHdYQRLB0uI2f+q+qD3Px3+dHpMzKnE6QsMOIkDv4L9xOOdKIzlnCOf3dF8XLEzguNHWWSss4UD2nLdfJI5RJR+dG598\/PEeKnbEMMIT2QL4gPUx0Qa6WHyks1URrSHvl8Bj6\/6GjQmvIctGl+2obn8P0cSBianaI8BPhRb+hkKRd0YKQD\/4vn0u7RNtEGSYPDf+Wo9+IIqWHww\/MYoeftB+kOaSb\/0QbxfvxH\/38l+JGWlA0GhWhRqINMdWGTBQlsVNkoI5QNpqQg9LSjpAVpgs0JA+Cie5pBeG8GWRAq8pcBBXVbedLbqDyzOckJxITGFUMmGkVBCVWPACoElZPVOow0UCsyuqRgc01hFD6\/X0eAm7BqYNC60LAzyuJIJSFehc3jyOPy\/sSr98nBdTohKiCqbVn0C0z10IDSWfn\/AvxzaMRoEBjF0vkzElIa07igXaBj5X\/pXfK4yCMqPfmElovG1IehQaFj5Bqjb8L7d8iBP89iJA9xYnTNaInRF50RaS0onrICmGMfNWqUNRj8dx+nDwfye2tBaUSDjiYGA1w6Vmw+GCGXjUfh\/LGaABo68pp8pJ7wHvwnyjmdD8SQNGSk7stDHg8ECnJCQ66pQMKTRjSuTIVBfBWea+SnwDmkkrIASaFeKX4aN\/KUUSP1mbQnvKBwiludHB0bBIWyQJ4xakZTSWfkn91T4H14D7SqEH60BHoHyro6XIXz\/yGH\/q+\/jps4KDOQHewhKPOUGbQtvmzqKMmRX\/NhcOv5HHkeAyg6foiK7qOMUGbo0DFAFbHQfwM65\/+jwUA7QtkRkeEaBIdpcjpj\/CT+foR6gbYDWzueR8fIdfIWNx05gzDIMeXQxyN4P+6j7EJqaN9pizGWVZnpTdAm089QbrAxIl8p96xC68vOvhYoc6Q19RgtqF99R571Rr3zqKRR85ITlqzl5KQrUGEg8SkgqCw5kuD+ei5F4B5dV0WDiKCupbPgSOHM4\/BuxQEUj+Dvk9v7oV1AjUnDQGdLwwCYAqARxz6DBsM\/A\/g4SF+mMbCVgDxgM0AF5jojZCoUUwKMkHwcguKiE6JDQ3VKQ8f\/5rkcmbOmclLImd8uiqcIhKMzI48YfUD+iJO8q6dy6B2VDvw\/RgXkEY2Yriusjl58vpQF+cNzSF8qup5fSwSFB\/567g\/oJFDHQiSl9aCu0PAz+kX7yCod5a1E0DkkEwKCKpfPFAA6J0ZOTBGyqoT\/5OPwaUO+MIWHmh5iS8Os9+XZEAw0A5RP6odPE7nzI8I7UBY05aZ6pTBAYXXeSPActFOQEtKR8ug7bVD0fO9XdE1H4iDt6IypSwjlhzzkmqQsFKee6UXXeX80h7QTTK3gxzswoIIIQEapy6prPg4J+UB+My1M2SBdAKNv2iYIDlNOxEF4kL8XZZe2Bg02mjvKrP4vpJR2hWu0ZXToRVBccnMvbTFlhXpO+6W63ptgcMC2CGig0YLxf3ybI2k20MaSZmhOGLT6aR2E9O1NVJ7Z\/OREowjQlUz1FcO7FVeRW+fAu4vuB7m\/v+7dQGFBfi13ewEUchoG1NzMuavToIOBCGCnQ2PunwF8HBwhNYyUGOUwcmEaRo0LI1xGcr5T031yAwgRI2Y6HkaYNKw8l8aB6SLFQ+NbFnqGF\/mrwSwD3VuUDvjJ7aF7JApXFvn9Qu5fTYDet0gEuenESHfSmakzGnEEcoDNEJ0NnY7vaHx6KF7ykSkTSA4rMPCDFKL9Yf5Zxtfc69NE8RA\/pAOjWuxuiINOEH+mDiCplFc6Q\/z9f1R8hJVfkQi4\/f25NBLExyAGrQJ1oQj5M\/27SHLIj2OepgLXSJOia9Wg+OSW+HPKDJoFptjQHkM06IAgXxiHoyGiHfDP9fEA2mPShDKGhgTtBH5MnaItheD4ZciA+Py78Fy0tBBatDiaouYe3oWpLlY05RsHAr2PRPDPAEVhegO8B\/UFssnR17\/efpd6wHuiYYacMDjVlF1fvXflma2hOVECqQCWTSx\/j0e1c44SIX9mURgBP8IjOvfhiu4RdK+Qh+VcI2MsrGG3dD5UaLQoWKQz+lXYIuCPMMLA2BhyotEPow06OUbcqJeV7vl\/QQCNGupKtDisHNHoh0JNI0c8LCXGT\/fUgg\/nn1f2fo+i51aLy\/tVC1MNCp+LrqlxKgvdz\/vrP0g8OKd+QAho5Bn1kK8QRtTlGBRCFHP4eOTGiJFOhbKAH2SVzgpbC8oYfrkAuSkLjBTRuhEXnTpEmqlBltVTLilfug\/oXgnIO2T8\/TnI7\/HuRsHHlz\/LHz0UrrNrgtzev7MwgsJ4ETpzS0hfNCNoPTCApDOCnJJnTL0xYAF5HgiKh7zFZgQbGcgE57QntNkQCz\/i9vcJvAcER9+P4l60KWgbIcUMspgipHMHqgcgj1fI\/TurOz0NpR\/\/sy+e3xXwrgwy6HshJ5rW4d3zOtgbqDy3NWxOlLldyWTuIc5qCYw\/HXxn13UkLgngKH9\/P89DPLjuw\/h7dS54f4Bb51R8Vi1QqUkfzlHvswIFzYeHj0PAj1EKtiYYVEIkGOlgnEcngsW+\/6KuB+f6HwjTLzRGdGx0PnSOGEXCvhmNS43vR1G1oP+uo9wgf59q0H0Krzh8nijOHPhXu1YE\/pt\/L87ll8ejd8rFIz8H+Pl3132MzkhnVOBoJmjg6TQwVsRAF60V76DwgvwEbAVY2kn+c41OiyWFNFJo4vJ7qZOC\/isaE6aHWL5NuWBKBs0ZqycYpfNueg\/i0Dvwv1Q+\/HOAP9e9gs4VV0+DZ\/Gu+bP0DnqfalAYoHs8iuLhmLcjRSCczxMP4lS8KpuQTqZ30LJR99GyMbjBtgjoHaq9M8\/CpgP7FVYKoTXFvoklzUzTEJb3RnS\/3gPgR3ngXgxGmTpDywaZZdDFooV89VgtiBAB\/0yVrb5CmXdvBpBXflqHgSf9BO8v6U1Untf85KQ7hUuVA8HtK4ePN094zhU2B\/55eMFXRlAtnqI48FNYf11x6BoNAzYGjH7YpRK1Kp0IhYpRrsIBH4eAm\/dklIIalvtYeUMDQefCUk1GNR56hzweGhSml1jyS2GGoNBZEieNF4VbYetBnlfeXS+4x0vR\/8DP+8uvDAjrCXQeVz3gHi+kA6Jr\/p04p4Fn1AtRpXOArGBICMlAJa538ff5d6MOcM68OPYi1DtWUtAxQCqY8vMGibrPuxUfU4s0apBdRl0QXFT\/dD64VRYE7lF98fEB4szLgD8Cfw\/HnuiEiFfv6JGf59B9Hj7dOeo8P1aTHJ2FIa78eRLKKlPAaD3QkFL3Mapm2T8kw8PHqfsBaY0GBgN82gumaFgNh8aDOP1\/AXJLuM5ABns3iDRxUHbZRI4yyBQh9k\/5\/d7tRf7+KPgwvQn+o47+3friXcqAPIWcSHNCe+4JX2+j8tz2JidKWAqILyRAhaco8fGTv49D\/l6AP\/fPkvgwcuuYi\/w9OCdO0gZhhIFRG7YdqO9Rp1Kh8\/liwccNCMN8IvPPaE\/YtwFtDPYBkAriUTjd6+OQm3Asy2UpNXsoYAAGwaFws0xb4csij1\/w\/mVRFBdHnz55GIn8yoD4EHViudQD3ZOnu7\/m3TQeGB\/TuZDmrIxiNEu5gGAqnET3Ar03Qj6ywoFVYOyhgcqfzcZYdeUJZlFccjOtx6iZ\/GdEjCEsBrVsgMc0kZ7l7+VckD8oCpu7JQrr42oEfPwcc+h6EXRN1\/25F8UtyVHNvxp8XF4E3JRT6iraE1aSIJBIjlxTOCH\/\/4oTOxx1ZBBkphYRpogVvugogSQxmKHNYdUZBrIMbIiTwRdlUveB3K1z7+\/fVWEkvQn6LNo\/tJessOS8L96jHpD3tBkMLIuWEvf2u1ee197kROgscWsluq7n4XycubuoQfNhhCK\/aiCc4sWgFVJBR0DDwmhZUzpF8RU9h3RlMybsBFCjsqcAhdJvnlT0PwT8ITiMitmvgJEXq0SwVWBlBh1StXurod7wnaEoLvw6e0at60UgjXT093YlLqHoXn+uZ3GkEaRxR6XOlByaCkbDfhpF4pGTKZZvQk6oe+Qh2himZjwI5\/+n7gUQJfYxoUxSjngnNtXzG37xTKWX4iqCjxcUnQv5tUahVpxlnptf1z3yL3N\/rTAeefiic9IcTQeaE+o9xJYjy+CLkMchEA\/aEtohygvtBzYklAMhv8\/HxZEyitaEqWGmlmjLtFKk6N5a8GFwl7mnJ0B5Z7k1ZAtttu\/kmxXUTabhyU\/yAHICgQR98e6V5\/UPctJuoKBgvMqyPXZ8pHKzikfXyhQkGhfsCRj5MMJF+8EGctgL6P7O4uEahZcOjDiweaEzYjMuRgz+PTqLJ1AeSkfyTulLHrKhILtQsvstnQ0rJ6qNeuT25IT42DeHFRKUJ6bp0J74lVYKq\/vzI2A6iGkdCBJCfBhcFpFdjpwHeg+kOYKhKSSSVTuUGQYVfiO\/MqD8sMM09k5o2SAnaF19eagF2g+WC0NKaDswykXrV2TI3UpAq8Su2KRxvuqlnvTpTZCflAFPTvxUbG+\/d+V5QU5aFazKYLTM9tfsC6DNkEi\/sqDw0bFBTJg\/xu5Ee6cUQZVLBZXOBfUr99GhsfskoyfsFgKNh097QPpjE4IRMku62U2VFTeyEwH+Ho4qHyIKEtTxlAW2UScvmTpU48R1TyxAfg6wc2Eahx062f+G0aMaZsCxyB3oHZBnOtJm8N0aVtuxQqYrecESYLQmfBMLA1tsjeqJh7KIrRLT0nyDRsvZWf3TyoCcsEiBZdKQE2kOQbOW+yAnJRDkpDYoKFRqRhzYntA5qfBwVCNUBox+mH9meoelv6pIig\/kbn\/O6IdRN9tGszSZ+CAs6ryKOrFA10H98OlJfrHLKJ0EZQH1vPKQtM\/TH7fOFYYj6nhsViCYrNwgX7kmKC6Be1Q3FQ\/EFkJCWWCqD7LinyW3kJ8Heh4qP5rGo9ywlBc\/n7+dgTgQ8p\/VWZAcSKkGSGVBHCw7Z0NIyCxxsIqQ96jnfZoNkCuREzp5P9XVrCAvgpzUAIkU5KRzUFBg51jMQ1IwRuwKqPyo3ZmDpiPRRmp5QeysYHIN9T8jbVYO0diQh8RTFFeg6yAtlZ46ksbkG2XBp78PK\/hzf50j8WAnxOiXj8AB\/DwUTuDcP4u6isU\/ZZI4NALWfRwDfQflFaCcYA9BuUHTVg+U34BpYOyemF4k\/\/21WiAcHSCGsSxjJi6vNSkbT7OB\/4AGE22SOnn+SzPXAcpGkJMaIJGCnNSGCgvH3K3zWlA4Ko2vOHk8nVUqH9aL4gQ6BroH0tUjT3PQGTFRPlS77v107v2LzpXP8iuCvydHZ\/cFGgvlk465lIUPz5Eyp7IF6okLED4vR\/XG0UxgmTSbyKE5geyjOcn\/X7MhyEkJBDmpHxScXMqCsL7i6NzH4905dC0P6\/2IL9B9+DTWUW6g87wRlL\/88ms6+vv8UaJz5WceRig6r4bOrgUaD9Lb128vZZHfz7nKBKgnLsVRRHDqiaeZADnJp3Wa\/f8EOSmBICfloMLC0TcO9RYi7uMeCefkgYeu5e4cupaH1XmgMVCeCXKrHEi9DvL0z93+uneD3O1F8G7Aud4jDwuK\/AK9A5\/uuH05qidP\/D25W+dlQXjam67e34zQtA57uGgzs2ZHkJMSCHJSDjJYJL04AgpQTiw6g+4DxFctrX3BxF2moOpd\/DMCjQFpqnTl2Fme+\/xSnvj889eIS0fgSY5\/pr8nd\/tz\/yx\/XX6B3gNprvqtvFQ+cKyn3fDwdbzeeHSfwHlePlsRnpywWsdrTpD8fzcDSPcgJzVAIgU5qQ01LtWkLNQYFN2nZ3hw7v1V0TgWhQdFfoHug3SVKB+U1nlelHX7zoVzLx56HuAef14UPj8HRX6BngPp7csF+ebrv8\/DWqiW395dBorH34efL4etBlbL8SFM9o\/BSF02J\/WkS2+D9A5yUgMkUpCT2lBh4SgpquggD5Nfq4Zq14ru59hZXIGeRZ4PuRRB\/j4MR5WjzuDj9PcHmhud5ZvcZfIyv1eo5l8NjYij2UCfxWo1+i9WUkoD2cz\/K8hJCQQ5qQ1fUFTgEREPL3kY+QXaE3lee\/Hwfvn1PGyg\/0B5X2ukn5eZwH9AuqA9YbsHOnilUzOnWZCTEghyUhu+kOdu0o85TzZEQtiDxKsVfdhA+0F5jGBHRAOpsoCb8gE4+rIgd6B\/Q+WA9sITlLyM5OeBCeHTR+5mTq8gJyUQ5KQc8sKOm8aE7cL5muztt99uu4WyeyubHLFrK52VOiXCBtoT6lTYYI8N0SgHfICPjfLYJM2XAy+BgEB5oJyorPjyEigPpVkuzQbyN8hJDZBIQU7Koaiwf\/rpp7Yd9LLLLps222wzK2h8+ROSIhVjEJP2hfKWegMhGTJkiH0YkrLAl4L5NP7bb79t10ViPPLzQP+CygTaVj4QyO7DHH1HFagN0lGELkcz1rEgJyUQ5KQ2VFA4SoR33303LbTQQvZFWL74efrpp6dNN93UvoHBFtE+bKA9QR7TsIwaNSpttdVWlvd8KPLoo49OK6ywQjr77LNtmseTk7wcBfonKANoX\/nKOd9JOv7449OIESPSNddcY5+4CJJSHnl9auY6FuSkBIKc1IYKSl7YcfONC74wzBdm+YgWMnToUCMofJRP9\/j7Au0HDPIuueSStOeee6bLL7\/cPkN\/77332scid9lll\/T+++931K0oEwEBwsq3dk4++WRrM3bbbbd04IEHpt133z0dc8wx1p5EOekcRenT7HUsyEkJBDmpDRUUX2BwI5ATNCcHH3ywfdhr3LhxRlR23HHHjq+PSgLtBzoXgFoebQnk5OKLL05vvPFGuuuuu0yjNmzYsPTRRx99i5wEApQfOqn99tsvbb755qZlu+mmm4yg8CG766+\/3troKC\/VkaeN6peXZkOQkxIIclIbKii+wOBGsCdYYIEF0jrrrJPOOOMM+wAVtgaoZrmmzivQnlB9wZCRz+IPHDjQiCkjYTqcwYMHpzFjxpiBtC8\/gspRoH+CvIe47r\/\/\/umAAw6wTcSYAkT7BrE955xzrIxFGSmHanWs2RDkpASCnJQDhUU2A3IjsjlhaoeRDkQF9ez999\/\/zZ3\/Hh2RrtHItC+Y1sHmBGPYZZZZJq2yyipWFjCORm1PPaMcoGEhLGWBc\/wD\/Re0B5999pkRWab\/WOmFBvaEE04wYovmBOJLWamG\/t6m5P+fcy\/NiCAnJRDkpDZ8IZdb55ATOqFtt93WpnHQnEBOGEVT2EjPzz\/\/3D7l\/dJLL5nxm+4FPt5Aa0KkA4PonXbayWwFICo777yzNTyvvfaadTDsXnnHHXdY2XjiiSfsHl+WAv0P5D3lAju1pZde2sjteuutZ1qTs846y1YDipiIzEab0foIclICQU7KIS8snNNYYHOy4IIL2oen3nvvPdvnguWkNDbsf8KyQNIV0nLllVfaJm3cm0ugdUH+yeZkn332Sddee601PDfeeKNpUPBnQ7ZXXnnFRsKsyOBbIKzQ0P2B\/gnaEAgI0zqQEtqNHXbYwdznnntux3Qg5BYNC1M+IrWAo8hLoHUQ5KQEgpzUBwqNhEaBDddmm222NHz4cGs8ZHmP7QGGkX\/+859tHvnwww+3xoaNurhPhU9xBVoX5CcasQsvvNBWW0BOOIeMsN\/JoEGDrJywYgc\/DB6POuooW90T6N+g\/RU5YVoHQssqP8oRNigMfgjz7LPP2vJiiO7YsWNtkAOi\/WhNBDkpgSAn9UGNgYTGA3XscccdZ9M3dEqo7tGeMEJmU6UvvvjCDNwuuOACC6ORjuKQO9CaID+xI7nqqqtslQXaET5pQF6fdtppaa211rJpHLRo1Dem+E466aR09dVXd9wf6J8g75nWweYErRua1w8\/\/ND2PNliiy3SLbfcYmXrwQcftGlDSAzTPUwV+vYj0FoIclICQU7KIS8snNOwoAmho8HeBBUsoNDRQTGCRpOC\/6233pouu+wyO+de3e87pvwZgeaH8oyGhe3qR48ebQaNMnzFzgji+uKLLxpxZXoHUsLKLu1hEXWu\/4L8p72AmOyxxx62cSNlB8NYDGLRyNLG0G6gmYWYUJ4Il7cfgdZBkJMSCHJSG76g4EZoFEg7jqhY6Yg413XO6Yi4ziia1TvXXXedhSWNfVjCcAy0JpR32AXQsfjVFSofNDyEu++++8z2CHsklZ9A\/wVlAs0J+yShdWP6BqAZYSoYgsKeOWzqx3TP1ltvnc4\/\/3y7h7JDGQq0Hsi3ICc1QCIFOakNFRaOXtRAcFQYIH9U+Y888ojNIbP\/CbuGYofiwwLFFWg9KN84Un9UFhDKgMoH2jQ22mJ7e6aA6IgULtA\/QdmA0EJAsEuibaCsMKBhnyTKCG7ICBo3NCx8rwl\/X84CrQXyPchJDZBIQU5qQx2MGgPcQG75A51zRCXLvDHbUfOBQLQnNDTE5+\/x7kDrQPmWS34N3HzzzWnfffc1YSoQ2ySVlUD\/BHlPGaBjgqTQ\/no\/iAlaWIxm33rrLWtL2IEao2qVmyg\/rYcgJyUQ5KQ2aCgkFBoJ4OivyU+Cvcn48ePT7bffbp3R888\/b6MjT3YCrQuf19Wga3QufK0aewK+YMyH3SgDgf4LX3by9gWhnUD7SplBc3LqqafatgRoYH24QGshyEkFtf6kyAmJBDlhvjwwIUgj0jEnE0Xu3M+fA53nZCbQuqiWx4I\/x52fB\/ovisqK96OdwHaN1X6s1GFKkCXFH3\/88bfCBloHZchJb+Zt5Vk9Q078H5FbkrNxD66JnCCQE1SLebhAIBAI9B1op9Fqa9on0NooQ07onwWf53I3shxU4mosOVFBRfgjnoj46RnvL7cgcrLSSivZjpW6rvgCgUAg0LeINrm9UIac6Ki8lx\/w7kagEl9jyUn+gjrnyPSMzvXHchEbZ5MoP62ThwsEAoFAINAYlCEned\/bkwSlElfjp3XyF+RcDFvXOHqRH2FIJMjJqquuWtXmRPcEAoFAoDkQ7XLroivkxPsVXe8OKnE1npwUaUX445AMP7WThxEIo9U6rCTQVJFHfh4IBAKBvkXelgdaB\/WSE3YI9h99bHTeV+LqOXIi4GZtPB8Z48+TCPl1nXOExKyxxhpGULA54Zw4A4FAIND38O13EWpdDzQfypATHRF2lmZmQzsDN7qPrjyjZ21OAJoPPt3PFscsP4OoFIXjzxFWmpMVVljB\/nyR5iQQCAQCzYlor1sPZciJVzzwaYNhw4bZhyHx0\/VGoRJfY8mJf3mAG7UPn+hnq3Q+wa1PaxOWBPF\/CC0JG0P96le\/SgMGDLCv5vIVXUBchAeNTIRAIBAIdA2+vReK\/ALNjTLkhP6ZL1QznbPnnnvahyHRoHDO5p6NzPdKXD2vOYGcwK74w5ATdiMFhEUgGiIbEJcTTzwxTTvttGniiSdOAwcOtM+5k3AKC4qeEwgEAoHehdpxj2ifWw+1yAnXsTM55ZRT7AvmbPWB7Lfffumiiy5Kjz766DchG4NKGWq8zUkOaU622267NGTIkA5yIlCQIR18vp1PvC+\/\/PLpRz\/6UZpooonSLLPMYtsjf\/755x1h\/TEQCAQCfYtoj1sf1ciJ8pbrn332mX1HCVlqqaVM6NdRKNx9990NLQeVuHqGnPiXlOZkhx12sC\/h5l\/Axc0fx2D2uOOOM0Iy2WSTpammmir97Gc\/S7\/97W\/tux+olAjr7w0EAoFAIFAdeX+bAz9sO\/kEQRE5Qeijmdm47bbb7Ltsm2yySdp4441Ni3L\/\/fen1157rTDurqISV+PJCS+IJkQvCjnhc9o77bSTfQUXGxJ\/HWAky4ejMIJlCfHcc89tdifIHHPMkQ444ABTKYH83kAgEAgEAt+G+uMc+HuR5oTFKIMHD06PPPJIBznhfonuPfjgg9Ohhx5qH45VHI1EJb6en9bh89pPPvmkqX8gJzKIBfrjMLYLL7wwLbfccunSSy9N66yzjmlMmNLBvfnmm6dx48Z13BMIBAKBQKAc6DchIOo\/c7LBzATkhG08Bg0aZDYknc1W0F+zYOXVV1+dIJ5GoRJX4w1i8xfEloRpHcgJ1r1+WkcJhN8TTzyRrrzySpvXQmWEBgUV0i233JKuv\/769NFHH9l9SohAIBAIBAKdQ\/2t75txSyAtCH0sygD6avrjInKi\/vf1119Pb775Zvrqq6\/sXqaFGonKM3uWnOCWoSvzWEztQET4g1wTOSERWI7Ehi64N9poo7TiiivaMiXICv7aH8XHHwgEAoFAoDrUZ6rf9VCfyjX6Wj4ds+2221qfDeHw9ygcYEaEvh1igp\/8G4XKs3qOnMiNzclzzz1nK3X22WcfY1q6JlF4ADlhSgdygh2KZ29IoxMhEAgEAoF2hfpWEQ2OkItPP\/3UNCDYhPKpGGYoFl54Yet7Tz\/9dFMOjB07Nr388su2v4nfy8T3x96vUajE1XhyIuBGIBfvvPOOrYW+4oor0t\/+9rcJrsst0gET85oTkRNAGK4HAoFAIBCoDfW1aDrYloOVNaywufjii9Nhhx1mq2ixM8EYdrrppkszzjhj+vWvf22rcXbcccd00EEHpbPOOstW6UBUsBFlJkPExEujUImr5wxi\/cuiPeEP5R8Kyv8cgHxgc8LKHcgJ4fHzYXQMBAKBQCBQHfSfX3\/9tRELPiOzxRZbpIUWWihNP\/30tuHp7LPPnpZccklbkMK0ztprr51WXnll82Pl7AwzzGCkhZWzLDU+4YQT0gsvvGCzIJr6kXKhUaj08Y0nJyIRXvgDiEiGJyUeCgs5YTO2ov1Niu4LBAKBQCAwIRjcQ0qOOOII25oDkjHvvPOmDTbYwL6Pw6obNCIsHcb8gqXBEqZ06IOvuuqqdMwxx5h2BVIz9dRTp\/nnnz\/tvffeNh0E8Wl0v1yJq+c0J0K9Lw2BQZ2E5kTkBORxVIuz3ucFAoFAINCqqNbfYSeC7ciqq66a5pxzTjuyZxgf4IWMYG\/CjAaLVCAYTPtgiyJjV6Zu0I588cUXZpoBWRk9enQ68sgjTbuy4IIL2hb2EB+IjX+PonfCr6yGpRK258lJvYCcYHMCOZFBLKj1xwOBQCAQ6E\/wHT5uBFLB3mJslLb00kunxRZbzBakXHPNNWn8+PG2oalW2uieWiAMWhhsRt9++20jKWheIDw8Y+edd0533HGHGc0qvKBpH\/xanpxsuOGGHeSEaR7+lP+z3h0IBAKBQH9E3vFDDrDV3H777W36Bg0Hxqx87V\/2nkX3lYHCcqRffu+992xvMqZ7Fl100bTeeuul6667rmMXeH9PPUQIVMI1r+YEm5Nq5KRsYgYCgUAg0K4QWeCIxoSdXdmK4+c\/\/7n1o3zVX+FATg7y886g50g4p39+8cUX09ChQ+27eIsssohtnMriF\/pyH1b3l0ElbHOSk0033dQsh7E54c8D\/pjg3YFAIBAI9EfQF+obOKygYft5PpjLbuzYiogM6Eh\/Ki0GR5lN1ILCF4FrLFFmafKAAQOMpGBkix2LB+GQMqiEa05ywlKnZZddNt11110TfLYZlP1zgUAgEAi0K+gLRTTYSh5zCPYowdYEY1iRCfWZHCU6h7RUIx05dJ8H9yOQHoxrL7vsMlsRhB0Kn5\/hW3pcL7q3M1TCNyc5Yat7NoHBwMaTE471\/slAIBAIBNoRdPxoKLAxYT8SdmHnY3xFfabciAiD3GVQFE73I\/TdEJSTTjrJ9kQZOHCgTTP5vc3KohK2OcnJVlttlZZZZhlTDXkjnmp\/sJp\/IBAIBALtCpb9XnLJJTadgjmElvSqPyxyI56clIXISVEcuoYGha8bs+sse6GwAy1aHYUri0rY5iUnqIXKaE7kV3QtEAgEAoF2BH0jxqisyplvvvlsQ7QiM4ii\/rGauxYIK1LCUaREwB955plnbLdZ9kEZNWqU7ZdSDypxNO+0DuTkzjvv\/FZie+CPZgX26L\/BEwgEAoFAu4K+jikU9hr58Y9\/bDu9sn8J\/uoHOYo8eBLRnX5SC1Q8\/DOByAsGsuxKy1eOn3766W8Rmc5Qub\/vyIn+kESAnGyzzTZGTpjWETlRGP1BztlI5u6777YPCrLdLn5FmREIBAKBQCvB93se6vvY5XWmmWayjdDYwRXioD7Q95Nl+0Ifjri60of6933jjTfSTjvtZN\/pOfvsswu1Jz48bp1Xjj1HTvyDBPl5yeE1JyInHv4+dqtjK93NNtss\/e53vzN\/nylFEggEAoFAq4G+DaEfe\/\/9982eg\/1MLr30Uuv4ff\/m+7si\/9xP8bK6RjvI+rBILRBG8QDiGDlypE3vbLfddunZZ5\/tuFYUH37uevMbxIqc6MURpnI++OADs0qGmbHs+NRTT+348nGR6gno\/kAgEAgEmh2+vxI5oY987LHH7AvBSy21lGlN\/AdyvZQB4YiTnV3Z4v7EE09MDzzwgBGVeuIBCo\/wrtjE0EdDUNhN1vfnObxfxd285ISlxDk5UcZ8+eWX9kEjtCYY3Mw111ymPUF1xD0kajUUJUogEAgEAs2GrMM2oX9jPxGMYA866KAO0wdpLbx45OcekJunnnrKVvzMM888adiwYemVV16xOOuFns29fFSQvnrNNddMw4cPt83aFMZD9wgVd+PJiR5SJB5F1xGRE03r+DXS\/FkSkQ1mVlllFfsqIp9vZkc8dqVbccUVLQE++eSTb57SOYgzEAgEAoFmhPoo9YGArwnvv\/\/+aaGFFjKbSxEIbyei8P7+zoCJxJlnnmnfyGGqCDLBNvR+eqcMisLyjptvvrnte4JtqODD5fdV3I0lJ\/kDhCL\/onAAcrL11ltPsFrHszfcTN3AHM8444y02mqrpQUWWMBUR6iNUEeR0P6eas8KBAKBQKAZ4fst737wwQdtN1i2qn\/33XftGv1m3s9x7vtBQf6I7mFKZ\/DgwWndddc1A9sll1wynXzyybYFvuKvB\/65L730Utprr73sI4TsGqtn6ghwe\/+K9IzmJId\/MKgWhj9EIsgglu3r0ZzkCQ9DJDFREe27775GUM477zzz46uMRRkSCAQCgUCrQP2YJxEcR48ebX3ezjvvbH0efuojER8+h8L462zFwQcCsV856qij7CvGmEsQP8QCVIsvB+H0fN3DpmzYsaCNoZ+mTwc+Th\/+G3fP2Jz4hwL\/4CJwTX+IRGZaRx\/+KzL00T38SdZSs9YbLYvPFJ9ZgUAgEAi0EtR3+X4NIkGfR\/+IzSWzBOrn6PNyYgByd36ODSekYeGFF7bZB4xYURCss8466YYbbuiwaSkDwmlJs86xO7ngggvMKJZ39kuKfbjM3VhywvwUiYX2AmHPf4k\/z928LEcSHkG9hEEsc178MR8n10ksiAn+bNd777332jwcfgjvgeCG3JBhgUAgEAi0CtRhSwAmDaeccoqtZj3\/\/PM7iAPiSQyQu8gP4IZIvPXWW2nIkCFmx4kGBYNbNCjLL798OvbYYztW7ZQB4XKSRD983XXXpd\/85jdp7733thkPxeePcoOKu7Hk5OWXX7apmFtvvdXmljBoRXB7GTNmzATXdI7hzP33328qq7nnntsSiGtsY697ISIPP\/ywCR8VYiMa5uDYuhc3R85xE4aNYCBBnqD4RAgEAoFAoNngO2y52S7jiCOOsO0zrr\/+evPLSYmge3TNuwH3McCnr2RZMnab7J8CmWBJMVM7bIj69ttvT3BfZ1A\/m78TMxvYybDfyUcffdQRzofJ3I0jJ0R87rnnmpEOCceucAgraHJZYYUV7Bp\/Hjd+uDlijDPNNNOkSSaZxFbj4K94cHMdwxoE45311lvPBDd+qI4QVFLMcWE0i9GQVzUB7w4EAoFAoJmgPoqjOvv33nvPzBiY1mGwrutC7tY5R8XhBS0G00R8pO+QQw6xvcMgQCgZ6E\/RnvAchS+Cv6ajyIeAUmGTTTZJgwYNsn1ZQFF8Lp7GkhN2g+PTzRtvvLEJa6a1hAjhfIsttjA\/CfuTKAzX+AOLLLKIfcwIcqFwXOcIERHxgISIqODGD3Ik4Zy9T2BqvB8JpgzSOwcCgUAg0KzwfRYdO+SEgTqzDUyhAN+X4Zbk8MuNuVfLkn\/605+mxRZbzPpZVsuuv\/76abbZZktzzDFHOu6448w8AhBn3ocWPUvP4IhgPwonwJal18kJYP8RPvDzxBNPpCeffNLcbOwyduxYOyL460g4XSMsXzLkiLqK7eiZ4uG6vwcVFCyMJcOdCfcSjo1kUF0pkZSQRQkTCAQCgUCzwPdVHNGcHHzwwabRuOmmmzpIQB5ObuDd6gMBdpn0lRARlAG77LKLEZ8DDjjAjkzDQE5QKvi9w\/K4JR6+rwWYbEBOmCZi6qjoHiC\/yrGx5AR2JaNWb5zKuQxU\/VH+Et3H3v5YEGMrkof5+9\/\/boaxEA5EhrU69\/6EI3y+cse7A4FAIBBoNuR9FOeQhKOPPtoWjDBTIXICivo09XVeRBw+++wz+5oxZhi77767KQsQjGJRFGB3ghErXxZmoO+f5aF45QaeBKGtwQ71t7\/9rREgpo38PUWoXGssOfEvBPIXkJtwvDDkgU1emPfiSGJBSryfzkVWfHy1QFj\/Tvm99cQVCAQCgUBvwfdPuBFWzrCTK+QEe0oG89VIA9B9vh\/EzYCdJcNsjgb5uPbaa80fBYNWuNIfH3744aY9OfTQQydYUqx4BZ3rXeTmiLKAJcrYhaKVYcWRwlRD5VpjyQkP0wM58nJ6WSA3CcMLwtKuvvrqdPnll6errrrK\/gAyatSoDsH\/iiuusHBM7egPl4HeQe+Vi3+3QCAQCASaBfRRgvosiAP9IgtJmN5hwO4Xe\/h7BPzyfpB4WNnK6pmNNtrItpX31yXsc8LmbNiGMguhPlPXPTj3fSpuBOUChIoVQSeddJLFUwuVuBpLTiAdeULlf0AYP3582nPPPe2bOHwbZ8oppzRhX\/8BAwZ0nE8xxRRmrDPjjDMay6sXyhSBc28UFAgEAoFAM4K+y\/dVnLN6hsUeLCBhHzAP9XUcfb8HiEcmDvSBGMNi28mOs4pH1wFHbFxQELBJWxly4o9AcaCBYYsQFBE8ozN8E3djyQnIXyw\/15+DqbGumg\/3TTTRROkHP\/hB+v73vz+Bm+PEE09sR8Ltuuuudm9n8M8T9Fxdy4+BQCAQCDQb6KN8P4UbexA0HmzENm7cuJr9mfx9H4gbsqFPvkAYcmKCMJUDccGsAm1LNeg+QNzq5\/FnUQu2JhjYslDFh62GSpjGT+sIuL0IcvNn2SztkksuSeecc47tdgc7Q3CzZwrCOUfWYrOpGvDxdYai5wqcl40nEAgEAoHeRN5\/ST744AMzimWjUrQa2J0orL8HeH9EBEVunSuMkPvn5z6sP5db5xAatDMYw+644462KSrQdcHfAyrurpGTgoi+cf0Hta7D0sTcsD+BnXmRv46I5qqK4qsXxNGIeAKBQCAQaDTy\/kl9FgamdPhsUsq+Ynz+RWEVJket6zk6C6driCc7XhTu008\/tZ3esTfh439oacqgcm95cuIf2BmLahQUb1H8Oq92XagWLj8PBAKBQKCZkPdRvt964YUXbP8RtCfs5YWGAv+cLDQSis8fi7gAfgAFxGOPPWa2MWyeyqZxZVGJpz7NSbWXkbsn4Z9VFnpXEslnGm4lYCAQCAQCzQj6riJgFnHRRRelqaaaylbAMMPgbUbo3\/x5d0E8GNFWg3+u3Gh4WO7MhnF77LFHx86wZVCJo37NiaA\/Xw\/yOGqB8BIPzn0iCD68rlULA4KgBAKBQKDZ4fstgJvv4Cy99NK2whXtichIHrbRIO68\/5Wbo2xgnnvuOfvUDN\/GY0lyUZ9dDZVw9WlO+PO+Q+dBiKx4yz64FohHf6QozrLP8YmBW+\/u4w8EAoFAoNmg\/omjxAPbTPYA4yO5rGTlA7eE8X2n+rxGwcfnnyORP7u8s3Eb5In9WN56660JwtRCJVxjyAn+sCWMX4qEnea6I4qHXWMxjGWXPNRY1YQwJA4b1OQJqPf2\/yMQCAQCgWaC769yN8IyX6ZK2ERtnnnmsRWt9JEKC7y7EVB8eoeicz4zwyoidrFl87Y777yz7sUslXD125wUCYmEWumYY45Jw4cPN8aE4PbnZeWwww7rEM4VxxFHHGFfSDz55JPTCSec8C3BGhghzLHHHpuuu+4628ffz5Xl7x4IBAKBQDMi76v8OQNsiACd\/5JLLmnbw\/MxQDQqPmyj4ePVe0gJwLfw2PmdjwmyLT5bgaBYqBeVuLpmc6IX4ojAikigRRZZJM0666z2qeVcZp999kL\/eoQ45pxzzjTXXHN1HL1gucyRcLzHtttum5599lnLQP\/eQAkaCAQCgUAzQn0sIvhzuTGKpf8bNGiQfaSPJbs+XCOguNT3y83gH4EHsIqIKSb64GHDhqU333yz4z0kZVAJV7\/mRMCtl0JQL7F52llnnWWbqp199tnm5si5\/MqINmPThmwciQuNCZvPoElhO1w0Kbngj5blkEMOsW8QfPjhhx02MUFIAoFAINBKoK\/1hMCfa1EKA\/B99tknTT\/99GmTTTZJjz766AQf6msE\/PN1RHgXns8nafbdd9\/0wx\/+0JYPs3st3IDruUlILVTirY+c5AmkIwIBwBaEDWFgbd0V4snj4pxnaKM23P7cC7YnLGUicfJ3DQQCgUCgmaG+Sv2ulxz4YcIAQWGWYa211rJv5tAHNhp6Pu+F0AezLT0bwv3iF7+w3WBZqcMUj3\/Xau9ehEq4rmtOilDmwT6M\/hx+HAWFqRZfmecEAoFAINDq6Ky\/45quoyB47bXXbOZgiSWWsCW8p556qk2toNlQXwv8fUD9b+4PvJ+\/Bvkgbj5Bs8EGG6T5558\/bb311unxxx83UqT7\/D1lUbmnPnLSCOhltcKHP8GqGuar+LMc5eaaBD\/tgteVPxsIBAKBQDtB\/aEf6DO9cvzxx9uXi5dbbrk0ZMgQM5TluzbMKmg2IScrReQlPwf01yxbZsdXlgnznJVWWintt99+Rkzo1zsjO2VQuafvyAlTNGwiw8f\/7r77blMLPfDAA2bMc99995nglnCN8F35o4FAIBAItBvUH4pYILj5OCAaDb4EvPDCC6eNN97YvnFz4403mtHq73\/\/eyMqaFRkt8JR8Ske\/LBdob9m1Q0E54477jAD3MGDB9ty4bXXXtvsQVmxC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alt=\"\" width=\"551\" height=\"307\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Let us consider three resistors are connected series. Let I is current passing through each resistor then total potential difference applied can be given as\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"159\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(1)<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Where<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"314\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(2)<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">From equation (1) and (2)<\/span><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"193\" height=\"27\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"195\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">If R<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>s<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0is the equivalent resistance <\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V = IR<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>s<\/sub><\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><em><span style=\"font-family: 'Times New Roman';\">So<\/span><\/em><em><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><\/em><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOEAAAAbCAYAAACKuugFAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAt+SURBVHhe7ZsFjBPRFoYXd9fg7h4gBHcPTnAJHtyd4A4BghPc3d2Du7u7u\/t9+e7e4U2HtjuzLa9d3vzJJNsz0+mVI\/85526AsGHDhk9hG6ENGz6GbYQ2bPgYthHasOFj2EZow4aPYRuhDRs+hmUjvHr1qujUqZNo06aNaNeunVi7dq26E4hHjx6JPn36yPv6q1u3bmLWrFni2bNn6smQiW\/fvok5c+b8nlfv3r0tzen79+9i1apVomrVquLVq1dKKsT9+\/dFr169HNaMq3v37nLdXr9+rZ70XzAv4\/i5hg4dKnbt2iV+\/vypnvRPvHz5UgwePPiP8Xfu3FlMmTJFPHz4UD1pHhMnTpQ6cv36dSX5E5aNECXs2rWrCAgIkIr0\/v17dScQP378EFOnThVhwoQR+fPnF5s2bRIbNmwQffv2FYkSJRJp0qQR58+fV0+HPPz69UvcunVLJE+eXK7Bjh07TCvX06dPRYUKFUSRIkXE0aNH5Vpp4G82mncWKlRIrtv69etF\/\/79Rbx48USGDBnEgwcP1NP+CZxKrly55BzGjBkj57BkyRKpJxEjRhQdOnRQT\/on2Mc1a9aI8OHDiyxZssi\/mQNOJGXKlFJ\/9+\/fr542hxcvXoiRI0eKTJkySWeq33MNwaKj\/fr1kws9c+ZMJXHEggULROjQoaWx6oFS8b1GjRopScjE48eP5aZky5ZNvHnzRkndg2iJcdWtW1d8+vRJSR1BhGV92DQ9tPXs2LGjkngfe\/bsEaNHj1afgocvX76IvHnzipgxY0pHpQHFw\/FEixZNnD17Vkm9jy1btsjI4wlwqhhhvXr1HJzryZMn5d6ULFlSScwDx717926RMGFC6Wj5rIdlI2RBq1evLmLFiuUyovXs2VMOmEXR4+bNmyJ27NgiX7584vPnz0oa8nDkyBERNWpUUadOHVNREArauHFjkT59evH8+XMl\/RNt27YVoUKFkoqgx927d0XYsGFF4cKFlcT7wLGyN57g3r17IkWKFJIBGRkSDhlHMn\/+fCXxPli\/1KlTq0\/BA0bsLMC8fftWGhHzM87NLHg3rObUqVNKEgjLRojxQI1SpUolPZ8zlC1bVi449EuP06dPS2UqVaqU3+cH7kBkYqOmT5+uJO5BlIkSJYrb51nL4sWLiyRJkjhEEXD8+HFJ72vUqKEk3oc3jPDgwYMyijRv3vwPbw\/74Z7RMXsT3jDCpk2bSt01GsqTJ0\/k+KGVziilGUDXYU9EWdI6DZaN8M6dO1IBXSkE9CxBggQiY8aMDj+E0Q0bNkwq06RJk5TUO2BRLl26JKmO2ev27dvq29bRqlUruVFExKCAMrZu3VrEjx9fRjRXoDCTOHFikSdPHvHx40clDUSPHj1khHRF\/70Bbxgh+4pukPvoQRRh\/uTRFD\/+Fjw1wg8fPkgjYZzGADJ37ly55xRZPAG1EViUvlBj2QhXr14tF3rEiBFK4ggKDvxI\/fr1f3tD6BgJLhtRpkwZ03mUWZD8JkuWTI7L7FWpUiX1bWvQ8h5+z0y1jKomSX6xYsVc5oKAKMK4mjVrpiSB67Z582aZY5ECuGIe3oCnRsheN2jQQIQLF05Gbg14\/5YtW4oYMWKI5cuXK+nfgadGSOUfylm6dOnfa828cLYUZXLnzu1xdZ9iD4FI76gsGyHtiQgRIoht27YpiSOmTZsmvXaBAgXEoEGDZNm9fPnyImvWrNILuMuJgguU9dixY7JyZfa6ePGi+rY1EEGTJk0qjcpMXnvhwgURJ04c0bBhQyVxDi0XgcqzbuTVKEPOnDmlgRBN\/iY8NULGh5JSfEFHmEOLFi1kZEcXdu7c+QdF9TY8NUIKh0Q7dJXxo69VqlQRmTNnFu3btw9Wi8IIGFvcuHGls9XWw5IR8iWqXBRlqBA6AwuPMjGJ2bNny4gIl54xY0aIzgM1oEx4MnpHZrBv3z65sfROXYF1qV27tnRuGAO0k8gXOXJkuYbulJd7Z86cEVu3blUS98DbFyxYUNIu\/UUKwbyMcq7x48erb7sG78WItVL8uHHjZAUZFkA+5Qwwor1794rFixdLuse8eU9QYL4U94zjRLnRNaOci3UMCgMHDpS6ixPhedII1oQ0ypnukgZduXJFRnguKp\/ohzs919IOmJiWrlkyQugUdIN8z5li8FLu4Q21RvS7d+9kISdt2rQOzemQCvpfbNTSpUuVxD1QMp53Z4QoI\/01vDiHHQAUm4hLX5VcxQg2GupPhIWu1qpVS91xD5SAVgfOUn\/x+zgBo5yLJnxQ0NpPHC7QgDGixMaWC0CXKlasKJ00hkeUwXGTslDIcocbN27IgyLGcRKxokeP\/oecKygnBZuiMIbjI1ppMiq9vNOYIwLWBd0m1cLRwMaogFMzcAXSE5wT7SotPbFkhHggFtrVj1C0gVOXKFFCfP36VcpQFsrzbLBZb20VJPt4O2if2YsKlVXgeKpVqyY36ty5c0rqHmaMkGpopEiRpBLonRvRke+eOHFCSf4L3jt27FhZZGLjzRqhK3hKRzlUwFj1J6hoSaHA0FEjcNgYruZ0AOyK54lAwYEndJRcjwAC\/defTiKdIr1y1lrBeRhpNidsqIS7SlXQVdocRYsW\/f2MJSOcMGGCpFauqnQbN26UkRJPqx\/YvHnz5AaNGjVKSRzBiRooANU1vBblbCvVSzwKY8OTmr3MRjI9iOTZs2eXBm+2ykfBhTVxV1Vj3Vgf6JAezAm5s2qytr4wDXIYXxohBkUuSw\/s8uXLShoIIjlKbKaohBOHRQ0fPlxJrMETI8TRcaqnZs2aDrq7fft2OX4zp334Hl0DoqMr4JgIVDhzIi2wZIR4Zji3vvqlh+YN4fh60HNBDv3QTxCw8Gz+tWvX5GcaoVRQnYV\/XwMmQBS00udk0ckBOLrl7DusB\/kl67Ns2TIlDQReFsXAwFz9nj8YoXaCiHEYz7jCOJjbgQMHlMQ5yK9wVM7eYRaeGCE1C8ZpPDXE3KDU0HVXewDro+BIHsxz6IkrQFmJ9vqagikjRFEwEgoyeHU4sLFhSa6RI0cOOZHJkyc7eD4iCE1oNpnvalQV4DlJqIkCWn8MxfI3MDYUlflR2DCb30I5KCJQOXTWmiHik8vwXirL+nVjY\/GabBoRVfOcevjaCNlLjelAi3E6ekeLYhJJqDK6Kuah3BzZo5KqOePgILhGCBXFsTIHKqLGVlK6dOlkOgV7MtJM9ouxE0GJ+hixuxacdjRx3bp1SmLSCFloKBH8mAuapC+Zoxwc1NXuU01iMzRgsGwU9wYMGOBwEJkNgN7iScuVKyfP6PkjOO2DojIHNiqo4oEeQ4YMkZtoZBCsC5uirRu9V5iBHlTcuMc7nPWofG2EHECA3mtzQA\/0jgTnzHoR5bhnBPuPblCooNLoCYJjhOwB6ZA2fv6Lwngcc+XKlfIea+SuektuTw8Zg3ZGv3FOnB02HgawREf\/JtgsqAvUzZXHDKnAu9PcJ+81MghP4S0jpOLIIeP\/JVBKKDhtL08NEMCq6AH7EtBaUjZn56qpusJsMGY9tfWpEbJoK1asUJ8ClVVfIv5XgLLRjKcqe\/jwYSX1DrxlhL4AuRMtAP05TVozUNiQAMZtNHrOB3NizPhvZ0TGJk2ayMKe8Z5PjZA+C3nkokWLZBGCk\/ZdunRxOHP6r4BNgJJRAjceDg4OeB\/RAydGo533Hjp0SEY0VwUEfwJ5F+kHfcHKlSvLnJGLvCqkOBSquKRR6C75O31bnIrRiZBHkoZBlZ1Fap8aIYoE9aTXRfiGkjorPvwrILfmH545uEBT23hQ2wooDJFLUcwhR+cit8axhYQ1pKbAeLWx6y\/jv3L5K2hTQeEJIuS7nAulFqJ3gtQO+B9ETkDB\/PRFKw1+kxP+v4BNoAS\/cOHCf9rh2AgEh78pyLljdwE2bNjwJQIC\/gMiEK4NjQ2GpgAAAABJRU5ErkJggg==\" alt=\"\" width=\"225\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"182\" height=\"27\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Equivalent Resistance:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><em><span style=\"font-family: 'Times New Roman';\">When the three resistors are connected in series, equivalent resistance of the series combination is equal to sum of individual resistance. Equivalent resistance is always greater than largest resistance.\u00a0<\/span><\/em><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Conclusion:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 5.43pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Current through all the resistance (resistor) is same.\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 5.43pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The potential difference across any resistor is proportional to its resistance.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 5.43pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Current is independent of position of resistor.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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alt=\"https:\/\/www.examfear.com\/u-img\/00\/00\/41\/00004112.jpg\" width=\"210\" height=\"136\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0(b)Resistors in Parallel:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" 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\" alt=\"\" width=\"526\" height=\"365\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"width: 184pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAATCAYAAACk9eypAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAASSURBVDhPYxgFo2AUDF7AwAAAA6MAAR0gxxIAAAAASUVORK5CYII=\" alt=\"\" width=\"12\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Let us consider three resistors are connected in parallel i.e.\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"88\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Let I is total current passing through resistor.\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Than<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"147\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The potential difference across each resistor is same i.e\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">So<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"152\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">If\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"24\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is the equivalent resistance parallel combination\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Than<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"184\" height=\"46\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"152\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Equivalent Resistance:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Equivalent Resistance of parallel combination is equal to the sum of reciprocal of individual resistance.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Conclusion:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-left: 27.9pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 5.43pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; vertical-align: -2pt;\">Potential difference across the entire resistor is the same.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 27.9pt; margin-bottom: 12pt; text-indent: -18pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 5.43pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; vertical-align: -2pt;\">The current through any resistor is inversely proportional to its resistance.<\/span><\/p>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">Advantages of Parallel Combination over Series Combination<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: Symbol; font-weight: normal; color: #ff0000;\">\uf0b7<\/span><span style=\"width: 10.64pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal; color: #ff0000;\">In series circuit, when one component fails, the circuit is broken and none of the component works.<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: Symbol; font-weight: normal; color: #ff0000;\">\uf0b7<\/span><span style=\"width: 10.64pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal; color: #ff0000;\">Different appliances have different requirement of current. This cannot be satisfied in series as current remains same.<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: Symbol; font-weight: normal;\">\uf0b7<\/span><span style=\"width: 10.64pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The total resistance in a parallel circuit is decreased.<\/span><\/h3>\n<table style=\"border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td style=\"width: 318.6pt; border-top-style: solid; border-top-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">1.\u00a0<\/span><\/strong><strong><span style=\"width: 25pt; text-indent: 0pt; font-family: 'Times New Roman'; font-size: 11pt; display: inline-block;\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The effective resistance of the network between points\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">A<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0and\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">B<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 11pt;\"><strong><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(a) 4<\/span><em><span style=\"font-family: 'Times New Roman';\">R<\/span><\/em><span style=\"width: 80.82pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) 2<\/span><em><span style=\"font-family: 'Times New Roman';\">R<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 11pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c) 10<\/span><em><span style=\"font-family: 'Times New Roman';\">R<\/span><\/em><span style=\"width: 75.32pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) 5<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">R<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\/2<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 150.85pt; border-top-style: solid; border-top-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: center; font-size: 10pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAALYAAABECAYAAAAsqs8WAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAWJSURBVHhe7Z2NkeM2DEa3gDSQBtJAGkgFqSAdpINr4VpIDWkiXaSZCx9NKFwI\/JEsS4IXbwZDfjSEnSNwNGXRux9BEARBEATBVXxL9rey78l+SnYE3uMHTvk32W\/Jfq2MwsCOwHv8wCGsaj8e3U9QHKx8z+I9fuAUCuCvR\/cTjB2x4nmPHzjlz2S8lcveFBN9xB7Ve\/zAKaxsfyRj5WOf+k+y35Mdhff4gVNY3eqVjQJhz3rUauc9fuAQkk9haFj1WAWfxXv8wCmsbtaNF2\/lVsFsxXv8wCk\/F9OwElI0z+I9fuCBH4nSLGhtUfsQp0fxyb6C1ha1D3EGFM8HWlvUPjlC8D6UpObkCpauxwzdpfhkX8HS9ZihRxTPB+h6TGtQrwdvxqoA6hYsH6VHrK6vW7B8lB4xun6lVRs4Ykloz0pizRZqP7B8RyZ+Vgu1H1i+PRMfq4WRD+2kBTdgJhFLYnst0Ld0shGLf68F+lpLm6zF4lO3QF\/rVptshlm\/4IUMk5CzmqBbyYwea+lkXYr76nrQYy2drEtxb14vaA1lbAtb\/YODGSag5DajpCS8qP1FUVwzSq5iag1lrEtxbV1b1IOGz1b2Xvdl4aCOTJoYDxZ+SbaVmPjXE3M8CRPFw4QaHgVbT9NGxKSfQ8zzAJ6YWY99OaHGSr6VmPDzYK5jvhtQwPogPMXOAR7OGG8lJvp8Ys4NKF75ny\/GCr6nqCEm+Rpi3hVsN+SgDvtsOTC\/l5jg65CFKUjoiWAbwph1Wm2GmNjr+fI5kL20hlWb35Gxhyjse\/Cl82DdOALjeycmCvs+kIvIx0HERN6PyMkBxCTek7dfvctphf\/RYz1NgAFvPXlvwG3yww3e3s+ULXShftJgaRlL7YgZn+BajsrRU3G4uet90zkX3aM7RfYXLF23UPukdsSMT3AtS04Pss1wuo4HKPVDlBrrh0xZKdLcgh7rtRMW3JujcrQ7DgVNcbNqt35d1qZiytWZoFvJpd9qgX6xHqPXg+uYyd\/LYYWWz5jZYx+yzy41Kv\/AotYaWj7JeoxeD67hlXmhNmVngVG3+hj0Ak8E5bE2Rc4FT1NqNBeoRo9ZOtmIGZ\/gXF6dE+4BeahHnUqtWg\/+ll+NJSv16AbyTkRh34fZxegZWJn1z2guxHIWujYvBROFfQ\/OyoNVxJwzomY\/wZHR1WCCiwlyd6Kwr+fMHFCr7CaoT4w+C\/Nqj01hWxtvtid7j5KeSRT2dTD3Z88\/xUzNyv6avTaFTftWRGFfw1Xzzs\/VC7Fsn9+KKOzzuWrO2UHoDzUoclbs1nMXt0RhnwdzfeV8y7l92V9jaPOjPu9EYZ\/DHeaZFVv21mIe7gN3EYX9emKOL2Bq0uVJZs2MrsdSv0vxyb6CpXs+qd+kvJ79BEv3fFJ\/CxIvuICpiS9JzckF+rUGPWboLsUn+wroemxCNymvZz8BXY9N6Fm2+AYvYDYBOsGfWrB8lB4hfmYL9LVWbQ\/xMVugr7VqR0iM4GIkEUMriZ1uW2M9E79eCz2fnomP1cLIh3ZggSdyVhN0K7n09Zilk3Up7su11dASQ2jpZE2K63JdNbRcL7R0suCdKPldJRz0WEsn61LcM0ouMQStoYw1KW4ZJVfxtIYyFrwTJbcZJVsFUNSDMtaluGaUXGmwfJI1KW4ZJeXaoh40fIIgCIIguA0cnJGTYWJHHqbxHj9wCqfC5NsXYvJtoiPwHj9winUzxcEaTo0dgff4gUNaBcBqt+evl2m8xw+cwteLKAwKQYxzvayCe\/7epMZ7\/MApFAFGQbBPpSDoW9\/\/3IP3+IFTuMmqD6nzaQJjR+E9fuAUVjgN36c76uMy7\/EDh\/RuvKzxrXiPHziFmyuKQ8NbO8XxLN7jB0EQBMEpfHz8BzjTi7XZGRLfAAAAAElFTkSuQmCC\" alt=\"\" width=\"182\" height=\"68\" \/><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: normal;\"><span style=\"font-family: Symbol;\">\uf0b7<\/span><span style=\"width: 12.94pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<table style=\"border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td style=\"width: 292.8pt; border-top-style: solid; border-top-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">2.\u00a0<\/span><\/strong><strong><span style=\"width: 25pt; text-indent: 0pt; font-family: 'Times New Roman'; font-size: 11pt; display: inline-block;\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Five identical resistances are connected in a network as shown. The resistance measured between\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">A<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0and\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">B<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0is 1\u00a0<\/span><\/strong><strong><span style=\"font-family: Symbol;\">\uf057<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">. Each resistance is<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 11pt;\"><strong><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(a) 1\/4\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><span style=\"width: 67.79pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) 4\/7\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 11pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) 7\/4\u00a0<\/span><\/strong><strong><span style=\"font-family: Symbol;\">\uf057<\/span><\/strong><span style=\"width: 67.79pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) 8\/7\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><\/p>\n<\/td>\n<td style=\"width: 176.65pt; border-top-style: solid; border-top-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: center; font-size: 10pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"132\" height=\"64\" \/><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<table style=\"border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td style=\"width: 292.8pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">3.<\/span><\/strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">\u00a0<\/span><span style=\"width: 25pt; text-indent: 0pt; font-family: 'Times New Roman'; font-size: 11pt; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">What is the effective resistance between\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">A<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0and\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">B<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"28\" height=\"39\" \/><span style=\"width: 88.96pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"39\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"28\" height=\"39\" \/><span style=\"width: 88.96pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(d)\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"28\" height=\"39\" \/><\/p>\n<\/td>\n<td style=\"width: 176.65pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: center; font-size: 10pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"104\" height=\"87\" \/><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal; font-size: 10pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<table style=\"border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td style=\"width: 292.8pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">4.<\/span><\/strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">\u00a0<\/span><span style=\"width: 25pt; text-indent: 0pt; font-family: 'Times New Roman'; font-size: 11pt; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Find the equivalent resistance between\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">P<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0and\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">Q<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a) 10\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><span style=\"width: 60.71pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) 5\u00a0<\/span><\/strong><strong><span style=\"font-family: Symbol;\">\uf057<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c) 15\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><span style=\"width: 60.71pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) 20\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 11pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 170.1pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: center; font-size: 11pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"201\" height=\"81\" \/><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<table style=\"width: 484.2pt; border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td style=\"width: 291.9pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">5.<\/span><\/strong><span style=\"font-family: 'Times New Roman'; font-size: 11pt;\">\u00a0<\/span><span style=\"width: 25pt; text-indent: 0pt; font-family: 'Times New Roman'; font-size: 11pt; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">In the circuit shown,\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a) the pd across 8\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0is 3.6 V<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) the pd across 12\u00a0<\/span><\/strong><strong><span style=\"font-family: Symbol;\">\uf057<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0is 2.4 V<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c) the pd across 7.2\u00a0<\/span><span style=\"font-family: Symbol;\">\uf057<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0is 5.6 V<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) the current drawn from the battery is 1.5 A<\/span><\/p>\n<\/td>\n<td style=\"width: 170.7pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: center; font-size: 10pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"137\" height=\"112\" \/><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<table style=\"border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td style=\"width: 291.9pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">6.<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"width: 22pt; text-indent: 0pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">In the network shown,\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(a)\u00a0<\/span><\/strong><strong><em><span style=\"font-family: 'Times New Roman';\">V<\/span><\/em><\/strong><strong><em><span style=\"font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>AB<\/sub><\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0= +3.0 V<\/span><\/strong><span style=\"width: 42.1pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">V<\/span><\/em><em><span style=\"font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>CB<\/sub><\/span><\/em><span style=\"font-family: 'Times New Roman';\">\u00a0= +6.0 V<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><span style=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">I<\/span><\/em><span style=\"font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0= 1.5 A<\/span><span style=\"width: 67.29pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d)\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">I<\/span><\/em><span style=\"font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0= 0.5 A<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 177.55pt; padding-right: 5.4pt; padding-left: 5.4pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 11pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"209\" height=\"96\" \/><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.If a person has five resistors each of value<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">1\/5<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u03a9, then the maximum resistance he can obtain by connecting them is<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(a) 1 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(b) 5 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(c) 10 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(d) 25 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2020)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(a) The maximum resistance can be obtained from a group of resistors by connecting them in series. Thus,<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"267\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. The maximum resistance which can be made using four resistors each of 2 \u03a9 is<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2020)<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(a) 2 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(b) 4 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(c) 8 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(d) 16 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">Answer:<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(c) : A group of resistors can produce maximum resistance when they all are connected in series.<\/span><br \/>\n<span style=\"font-family: 'Cambria Math';\">\u2234<\/span><span style=\"font-family: 'Cambria Math';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>s<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 2 \u03a9 + 2 \u03a9 + 2 \u03a9 + 2 \u03a9 = 8 \u03a9<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. Three resistors of 10 \u03a9, 15 \u03a9 and 5 \u03a9 are connected in parallel. Find their equivalent resistance.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2014)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Here, R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 10 \u03a9, R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=15 \u03a9, R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 5 \u03a9.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">In parallel combination, equivalent resistance, (R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>eq<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">) is given by<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" 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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 10\" width=\"198\" height=\"147\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" 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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 12\" width=\"292\" height=\"106\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. Show how would you join three resistors, each of resistance 9 \u03a9 so that the equivalent resistance of the combination is (i) 13.5 \u03a9,<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(ii) 6 \u03a9<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2018)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 11\" width=\"302\" height=\"122\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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hgWc\/KKZ1QjPgj9HM6fwfBGI5bnRwmUCqVtkwsxAeLjsdaRpZUKZcOFUBGs2Ia4RafJZwwJChLZsBs+Cb8O8bfRvGuEaz00woZmw6QaZMBkZHSATJiOjA2TCZGR0gEyYjIwOkAmTkdEBMmEyMjpAJkxGRgfIhMnI6ACZMBkZHSATJqMtWBgy52nMiIUyHpEJkzEqLAqlKGqz0vD\/dSRNJkxNoL5KnZZJNtSqtdP4TjGkM1m0sLWnXq8AWxP8u7hXpw5IhLGTU4N5hbLpmXYz9CpoUR\/XPmGof5Wn6diDbofJt1\/Cl64LYTxD\/QBMsH3yGk7YhNaqL7PJs5cEMfRA0NDD0HjPhjVbFGyHtn+HxqmLtkmEcWSihiO2Eti\/M5bhvYZec3adNhNgHRFGZarGD3bYOeqg26FJgh2NJr8uhFEhrak3zWrjmS2+ehqYrGYLneZwdARJqtuLCUU6mkl5vT3673vf+2LfAQKtcZPbMCMRxq5Pm9Qct9HNcNitJiC6ezY78LYjwihj1+bGllwTnSTdWIdmEXYq2s1YF8KQXDaskWo2paVmG3oL6HxSBCHlevvr9RcgsBob7dFYN9xwQ3yGdj8iFpOiDkiE0W+BhqVlbD0fy9CTQH8G27JtTSeMytAxYUywG9Rb2D74boYdjxaLJhN1IQyTKe01oVHY3Y5AtxVaW6MimGJIoG0ULWILdBEIZIektkmaihS3Ww8reun02xPFTXBqds8IwzTwYfpDaRlk0rsZJCMtwy6vC2FMKp8kDbs0CQzOe9nOT\/6ioIhmEkwuZ9MU4XN0qtHfS5NC\/d66WTxVQS8Jk\/xEWrxnhNH8gKOp9Y4J7hZ1jpIxv3R0tN+dhtFB3wIogtYhUBCGFnJGSxmYeHpHC6LQWpkwnYFpy5QlcHpGGPa05m0atGlD2i3qShh+jDNo+HE6PjJLmadlPoyF4JQwbZxoGJGwIhCQhtGhEgH1dK4DKkMYziVHqVvUlTD8GOTQ7O+EE06IUTItnxqbdyfwT7Ry1RdNby\/5liJMrh7DIj0iPPoL1AHjnjBMMhNCKhY7HY4FdSUMe1kAhc3s1C\/hZaaU\/l5FIJdr9IJmXzOFG\/sImxNhatrHwpHf8dl1wLgnDKfU4tYVMROmd5Cx558QRkUgjP5eTk7TKNB1tEwihaCACdZ4j9ZnBcj1WADDjkyYmkK2HxHKnimnX35B5EtPaIlLOQe90kyy7L\/\/F3rmF2mqp6dYWcRt2JAJUwMww8T7nZfCtKIhRB4Rga9ShNA77UH7MN34O8w3ETamHSdfU3Dd7J2boik638jkDzsqQRgZaXmYTJixAVEUTzKf9HemXSx6voncVBF8Ep3vX\/7yl4c555wzDiVF3ocwfBvn0TiS0Guaqzt6o7EaYFgx7gmTMv3KWTJhxgb+CPOJJpD8VQemCNM5\/2U1YBx+10nwIodBGyWTzHkuej+r7\/Oak46ZZFVuiN4uxj1hRGQQRWlMJszYoFpCLkXeRKNzDrxSFs59GUwiLeMYQEfmGd7j9DQLBHEaX\/Nv7+lm8VQF2YepEUyQCfezDH5PS7TSFEwySdC6VCcXkQlTE5hYyUWnrvE1yiba5PF3nKBWBkSimUTOyoo264BMmJrAnhXmkyO+HTpUtlNSUaaSGFXITOHGxeDfTgoQPOC\/XHTRRXHx1A2VIIxDPJVgZMKMDSZVrkSoeJZZZonPUbFkI5haiOK8TBNoN6bfJTDBPDsnFy+44ILx2O6yOrRhx7gnjBsUznTUdibM2ECbcPjtNJ1tttli9j5FvAAZJCBFvNSPCRcrzGzUIMw584AsdhuKjAlR1w2VIIyzCp073yvC2PBkKDxkr1ssTjAepmEPi\/CwbcW0i92R6vHsxadFFGAigQlnfsneOz\/SzlaV4RKTtIxIGkJ5ToSMI87VlyGdcH8iFW3EGhCqLrufYRmeJWHRC8J4Zuanp\/theu3D0CryCxMnToxf2mcr85BTGG1ss802TUez6xp\/X3xttNHJ9cW\/s8MOO8TEpCO3kUWi0XVIpPJb4tICMGkqARAASeRoVCEvs8wyMVdDAiKUcLSdgTL\/wsieIV8mlfWLnHm2KsvtjC3eT\/F+qzrsI1puueVi5UO3hCGIzIdj0sctYUhNZ7czTwzmB6np+O5WQ+bb2fjMFntKaCh73pGOI+0YcbkiX97D3GqrreIDdiqwpKvPsOAcr93YY6BxqP71uSbF+31Wq+vTsHB9h6WXXvqF+6VNbLqz70WHE1uNRbdk9u0j1xDkmGOOiUlNpHI9h3\/q1Knx\/32v7bbbLmpk2soc0D56AvB\/HMy6\/vrrh6OPPjqaFjaZucbfbLwPw7NzlHjZvVdtqL8jWJQEJQ09ViDMvffeG9ZYY43xSxg3pSYqLc52h0XmBF9FiXYaWmwemqy3hSYwQZK6Vw6xhcTMIZEtPJ\/B9mUKpTY7xSEC5XM1\/fB+n2XTXNm1jYNURyxEK9634e\/zSR588MGoUZSxWOyegWdBgDB5Rb5UHhMqvgOipT5kCOdzfIbwsnZVtAzhwAxTm4ZkiFj8+56dspyye6\/qkMilebuBuaChCdtxSxggEd3sWIb3plH2ehrNrml8\/2ijk+uLf6c4XJOkoX8jMl8FEezLRx4FmsAvURmgBRDTDrlsNtNExGeByWW60SAIq9aPmadws\/i3jcZ7HYbRjWZJ8DlaK43rPEzG\/2CviwDAkksuGf0VG8JSXywLnOSjeZiUbHbN+yQt00Kx\/4WJx2Flhhka0tVl52UvgDA9j5IJiSojN7GZML3DHXfcEavA+V2iPkwtE5jAib\/iiitilfJqq60Wjj322GhzN4JGoqm0Y0Iovk7xmozm6Ath2Il8hF5tUc74H0wWX4YjK79StMdpEoufb8RPK2sri1TXXnttnBv+z2OPPTbySkY76AthTApzQaSFzZzRO4h2SWCK1DTTDLSMLphlDq4Jl+0XrPBZzLSM9tEXwojISJoJ6UqUZfQOni2BRJs0gwBAq+plr8njtLomoxx9JYy8hJBsRm\/Riizg9dGuMfEZnaMvhCHhJk2aFJM7chMZGcOCvhAmNfJT\/5Sd\/oxhQl8Io\/hPzRMNkwmTMUzoqw+jfCATJmOY0DcNYydg1jAZw4a+EEbYUwmG8vRMmIxhQl8II0pmL4Y9HJkwGcOEvhHGwT+92nGZkTFe0BfC6HypOYOK2UyYjGFCXwiTiy8zhhVZw2RkdIC+EEaUzHbYHCXLGDb0zenPUbLBYNpExU4w11xzTezO3w6U+Cv1t9dGVxUCL6McfTPJNHDoRS2ZGzSBbtI23E7gPmyXbtbxfthgf4yy\/XTa2IUXXjjySmt4RhpEaJBB0Nl4lklTjr4RxsGlvfBhfJY2QieffHLcv+6G28WVV14Z+3EVW6wOIzwXk2enpdZQmlvQMu0AOdT+aa6hOkOnHaVNtFXGi9EXwvQySqZBg4bcWgPZ096JttDuaN999w033njjyG+GExa2XZS6jdrPb+Oe764BRjugmVxLKOnhpuOMo\/\/q0pa3E\/SNMHqB9eJAJU3r7Nqcd95549ZcGqddHHDAAbGBm7Mchxl8EO1QdcJceOGFYz8xW5g7BWGkVwAto3AW6fwua5rp6AthqHj2s67x3RIG+TSuy4RpDpqAGUWj77fffuGWW26JgZdOYTE4YkO3mU022SQ2gHemTO4qMx19IQyJp0u8Vj\/dEkbLJp0cmxHGFxAMKJOCrQjj+tSsrsqgARS6cth1sXRsX9k5Mp0AAfU30+hc8\/exkG9Y0RfCmESLmz3dLWF0ShdxKyOMRU8DaRVkl2cRCGMhlR3x4B5JU5\/XafRtPMGBSVrE6sesf0KvFjd\/CGH0JbZAygRSHdEXwthApkGcDozdEkZeQKumMsIgid5a+iWz4YtAGFKXXV6EAIKO9ZdeemlcdFWF+ycUOOvCwb0iv7azThDQq\/nOO++MAiajjxrGAu6FhpF800WzjDDyB7SPLpD8nCIQhi1e9pp+wmx+kaEqn8ol5yKqtfvuu\/e0bRLNzpfRh\/mSSy6JiySjT4TppdPvSAZmwVgJ08yHGRbCOJufdkGc0WCykYpA8+9WoKnksQg9IWaaPqOPGkY7UmelZML0Fzr4O2umzCQtQqhZN39NzX3nVhpp2oRHs0yo2pk6EpkZffRhUhMMXfyFJsc6aCo2eivCSGrqf1Z8rx7EDgVqRhgd8DnMMuLF9473wQcjTNZdd91IGocotYLnJtrovBjPxPkxJhsxmkG0zNEZBIvzVfyNsnsxXItgfvr\/dKSiZ2stpN8bzGw+rt8LgfsetJn2wqJ83ut67W69n5\/mtfEw1Nt5jg7D6jlhOP2kk8U81oFwSj1aEcbxDU4OK77XWSp8mGaEcboADXTQQQe95L3jfdg+wW9xxgsNMxph7r\/\/\/viMZp111jDzzDOH+eabLy7MVqaZ0wEcFuUsGl1MHcBUdi8GSwK5\/PT\/tPv2228fzUUnDgjcpGuVTe2yyy7xFAGVGLvttltcJ2oP\/R3vVSli7h3voYhXmdVYhpPkyoZT7Pw9P0cbjdd5r8+dZ555om\/dLGDUEWEkukgRp2tRXRblWIdFb2G3IoxzTpCq+F5fbq211ooFhUUgjGPRNUxHquJ7x\/tghvpu888\/\/wvH9LXCZZddFrXRy172sjDTTDOF2WefPQq1VlE1hHGy2kILLRSz\/xZ\/2b0YtJYDnPz0\/+rSlOj4m56v+03XshgQxO8dnSiSaZ2Yi3RglM9hOQhtm1tHD3Y65AGdribk7j4c4e50NfeFjI4wRFgn0Tn6A8EJH6evIblTEJDCdU6i8xptrrBVnorGkdYoQ0eEIbVEWRzWIwPdzXBjvmArwqTJLL6XhvPAmxGGdDZpHl7xveN9kMIkM2FiokcjjGcnc+8I8jnnnDNKTUKtlYZRloQw\/obFUnYf43mwHJRVKRWikXVj1WvCdyJA+Nmeizwd059vZ63w81Rv84uZiq5jFnpNXaP3+J2i3mZ+YEeESWAfdzuQolmmPxGG9PJli+8lGUi0Vk6\/s\/Cd3FV873gfFrrvTxqTjqMRxsRKRjJfaVbRNYnbVkAYvg7Jf91115XeR51HK0x7vXPC9AJC1JKToxGmjlEypi\/twu53UnIrIBiJ6FkwJRBstD0vHPJ0aK0tFhntY2CEQRBqMBOmHIotmaPMjdGkXieQGnCUuVyaSoo67CnqJQZGGDsILYZMmHKwyTnIfL1eVhWrz+ODLrbYYlHDp8NnM9rDwAhj4k4\/\/fS4z0Ncv7HIUqEh52yvvfYqNUlaEUY+wK5EJHz88cdHfls9CA3vuuuuUcsws3pFGj6LKBGh4nPz0X6dYWCEeeKJJ2J0gqST7GqsxrU45BeYbBZOEa0IYyen7ct2GlZ5MdCy8hoy8qqVkb9V5KsdeMY0r+ij0C6h1Utzrw4YGGHs7UCIRRZZJJpRxTJ+eQQLvkyytiKMReV93l\/lxeDehUHlNuQaVBZ3KwBExyQVJ06cGAswG83gjPYwMMKkKJkEnbKJTiaPf8PsKvNvhglIokByxRVXjEWYKUzeKQgR700aa+utt46may99o7pgYISRPyBBJ0yYEOuKOiHMqaeeGrO2ZfthhgmyzSJasuY0jR2YsvTNkmploGmZc4SLbDttJUeVMTYMnDBqn2RXOyGM7K76pssvv3zkN8MJ2oSfIfAhDKxkhrDoJLLF1FXsyG9RK6Vd02iJzYzmGBhhSL7bbrst1vZw8DuRmsoaBAza7QBZZXgutAozVLmP3ZJlW7PLwORSHUwb01LyLvzFvMty7BgYYUhPpsKUKVM6nkBSlwNblxwC4SJvpdJXJXO7vpvnKgKpzIZWJqBGqwLIaI2BEQZSRAt5OoEFRHr6WRf4vkLm99xzT3Tg24HnKnzPJLO\/YyzPOuPFGChhMjoDAUNDdKIlEE0Iv9scTsb\/MC40DDu92YSSiBYICUnCGgIE6Xo\/bS1Nr\/t3XhwZ\/cLACGNRi+DwRSx0pCgzF1ynzdCkSZNifZVyGhW2ybzw054Grytztx\/C55Z9VkZGtxgIYWgUJeYnnnhi3ARk95vyD0Qo+iUWviiacKq6KiXpCJIIxuTQlNzGIhW+sv+c3UyYjH5gIISRkLMxTHkLAuiRpe0PUpR1eBQNs9cj7b2mSWiWBHkFhYq2m2oikZHRLwyEMBoM0AQy9XIp9lIjg24dzLMiaBH7NpDCPn9mWXJ8aRKfYf+2xg69aqmakVGGgWkYDeSESC18jbFlohVVNsutCI+eddZZsdMIMy61wUGYiy++OOYZlJFkZPQTAyEMWOh8DU01aBq1UjaUJc1RBBPM\/g0axqaqZHrRPooK9QfIuwcz+o2BEYZzr2Ojxa4DjDY3asOahYT9nmay110dGcff7+wb4bv4\/2yOZfQbAyOMXIpImXIPvay0XNIMrlWvX1qJ6WXrspY6CGKDGR\/o+uuvj69nZPQTAyOMOjKE0TdK90QtOjV+U8HcCip37RbUu8uefbkZppy9IxkZ\/cbACMP3YGKJitEqImA0Dc3RCnwe1be6QuqHq4mdDWhMs4yMfmNghGkEU4ppZiegA0tbAdF0PrRzEMlU4t599921KsTMGBwGQhiLXoTMT2SR+WeWNesSUwQttMIKK8TTnJGmyu2UMqqFgRBGbZiS87vuuivWfQkRO8JCh\/h2zqDXC0CDbDsInaLV7WGpGRntYiCEsWksNY+WjFTq4jyXVCM2Guwi1F\/ZkXZyL51uQMvIGCsGQhjahR9ij7qjC0S8NN6TzW8Hkpi26dpyS0M1y91kZPQaAyEMYggDa35h4ds6a9sxn6YdIIjSGCYdZ58flJExIzAQwiRY7KlMPyOjChgoYTIyqoZMmIyegJVQ1VyYe5faSGmOVoiEmfafyXnk0c2Y5ldOnrbo4s+y18fzmEaUydNcg8nPPvvsqPcfQjjy\/wEbvnSRCX5gHgAAAABJRU5ErkJggg==\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 13\" width=\"204\" height=\"143\" \/><strong><span style=\"font-family: 'Times New Roman';\">Question.Three resistors of 3 \u03a9 each are connected to a battery of 3 V as shown.\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">Calculate the current drawn from the battery<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(2017)<\/span><\/p>\n<p><span style=\"font-family: 'Times New Roman';\">Answer: equivalent resistance of circuit (R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>eq<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">) given by<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"102\" height=\"29\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">Using Ohm\u2019s law,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V = IR<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">We get,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">3 V = I \u00d7 2 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"157\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. Two identical resistors are first connected in series and then in parallel. Find the ratio of equivalent resistance in two cases.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2013)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: Let resistance of each resistor be R.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">For series combination,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">So, R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>s<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= R + R = 2R<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">For parallel combination,<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 15\" width=\"236\" height=\"146\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 16\" width=\"196\" height=\"71\" \/><strong><span style=\"font-family: 'Times New Roman';\">Question . (a) A 6 \u03a9 resistance wire is doubled on itself. Calculate the new resistance of the wire.<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(b) Three 2 \u03a9 resistors A, B and C are connected in such a way that the total resistance of the combination is 3 \u03a9. Show the arrangement of the three resistors and justify your answer.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2020)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: (a) Given, R = 6 \u03a9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 6 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Now when the length is doubled,<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"58\" height=\"38\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAE8AAAAbCAYAAAA9K9JnAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAPGSURBVGhD7ZhLKG1RGMe9I1IG3kXkNVBKZjIwQYlQHgOGMrgmUkoMFIoBxeBSZpJHMqNjoBQDz4k3A4qBR3k\/Bp7fvf\/vfPucjX1wzj65x23\/6uOs\/1prn\/X9W6993MjAIV5eXn4b5jmIYZ4ODPN0YJinA8M8HXzZvLm5OTo5OZGSlerqasrKyqK7uztR\/k8WFxdpfn5eSma+ZF5VVRW5ublRR0eHKFaKi4u5bnNzUxTX4fn5mYaGhig3N5fCwsJ4nH5+fpSenk4rKyvS6nPu7+\/Jy8uLvL29RTHzqXlnZ2fk6+vLX9zc3CyqFcW8\/f19UVyHtrY2HltpaSldXl6ymbOzs5Z8rq6upOXHZGZmcnu7zSsoKKCenh4KCAigvLw8Ua1Az8jIwINEcR2ampp4xj0+PopiJjs7m80YHBwUxTY7Ozvk6elJZWVl\/F\/Nh+YtLCyQh4cHT1uYlJSUJDVmRkdHKSQkhC4uLkRxLTDbDg8PpWSltbWVzWtpaRHFNsnJyTQzM0Pl5eXk7u4uqpkPzUtLS6Px8XH+DPPwhWpg2u3trZR+Dvn5+ZzL8vKyKNpgv4yMjOTPMO9t\/jbNGx4eptTUVCkRBQcHv+ush4aGBn6ePeGMrQH7XmhoKPn4+NDDw4Oo70E7GLexscHlvr4+HsPx8TGXgaZ5WKZBQUG0tLQkivPN6+zspLi4OLvCGeaVlJRwHru7u6Jo09jYyAeNgmLe2tqaKDbMw56AL1ETERHhVPP+BVhNyGFsbEwUbU5PT\/lkPTg4EIVoamqK+05MTIiiYR6mJRrhZK2srLSEv7\/\/jzYPF1yMv6urSxTbVFRUUHR09Kv8CwsLuX9\/f7+00jAPGyMaTk9PvwrsE840Dzf23t5eu8LRZYslirFjRX0GLs+YKCaT6VX+AwMD\/Iyamhpp+ca87e1t7qh19YiPj3eqed91YNzc3FBsbCxPis\/AIZGSksL3Qy0wBrxtKVjMQ8fExEQqKiriirc427zvAps+DhscgmrwRlRbWyslM5htePuwdf1C\/jExMVJSmadsppieWqAT6ldXV0VxfXDNwJhxsk9OTlpiZGSEEhISKCcnR1oSXV9fU2BgIM88LY6OjvhZyr0PsHnt7e1cgcDetr6+LtVmuru7+dVEqde6tbsi4eHhlry0or6+ntvh\/R2zExryrKurY11hb2+PoqKiLPVKPzbv\/Pyc1PH28og9UF3\/9PQkNa7N1tbWh4ErCUC+6vwwC9Xg5zZ1vfKDgmXZGtiPYZ4ODPN0YJinAzbv7x+TEY7Ey68\/LHTXQCOLhhkAAAAASUVORK5CYII=\" alt=\"\" width=\"79\" height=\"27\" \/><br \/>\n<span style=\"font-family: 'Cambria Math';\">\u2234<\/span><span style=\"font-family: 'Cambria Math';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"314\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">(b) Given the total resistance of the combination = 3 \u03a9<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 17\" width=\"199\" height=\"138\" \/><strong><span style=\"font-family: 'Times New Roman';\">Question 35. Draw a schematic diagram of a circuit consisting of a battery of 3 cells of 2 V each, a combination of three resistors of 10 \u03a9, 20 \u03a9 and 30 \u03a9 connected in parallel, a plug key and an ammeter, all connected in series. Use this circuit to find the value of the following:\u00a0<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(a) Current through each resistor\u00a0<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(b) Total current in the circuit<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(c) Total effective resistance of the circuit. (2020)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: (a) Given, voltage = 2V + 2V + 2V = 6 V<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Current through 10 \u03a9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>10<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V\/R=6\/10<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 0.6 A<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Current through 20 \u03a9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>20<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V\/R=6\/20<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 0.3 A<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Current through 30 \u03a9<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>30<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V\/R=6\/30<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 0.2 A<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(b) Total current in the circuit,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">1= I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>10<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">+ I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>20<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">+ I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>30<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 0.6 + 0.3 + 0.2 = 1.1 A<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(c) Total resistance of the circuit,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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KdNeREOc1E5KQI32XhqukUw+MNRBg\/imUy1+8XnSQ7g8\/3l\/1TTkGTNgGtG8smmNDcDK\/VwfsWtYzl\/PPPHwL9MZPUJdC0xkRWVDyFxdvEcpWplpwROOeiNKmRMybm4KSTTgp7ZZULENguWrzcb8pNKYW4JKXVCxYaq8xcK8lQP8biaHJ\/Qgbie\/ZRC8Rz27o4Lk1hrlli4rqK0CX64na6KvAwyEcduPxi6oqsjVdTJdQmZt5r98jOgjRAMn80g2xrr4QBAWYuW5iyhoKsgq0mpg40PMuA4Po9jeZuahUOAwRFjEhiwCKz3UswvVdcyJjQ2EhukUUWyVZfffUwJuJ+dUrA4jUHMnK0PaLklhDgLkE\/1QbKilICtnEp6u3lklrMrGPHVZlvJ71wZ3vNuQVOFinh5z73uZkCdh5EsWZxnGAMeQyyycpHkHedbACrjfXXa5yFTbjGiogZEL2u2zY6SXYWlpolmkb6W+1b1YGKEQiBAFuYMob2cNLYveJUgs1Md4taGQKilNHsFSscJlhnxsS9qfXibstCE7o6IDWlJ4if0iB0iIFVU2eN+J5so7PtjKXflamVqOgKLBz9RHCsT\/VbFBaF0CveJETC8l9iiSWCRW\/OucGstjpIQhh\/ZMeaNC4UghjqqBdyvzCGElOUBcXYJDwSd2H0GmfX4o0o9VLPOArXNY\/OkR3X05YmFppYEWG0SMVHaN4yoYpZIC4vEmA+Kydg0aidqtJAJkOBpfiLsg2LGUGqo2qi6YcB9yaDpTgY4RBMNVzI3E6GYvFrHopGuRHGwWeV51jYrB9CXgYWtGQGRSNYLSxggSskVq7Ty8IeFljsFhLiN9cWqrIPFooAe5WbxRpmFSugVhcmi6\/2jlIV86vyBMiQ75kH1gq3Xt2dvdhe75rV2xS8IUXV5ruXEgSK19oUAhALroNrKfz3efE7BskolUIt2eksk1\/wlqlugZh0rxP6ouD7jMXppqKP7uZ8PjbCRDBiQyi+598E0UJm1TkV18CKwahYJ5wWYdli00exBi4eK40GJoyKSBFnPOIoD\/1iviu4RaYIUt8Fq2lsFhGrsIpci\/dR1nymyefqmniiOjdnpCEsY8iFEJdUia5eSX+KME+OYkLc6utcB1G6DoUgA+laRfhNY+F5HDJplIhCZWSASFjCZfB7k73Xpo2csLz1iaVqQSE3MqCPyL0qU8qqQ97mWPjCGMgOInbWWpUnQBZZjaxHrjM5pBwpD0rWdcvGkzVj\/ZTdRxcasqfgJaKaZGDJkLESI2Xd9bLWyI94oCJs2xrF361PStrv+T9ZRLrFvhlza1RzHfFZcuzf1rTrxH9r3pdIK5sHqCU7P4g01LFxmZANkx1B+VE\/lkes47IgYlLBQjTZcSEQTNtyYqORDbh\/c0OZvEiKIFpATmxgXYivyCYWJwQZ+T0TppgxmuK+h\/hsfWLdFaFfhJbwIkQD6lr6T3iRhFKUMiIxoLRa\/j7KmmLW4v1OtOk7smfVmVh9tLBZadxTVlpZppQQSf3bHqWvFieh4oI4tw+pl1mufsP42wXAMqS0lCU4GolSYN2VgbC637J7GHQTU5U8WWqppYJydF8WHXlE7HFcymCvL7KP7q7xpCzJCvJUA1YGJ+mwbikAi8r33LPv2W3icFjynYfPkHvKouw+utAoRAqQ0i\/2vww+b6cOZcGS7hWvJGPinAsssECQY+EGRcXCMixzBdh+mxeX7xfFJbHGgtQkn8iu3yTTrHHXYp1TUqxtMsojq0qwzJyPcrJjxVmofkjcxkXf\/va3B4uH+e7HbPwl\/LGJg+gMzenHvcZCY5kQQv93ughXIDbEQvD822BwzwwEgQKLFBlyNQ0y0kWCEQbTdimaxokmSBaz+4xFwY1DFMV4DK1hkGkpZnzerePOiAUZxGLsjgAjQeORv4+yhoDdr993n8ZRsaX\/c5uZ996Ln\/dv3zEesfmc1wlDtJYBgbFg3LPTSvLaDEFLRFAc3H+LEigBSoRwcyuMSX4sfc4Gdt8Ts4sk6npKcpCgeaD08ojvE2LW5m677Rb67t\/uh1zk7ynfyJcxKd53XSPsxgT5kNG44Mwhhcm6834kQTBvLGLyK+aGvKIi8xmEZF7E7lhpeVAc4riuKewRx4zS8fvGS7\/IaX4eKE6KmgzEwxQm0oybcdEvY9nPNeqacTSf4tUKgXvF66xFSQzNGLIGy7ymPIwVA2TeeecNv0MR8dLMkXm3Pq1B95jvm3t35JqkmsYy9Lf4vX9zuxkyPBzxaE2fzBEOKLM4K8mO1qMd55lnnvAgGk\/mokltmpeJ4jJqYhax+Yz3WWGa19xg\/I727Gc\/O1wvNhvOfc+\/vaezLIo8aByLV\/YL0UQNlBdgWTUCm9c0JgLBiuu4l7wgIgsDbdCLD08hpATU4InHxPiP30OuLEH3xtXL30uxCYC7J2NB+\/u3uq54z8bDmMbP+zciMnFc+dhYce4zD31h1bBS3FvUZu4RkSMCDbn5bARCY53oDy0Y68ssfKRJ4RAg1nIkA2Aps6yNpWAzIY7XdU3KzL5jc0Q43YOgNyVEuPP3k29kwzg57rzs\/apG8FkFLKc8jBNry\/UowaggLFQWhsVCgURlGkHeLWLjKeYXCc09GkO\/yXIoejOuz8JwzyyVOA\/GjlIwDsbaIi\/eQ6\/GumZBPeUpTwnjxLIu+1y\/DUmTQbIoVm6MqmAczLN7pSgoNJZwk21f1jPZN8\/9jEOTZpyNjwN43UteiUfMvIdysuO6MFktQsLt3ywgzeLK\/zs2n6l6Lzafcb3Y\/B1f874Si6IZSnAsPhqANoqWBRIi0OI2NJ\/JyBMaTe99LilLLf8+i4ebhzCK5rvf8z2WE+3FPQfCwLymUWh6Fmj+Xoot3huiRpruD1kbG+4pl8lewfh5MRCFrmJBfjM2Lnbe8ozwWZoZMcc+Ii\/3RLC4eogvD9choCxolkIcS+EJfUBOkkJIJE+SUUNz+2UgKZJIhixhY8lSZfnYFO4euMr21prT\/P3kG8sFwbr3sverGgVVFnd0f8iJpeC65pyW91lWsLkz\/nkrGdwf98k9mHPy5v69zornVUgURcUX4ffdI0JX8K1v4HfNMSXMuxHrKt5Dr4YkWKqy4ubKM43LPtdv49KzoCgGclIcyzyMoXAWi58FSwFTihRgLyhjIjfmgwyV9WWyjYwJSzHAqmoFa8mO8LPMaMthNEHlojBFeJ1bjPC4dDSzQeQ2e82NFieLsPqMbJ1AMpfCIHBNo0tACMsm2WJmAbEgkBSLzgLwPRNnIbt22X0UG7Naf33fInCfCMwCFCOLn\/NvizVPMnUgoCwqC5HQiaMSRAtac2\/FRU1oWTHujSuAiF2HO0ZbG0uLrMwN0D9xE7FRVhUlYQyEN4wJF5jcRKL0b5Z22bUihBKEPJoUAzeF+yG7CN2c6wdrBCG7R4ujDDHmZzzVz3HrjCHLwevmqAj3aU6NJ6tQEslcu59o\/SD+4jw0gWvrE2uIh2J+BwnyKCTFmxCyqJsn\/TdXCJ0C593gBmTZC34nhjN4CG2AISLExVKt2hEzczzryY7b1QWYCARkgdIQXFYCSZjE1qq0EoGlsR1FzgIksAQSidG8dRNs0KLFIpMkBmiCuTO9YhXDAmISD+Ry09QsJPER1h1rrQzuWZEnN8Z3jSVrhxsg7lZFtgTemWZcK7Vtdh1QPNwtCgV5TxQWkPE0voMCWRB3Y3noG0uW9Ut2xKaq7g9YL9xcixORK243LqzoOjfPPHCRkYBrcIV9z3zUfa8XEDfPBCkNmuwoXCTOsqvbb228KDZhEfdkTK0nLqP10YvIKXfj3ybZ6QPrTiiId1GWfBsbsgNWDxeLpiWMgttiboLjVQJsAhETl84T\/8VzEANrgoavE3xa1edNMEIVoGfByDqWuZWjACvNvXHTETh3ikXDIqnLlFECrGKC676Mo21oyKwKUeGw7mTXEBwFYkwIWJVVXgdkh1DECwcFc0p+WbvkF3kZF65XVUlKBELhQSAAxMWKNU6s2jrFyJJgfQkrxASUxY1Q6r7XC22SnWsLxYitUn5lcS7wOm+IjMg6i3cLx5Ab48o1rUMsE+IVtUV25Jmbb8snT6zsd8aK7ADRGHQL2kJjiVRZMBFYH7ERYC6Be2LJIIo6mGTWHBJhzTD3jYkERleAzFkdMlvidDQbIjcmvRYZYqOZCTtCF6AvK2PJA8kTdp9nOUlKWORlLl4TIDvZe\/M6SJhz7qPFyBpH5PmERRXMOeXJnZdYkpARgywmQsrge2LHxsT3WZFV1lJTtEl2sSxEsk34o8oCFfoRc5YIjNY7fnCOIhlQR1cna65tvTJUivHxQUEfrVXHxxv3sjU6dmQnKG7QCSI3zGQ1gYm1HWzBBRcMAmxgmrgXLBmmPo2BKAnfZAV40EDaNLTsMOLqlVmLcB9xLLlgAvtNQIuK9anXo3hYZXUWch2QHUuxWM4yCBgDJVKSbIhc7KgJzLFAvOcM8x6shSZgSVv41ozQRzHj2w\/0hdXeBtkBxSWoL2ZbpgjMq\/vghiL9fOCfNS82zLKvsup937XtzRZO6KVs+oV+SeZY331lY7tIdgbPohRrkhEVV2kCgi+uQtNzS3yviXtBgMVguCbcIgu934XdFggQt5VbKcvcK9gc4T4IMMsqX4\/XCwRJTMyClgCwIPtFm2RnDMw5QnefZXGcMphzxfTcWC5aU\/ecImbdIUqZ28mGOvSfGyxD3kaCAmS1WaESTnkiA\/fDQ+CyLr\/88uG+ontoPbGUxUFZsoimjGDIIhmROCjWdQ4S0bJDdryEMmU\/dmQH+qbcgWapi0vlYWFzRZjStFlxYusgm+r3CEYTEhkFFL66r4ke0ImoKA+uRlMYSwTAqvZ7TazIKiA7C7lY6zgo6Bvhd59N5879WeQy\/ORkInPOzaMIeoVImgDZUALq9MQb2yA7sTpWW5kFS4kyCrirToYRv46KzboTI6PwhJMYAmVyILzhe0JAvtuWV2RtKzkRlxe+iGVReYwl2RFGEzHRReZ7tK2B8O+mMEEWd1eJDtyPfk60j\/1+D4zjZMcE2Q269KQI9zeR+Qafn6icgM8bk4l+rwxkXIhACIV12gbZUeTi3rLriDrfbzIvS47sbN2SuInxcR4O65fxIDyEK8rWo3lFiHYItWXVgf6w3hXsI\/AyzLy38SM7MCn9CFS\/Qtjv9xLqgezE1cRZEp4IJG3hIiKhlzbIjuXK5RbHZqnlPR6\/zw1lXcYWXXOKgDcRX2fNFhUfAlIeJubY5NCAyYClqbjbbpCqZNnYkl3C1ACys8dajVTC7OD6tZWNBQTkukpDuMrc1jIXcKJwXSUnLFIxQfG6Ng2GWCUg2TalYnYJUwfIznYsCZaE2dE22YF4lyJocTXJiLLdBxMF8nFNCQzb9Np0YQG5ifsiO5sFpkSdXcLUArKTRU6WXTmGQXYsOe6y2kmF0INIFqlrpcTUqEoctA0ut00AtoXKLJfV3iaySxgpkJ1sXdV+1TkdwyC7CDscnB5iC6BkxUQTgIB0JD3UfdorbOfRIDLTTSC+aBubwzXKyqgS2SWMFMjOsUFNjgqaEzFMspNokDVVrC8DW2Yd9YKkhFIitYG2dKpzRIDDALKz06mYaIlIZJcwUqSYXT2GSXYymupJHeFlGyF30GEPTcAVllHHGSw6pOlabW0PKwOyc66gYuexPvUkYWoC2TlqS81WwuwYJtkBkrDlzdZIhOc4J6Uc3EL7TdXecW81SQifZwEqPXF6jYMlxOlsJxzEdrmJIJKdzQZlJJvILmGkSGRXj2GTXYy5OcXavNjob980t1amFql5X+P22iamb6xBuywchKBuDwH2E\/ObDJAxF1whdFn5TCK7hJGiK2RH3h3\/ZDHHxqJRMjFzkcz61PAxbLKDWHtnr6kEg2OrnKrjHEn70e140Rzaao+6133GHmuEqNh4FGOG7GSU7Scu+\/1EdgkjxajIzmJAZA4HsDjtD3ZMvoNdZSP9X50YArQWuGsslWEv4lGQXQTryDl+6tacXec5GJ4lkW\/xQeqOTNO\/QRQk9wtkxxKlpBLZJXQOoyI7xKW2DKnZuylG5bgixKLi3xYnJ+T4PytG7MougGEv5lGSHcIQl1OGovbO3lMnAOWbU2EcIuEoNHt5h60M8hCzkwWmuMoOCElklzBSDJvsLEbBdkfY22\/KPXOwp2C8OjPPklD35\/\/cNE+gcyKI51IIwFtITY\/CGgRGSXZ5GDdkVmyURpt7Xpsiut72+MoCI74iEtkljBTDJLu4YP2WvaAOH2XFyT4KqrNgYk0YC86WIwdPOtVD8N2Zbp5u52Totrc\/RXSF7LoO82EvrnPzyp6qB4nsEkaKYZJdPBmDBadEgqWGuGx+F7fjsiFEiMSo+p+7a8uTbW1I0lPDPMRpGBZNIrtmQHayw\/bGJrJL6CSGRXYsNrs0xN8UvTpWShyqaQwOESJG\/VUwK\/PYtOB2Mkhk1wzc6UR2CZ3GsMhOMSyi8\/Adsbh+K\/utC8eTK1718Ou2kciuGVh2lI\/naSSyS+gkhkF2FoIj1iUbdt1117A1rd+CV66tQwuc\/cal9WxhRNoWEtk1QyK7hM5jGGTn6B\/WnMJXtXRc0slA7E8Zhiwu8rRWxPjaQCK7ZhCOUBM5bdq0UCeZTj1J6ByGQXZ2AthGtP\/++4cFMVli8n3E4\/kLLAkJjLbq7xLZNYdkkmdD2+qW9sYmdA5tkx0SsuXJ823VXzV52HUTsO64w7K6HgXZz3FITZDIrjnU1ikR8uhG\/FVEIruEkaJNsmOBOXljk002CcmJYvYUEbLK7rrrrpCZ9RDteA6aGBCi8brGLfJaHl5z5Lijx12jjVKURHbNgew8nMjWtXRScULn0CbZITNnm3m2glhd\/iHZiJCrgwTt7bRDQnEx0gIu0fnnnx+SGt5zbFCxKh8xXnDBBSFO5OHYbSQqEtk1RyS7dCx7QifRJtnJuDo1F1lIKOTjashOokKxsJM7HEd+yimnPE4o8bmo9sbuuOOOwWUt7rdk6dkva4EpR7EDY9BIZNcckezMo3ErIpFdwkjRJtmxtBQA2\/9a9oyLSHjKSGz6P++880JpSXwPuXBR1dPZ6O61IvyGwyptI+PuDhqJ7JojkV1Cp9Em2SEy55tJIDhssgzibGrwXvKSl4Qn3uddXa6Q4mE7L8pO0QDWIrJ0BFIbz9FIZNcciewSOo22yM72MOSw6qqrBjkuE\/4Irui6666b7bPPPuHQTkBuN998cziYUp1eVfIB2SHJ7bbbLhwaMGgksmuORHYJnUZbZBd3OjgF48wzzyx9aHKEchRJiq222iqc0QYOBvA9SYu6h0YnsusOEtkldBptkR3LTIZ0iSWWCEXFdfV1rECE5Uw7zxwFp90qK7n66qtrd1wksusOEtkldBrIThJBucCNN944sIaknEO38MILh7KRXsXEjmyKD3WWjLj99tsDgSG9fBa3iEh2HjhjvZT1ZTLN3lvPQpVVTmRXj0R2CZ2GRSzjifA8LLvfZu+r5oEw\/hZ\/s2tivvnmC1lWzyeogzPtuLIITzmKE4m33377QJIzF8msT82OSHaOA99mm21m69dk2+677x4ODWXZDfvRhOOGRHYJnYaH2jj2HLH4f7+Nq7fxxhuHrKi\/PdIP+Sy44IJB+Htt51JXJ6tqtwVr8+KLLw7PPq2z6iCSnWyugwGK\/ZpsU+OntMU4WZMJ1Uhkl9Bp3HbbbWHPqidYTaZxOdXTeb5pfM1DcpSOHHjggcFy64VPf\/rTwR11VPuxxx4bnj\/aCwqLxRx9z7Mr8n0aVBNH9LR9hJxQjUR2CXMEyCpLLJ91lZHlzko83HTTTbNerYYkCddXnI9FFZ9HUQdFxay6poSa0B4S2SXMESgjO1aX1zzRXsKil0tqgRx22GHh5AyWXV2sDmxHY\/2tsMIKwYps6+SThGZIZJcwJYGIkI0Egg354mb2pyoK9rfXWXYzZszINthggxDz6pWkQI5q6zxH1tPGesFuCwcBOEPtqquuCgkE2dt4Ukq+yaTGrWgJ7SCRXcKUhB0NyAu53HfffSFe5nBOZSb+jsc1ISRbxpxu0sTNZAE2sdKQrc\/ImNpl4TeRmjXjYTzFpl\/WVEJ7SGSXMCXBSrrlllvC8wbU0zly3cklNuT725lmCMjn\/M1ak2Gt2uMawTrzvV7HNUkWeCyj7Wh+y3qxrQxZOhqq2CQY4ll5Ce0gkV3ClESR7NTHyaKqtcuTnSSDz6mhk0S48847GyUe6sB95i6rEVx55ZUDkSFH28pYlOJ4xYZE+33IT0IzJLJLmJLgRoqxsbDE55Sc2IXBrfU3Cy4mJBAjd1PiwV7XyZZwSIKI7a2yyiqhJs8hoPqjIVK\/W2xe935Ce0hklzBHgKzKvFY8VSpsB3PqsHo8rma\/LiVicyQUt9lJKcpVksXWDSSyS5gjcMYZZ4Sj16tON7EQZGvV0R166KFh3ykZZ3U1ActMQgS5OSBABvaQQw4JCZBksXUDiewS5gjY\/XDJJZcEgS8DshJPO+6447Lp06cH0vviF78YLLwmD8rxueuuuy7bbbfdwq4MuyYeeOCBVh6yk9AfEtklzBHw5DClJXVZVEc1SVaI23mIjsMHFA\/b9F+WQECQzrWz+0IiBNEpM2HRXX\/99cl97RgS2SUk5MDl9PhEm\/6f\/\/znhyePIS8PVkaESDM2dXPOwlPDpzB5zTXXDBldhcoJ3UMiu4SEAlh\/srYeprznnnuGB13L1Nrjivxic2xTJERWnQSIMpK0Ib+bSGSXkFACLqgYnmPYTz755HBggFNTHPGE9BDgLrvsEkhOnM\/zZ1mEvYqSE0aHRHYJCT0gNnfvvfeGY9Udp8RV9fhE7qrnWKTY3HggkV1CQg+I47HY7ICQqGDB2fqlrKRptjZh9Ehkl5CQMEcgkV1CQsIcgUR2CQkJcwQmTXaebCRuIa6RkJCQ0FVMmuyWXXbZUJMkY5WQkJDQVUya7DxRXY1ROlI6ISGhy5g02S222GLZ2WefHfYVJiQkJHQViewSEhLmCPRNdpISHl680korZRdeeGHPM\/kTEhISRom+yQ65idXZDO0xcWnLTEJCQpcxKbJzuOHaa6+dfe9732t8omtCQkLCKNA32dkX6BFwjrhxrlciu4SEhC6jb7Jz3r4TIJZbbrnsa1\/7WnJjExISOo2BJChYeClBkZCQ0GX0TXaOvPHIuBe84AWp9CQhIaHz6JvskNvnP\/\/58Mi48847L1l2CQkJnUbfZBezsc7fv+aaa1LMLiEhodOYlGXnyUrO40d6aW9sQkJClzGQmJ0HECc3NiEhocvom+y4rZ68ZAfFOeeckxIUCQkJnUbfZOf8OvV16667bsrGJiQkdB59kx1861vfyjbccMNEdgkJk0B6Otlw0DfZPfbYY9nVV1+drbnmmonsEhL6BKL7xS9+EdZTQrvom+yQmzq7F73oRYnsEhL6BLL75S9\/mfaWDwF9k91f\/vKX7JJLLslWWWWVRHYJCZMAopu50Gb9ldAW+iY7dXVXXnlltsYaaySyS0iYBBLRDQd9k51s7A033JCts846QyM7v5GCuQkJ\/QGp\/v73vw9eWVOCZXU64YhxM+6k3DfZwTCzsQb64YcfTjs1EhL6hCTIbbfdlv3oRz9q\/OhT51Z++9vfDkmUcX9c6qTI7uabb85e+cpXtk52tMtPf\/rT7MADD8x+\/OMfz3o1ISGhCRgKFvrll1+e7brrrtnFF1\/cOPvLwDjxxBOzo446KpDkOO+BHwuyM8C33357tsIKK2S33nrrrFf\/BxOHDJ2x1zU31zY6WvFnP\/tZJzUjzf3II48EQegiHnzwwdC3rmUr9efXv\/51NmPGjE57G9bDn\/\/85+zLX\/5ytvvuu2frrbdeOKWoKdmRjQ9+8IPZFltsEXZKPfTQQ52bi6YYC7IjTLfccks2bdq08P8iHn300eyjH\/1oduedd3Zujy7huOiii8KpzvYTdw3cmnPPPTf76le\/OuuVbuGkk07KrrvuuuwPf\/jDrFe6AUrCA6fWWmut0oXTFTAUvv\/972frr79+WOinn356IDDWXhMgxZ\/85CfZYYcdFk44uvTSSzs3F00xFmRnwO+7775Q08fCKwKhvPGNbwzCx7rrEhDwO9\/5zmzHHXcMweGuQUZ9v\/32yz7xiU\/MeqVbOOKII7ILLrggLNAuQdDeSd1LLbVU8Cq6CjV85G\/69OnZ4YcfHp4XMxFLFCla2+LzO+ywQ\/bWt741u\/baa0OSY9zQWbIzyMjhBz\/4QXh62Y033hjI7oorrgivid0ROECE8cTkrhGK4O52220XSnQ8WLxrEMd5wxvekB155JGzXukWLNAzzzwzuLNdAtnzOIJFF100++EPf9gofEJp8zzKWhvhF9f95je\/ma288srZTjvtFBTvZFxu64sle\/TRRwdrr6l12BV0luzEt2iQ17\/+9dnWW2+dvepVr8qe8YxnhOyv1\/bee+\/sS1\/6Uvhsl8lO3w444IDOkp3yobe85S2dJjvF67\/61a9mvdINRLKbf\/75w4EYTeRfjA9JCPQXG2IaNHkwCA499NCwwIUCuN6T+Y0HHngg23bbbbPXve51wYtqGvfrCjpLdjSdWMPHPvax7LTTTsve+973ZksssUT2rne9K7zGtbn77rvDZ7tMdtyID3zgA50lu2984xvZbrvt1mmyQypddGMF+p\/+9KeHh8Q3ceu4kJ\/97GdD\/LbYLL5BJrDE6iiyTTbZJNt\/\/\/0Hcn2EbN1tueWWIbwgfDROGJuY3Xe\/+93wjFoB9SLqyA5pyh614SY0gWDuySefXEl2BHCU2a06shv12AGyQwZFN5aFYkGPqm+R7Oadd95wUncxVkxmyaI+Rmvq61\/\/evahD30oO+igg2ZrrLtByoGFbdxWW221kHwalBXGOiQvQh\/XX3\/9rFfHA2NBdjTKTTfdlD33uc8tzcbWkZ1+Kf1os391UHLyvve9r5TsLFQTwL0Z1aKtIztjpm9KF0YFZKcurOjGIgZulT5GMhkmkJ0Tuueee+6QzTaPeahPYwXpY7SoKD7JDO5lsQ3ajWUU7LXXXtlmm20WqhUGdW338vGPfzyElk444YSRjH2\/GAuyox1ZdquuuuqELTvvyTRyiUcxMZIpsp1lZKcUhVXAtSHso0Ad2d17773BhbzjjjtmvTJ8IDvPOrFgI8wjC4OVdP\/99wf5GDaiZffUpz61tArgrrvuCplLCapRxLacSPSa17wmuJuDdI+BzGy\/\/fbZPvvsE+ZhXDAWZMfqQWIKG5FeEXVk5+j4V7ziFWHyBz3pTaBURgKgjOws4He84x1BcEZVu1RHdhYxDW5RjwrIztzlLSdkJ4an7tL8jsLyJGdKTxZeeOEwx0XC5bJ6zKhi3mEXHbN6WV\/2rXvyXxNYY9ZHE4PA2L\/tbW8LrqyEy7hgLMjOBNCOtGSZJuky2XG\/t9lmm0R2faKM7CxMwfGFFlooFMmOIlOLYMnWAgssUFpoO0qy4zq\/+93vDi4sy7cXrC\/rRsilyTrmhXz4wx8OcisJMi4YC7KLoLHKNE+XyY7QI4wyshPXEVcZJdnR\/Aqex43sLGgupOSPjPewwW0VgtCHs8466wluNoyS7Gyp3HPPPUN9Zy83E3FxuSUzjj322CAPxXspg4oIZShCMOOCSZOdujcxMYPK+hpFU3QsU1tFdvYD0r4mtuz7bTaaT6q+jOzEERENoSRgZd9vuxHWrbbaqpLsvGdPZP47XLayZlFr+c\/G12LzOfPg\/\/nPacXraEqNxOzKyG6eeeYJRENwKdthNr\/pt5\/0pCcF+S\/OLbKTCVUET5GVXaOtRubf9KY3hZhhL7CKjzvuuOw5z3lO9uQnPznskhAXLzMq8uAmb7755tmpp55a2ocuNu43nuib7F7+8peHmBSmN\/mjaOrYlllmmfDvMrJzgwqRaa\/id9tuijo9SLzOsvMcD7WEZd9vuxFu\/asiO0+P44ZzF33eGNqv+pGPfCQ75phjwmkYEgWq6rnkTqbJX19ZxSGHHBJe51o5QUO8x+eL80EIXU9QXSG278Rj\/6vITkU\/65OVMczmN+0VnWuuuSrJjkwaP7Gtsmu01XgyK620UiOykwlWJKxeEHGvuOKK2ac+9amecVBkh8zJTlkfutgobmEHMjhhspOle+1rXxvaHnvsEYR4FI0buPjii4cFU0Z2yy+\/fJgYpn3Z99tsBtl2nTKy8\/e+++4bAu3iZmXfb7t57u9yyy1XSXaI2GcoNJ83zwjyzW9+cxAeSSP3yHpde+21w0LLX98GdKEO\/3\/1q18dLA7X9PmizLByXU8W0XV8Z7HFFguKtIrsllxyyWz11VcPHobraxtssEF4zfeRpb\/je3XNNXzHbp2y9\/PNZ4wLa6iK7JZeeulABhtttFHpNdpq3Odll122EdnZ6mZ+lNAg7gUXXDAonV7uL7JDjPYGl\/Whi23jjTcOc6yUKS9PEbVkJ\/jJciH8o2wWzrOe9axKsqPlLB4LtOz7bTYHFFgUdQkK9YM+V\/b9tpsYhoVRZ9mx3su+W2zGtzjG8bX8e8XPlLX4+RieqCI7pCPWpK+2bWnc3ve\/\/\/1hmxlr0v7f+F5dExv0HTJT9n6+ebIeUmARsVDLyM7zWbiI4mBl12ir+U2LugnZGUfGAtJGdpSLdSSEUIdo2XFly\/rQ5abWUbikiFqyE6Rl3cnojbIpAWC9VcXsWBIWhMMEyr7fZiPoVXtjI9lZsLYclX2\/7eYwR4RSRXYyepIEZd8dRtt5551DgiSfcRVPEn9xviFL0b5PIQGf0WQV77nnnpCxtfmdcMf36prv+Q4Xp+z9fHNNssUSclBBGdlRJGTTdcuu0VbTL+OmiYXWQb2g4mdhHm65sIM13SuZh+xY4Mcff3xpH7rc1LdSmEXUkl1X0OVsLItEpXkd2Y0yGyv2xnqrIrsuZGOLe2ORHaHlNgtNmP9hA4kgVB5FFdmNKhvL45LYESu0A6YOLBy1ckhZ7JtB0EsWfUfcS2KNkp4qSGQ3SbAU3vOe93SW7Lh8EhBdJjsBc9ZRBLKziM3rqMgO9EkWk9vXJbLjcSEjscqy8x\/zMJbWhWylpAQi81od3Ksz8shG2cnh44pEdpOERelY666Snc3czjrrMtn5\/TLLzg6BUZGdPoh3CdB3jezUo4ojCt\/4\/6Dh9BYusqSVeZgqGHuys5glMJBemZ\/eNmhZZSVlZCdeoszi7W9\/+8g224uLVe2gEIQn0LJXowKyKzupWHgASStVGcXBnhSnTKZjx8rITq0aNxLplQXD24b6PpllWe5By\/1ll10WylUcuzaKNdUWxp7sBFstGKeldI3svKfYWUxqkMf7TAR1ZMdFYZXKYI0KZW4sIBBHhUtAjEJRmC9F4bHkqTi3\/nb4rBN3RiF3rC8b9WVlFXGzRAcFz6OQ0EB6UwljT3bMbIvClqJBTnhT1JGdBescM\/0fRd+gjuyMGcIrEs0wgezUsXEZ80AgrDvzPQpFIUGBUBzLXpag4Loav0ETTVP4bQ+h4soi3V5Z2aZwzDurjjdi59JUwtiT3ahRR3ZdQB3ZdQHIzv5Xc9wl9CK7UUP\/HNqprEnpk3KaycasncYs7MI9NiejCr20hUR2k0Qiu8kB2Tn8lLvaJbDWZNqrEhSjhv6xhm3Ls4NHYfVkz54Th7QLYZdddgkW3igSfm0ikd0kwY1W0Z7Irj8gO\/Vfatq6BkmTqtKTLoDlJd6q8Fr2VLJOUmyiMURhArV49jirrRNDFYucakhkN0motJe1SmTXH5Cd2JMN610D19BWRMezKyPqIhCeo6jskpFYcHgHb6MpYmxUEs32MIc+sGinIhLZTRI0qQLPRHb9AdmVPYOiC0ACDi9QojNZF7EtcDUlK+zjteNEuY5ymKbWHWK0S4L8HnzwwSGcIOkyFTEWZGchiE3Iutr3lodArYJdpKPJkolnAPNc0NXrSNJn43uDgt\/jStibW3zcnmwsYYp908\/4+4SRVo7v+feg+wa2Finajc\/gzUN\/jUscnzi2+qHv8T39HmThrHv3237PDg+HS+bHzvsWXBwbzTjGjKP\/59\/z3UHGl1zf7yE45RfGMH\/\/Zf3zdyQYn82Paxtyl4ff9TgDpSg27ovfNR0Payvug0XqE7EKxw0z56CbZGeybHEhcCYgCnReaPybMFkszHe1diYvlir4nsJQx73TWD4bBXIycA0L1fWRlH+XaUO\/56E2fn\/GjBkhlR+F0AKwiLyu\/IMbN4i+QST5uGD1r6x8gwtuXPRPvWIsQYnj6rm9xtT\/e+3BbAr3aMyMC4sdIRT75m+\/F\/sWx8f3wP\/Nufdsl3Ifg7BG9A1RcV\/ds7iVvhSJytyRM\/0jd\/rAqo\/34Z5839yKRZqHQc1tHfTHNi8Fx\/rYBA5YkHm98MILn6BwpiI6S3YyTWIlDnhk1SkDKC4KAm4xOsnBacUCtUz4uCgsCPtWnee19957hyLRpkJQB8Jsmw6z31FDtgwhhyL8nuC7s7ac4yY2Fe9BH88444ywb9WWqCuvvHIgC8L9IRGuteO5HMBpQZZd2+s+40HLTkexCwV81uJlrXKLxCQt3EHA2Nmm5qw8hatOSS4Gw92DgLkDFoydA1BZHdEyFj9zArPMocVNBqJVOhm4rjHw0GmnwdjqR0EVZYbVa4zjIQtkzFPm4ucQiLllZYmFGctBWp5VoNj013gWCboK1pCx1udh9HGU6CTZEQ5xBPEcBY6bbrppiDnJjuUnhBamOQmb0ynskfUAHBYhIBuHZ8qouZZJLRLmREGIHOuEJJwnJqZjcah5KgqY37MgxEOcKecE4Eg6Fqc4iwp4qX4u+mTJzu8jE24rghKrQyp2SbAii+D6IGPBbbVVCBdcx8JRv4WQZJvLnvo2UbAcWGlI1MGeDoW1b1iZAwKJMEcWLKJwLJF5dQ5dVGJiaRdddNHj58mxEgfhZrPQ1NQJ9FNClABlgQTzc6t\/rEmHjnr6GIVA1qJsIQ5zbW9vjPcNQpFNFH4zErB\/5z0j\/zdmrM782E9lzLzn7pEdK4Jlov4KkQm8LrLIIiE2FokswiSy+lSSW9x5K8FnWWBOhyjuvewXBJrGR772dKo0lzzxWplmtIOC5elE3WLczDltjuphwQ4C+oZg7XcVa5LQEYtBZP5dBha0QzTt8ywSmoVu0bJaBgEEYT6QKAJw7JCjzVm8CKwIc+twTgrB\/cTxNa+sOZY8dzdPRJMBV844GRMuoXIOShSRFefW38bFvLLM8\/t3kSNXkuyOEkiMNUwuWHAUbCQ873HFhXnKvJKpiE6SHSuHpWTxITILxKKQtbNI8jBxYk1qhDxkW+wpajMWIiuHq1MkyX5BcLg6CjAJuNNWohVQ7BuwRiwgpwEjjzy4OlL97nEQcN9InVWsfADxicew7jwarwwWg7FjZUkW5IE0EbFFMQiYDySl6StS4QYaA0RYhLnlrrLuWMH6Cq7D0jOe8bVBAHkhNhYo68zBlZ4uVlawq2+yoBSZ\/vEoooXEQvSgGlbdqOAeEDZFwmgga4wF48Ub8rp1QS6Ee+YEdJLsuCUxWI5cCI9Tay28Mi1kArk1XIq8YNJarIdBnupBM7IeY0BcjIQby3qq0pCIW\/yG9WRBWChcCC6YmNWgNKuxMhaspOg2sYg8Q6JItBFIRzYOIXIv3Zf+cYdZLKzPQSkKCxBRRVIwlk6s4eqXkR0I9E+fPj3EbqMr7rPIT6w0zsMg4D7j9WI4YL755gtKoEqROehBmIRVaB6NuzFDIoPyJvpBDBkI37A+yah+6aNxM7csert\/ptoe2Cp0kuwIjAUHFgTLR3yGYJUJncVDiz372c8OBEIrgxozAjvoIsnYN0DM9hOKPVUtPAtWjAphW0Tuj1VgkbMS89ebLFwrfz1k6sy6KssOWCXiTp6TgciRJsuVRc36GhSKfTO3FACiqLLQEBCrEyna8A5ITxiBuxhJfdAwTxSlOTMGZXNEUbAExWMlqsgZWWTRsaTKvjMs+O1oBMw\/\/\/whbkvR6LPxFkqwNijdtsawa5g5Jt0juzwIdAxUIxaTVYTJokUlMyweC5XWRSQEdhCZuir4jf322y+QisVbBm4g4beHkZVHwByPzVJt04XwO0hh9913rz1em6XElRUbU86BtBGdZ+IOyuoswlix2MVZuVfR2ivC55xpJzt67rnnBouFEhMPi1byoEGeECo3j0VJBsvgc6xoYQxjTOEaS9lmbdSQfODue2iQUIG+mlPriXWnnGeUhDxsdJrsCDoTW3aM2U3Qq+A91guTnaCJV3E\/2hQ6wfEY+0DEVUDQFrTyGORDCB1rpG8svLbA0jB2xqXOQmM9iTHpH5KzKMSi8uUUgwSSYHVIfhiPXgkQWWJuts+SB64596stGA9xYzIn817nxrOCEYmYLcUnsyzOiPhGDUpen3g8+sitFT9GdG3KXVfRabIjZASdtcaVrbKcgJZnNUlkiEHZFC0jZoLbAmtJrZ0ShDpSoD3FD5XBeM4okkSQ+muxtAVkyqKU3a77Hf1zL9xdG8H1lVuOLNvQ\/MYKwYlzSvD0sh4V+SrzEWMyt8pD2owzceXJjgeHI4y6MUDcCFFG3ucpMf3jBo8a+i0ZIQkkHkvmuLWsz7q1NFUxczy6S3YWBAFSXMoS6CV0YnXKTBQQqx8jsPlSlEGCZuSGIhMxuV7gyrICHfNtQbC2BlG7VgUZT+4Ki1Ksphe408pobAaX0IkxnjbAckQIFiBi7WU9cqtlFBUYe+as75XFbgcB1+XqsRwRRS+y977yIuVRSlUkBMSWq9zyYYPHgexYnrweoYC25rXr6CzZITd1aQK\/dkXQsAijzkJBeNwvBxqqwWLZtGE56YuYG6Kj1S0QmrxuSxU3W4Dd+WgC7oLEgyrpyIPGZglxEQWgLUR9E3eqy1yKeUruIGNxKvdVFzboB4hBLJWliRT838KTee9FXtwvxcVit8iuDZAVCtaRTrK95tmcUph15GWcWJ1qPT0Tgmx0Be5HcTMltuSSS4b4Z1Xse6qjk2RnUSA4cQYxJFYHtwVB9HIPxCM8oT9m71xr0GCR2aGgb2Iz+icDJxhc9XuIWBzR1rWll146kEkd+fQLZGKxyq4ie9lCfRO\/rDtGyYJVJK1vFq1FMugFgYiNl0JqRGzcEJ56NrGuOsTyHVaKOFQbQLhKl\/THVjoyx+1jhVIgVTC3LEFPG+NV1MVvhw3zKPFkzMUgKQzx2TYUbdfRSbIjZCZHwNyeUpOkdIPW7PW8BFk0eyYJ3aAzndFVZpWstdZawULTN\/tKxeMQWB25sq7E+HxXxnjQcRMxTuTh\/mV+xd\/sKxV\/o9GRbRVYNRSMjDaruI2yDkXYQhLilrahmVOkbPyQWR0kWLjZ+tcGmbDixA+5ychB38QJ7UBBDr3CIWLE7sn9cdO7AmTH02E4UMa2Xkr2lBXoT3V0kuxYIhaoGqfYLN4YNK8DC8XWLUmDQWeckBMCZTWq+8v3z2u9DqBkdRE4pSp1xNMvuP4sOAdO5vv2whe+MGRle2lzhMI1Z7G24eaw6iiFfN80CqNXIokbKdZJ0bjPQYPHgBCmT58+W\/9Yd708CmPHIqTwugSKAXkjYTJnT7dkCsOBUTEnJSo6SXbiOILDXInY1H+ZnF6uH2uES+RUikEvWFabshGEpz\/5\/klS9Oob60kmTFmD6wwari\/GVOybZAUibpIIELvjstVZqP3CPZuXfN801kev8dAf\/bJg21igxo4iZXEX+9crVgxqGnkdvUhxmLAWyKWYHbIjG0IwiE7dIoOgrTrKLqKTZEeYCVexeb3JIuSCcUvaAAGq6lsv6LtFYUH4Thuo6l8Tl1T\/fK7JZ\/uB65fNbdN5bbNv4NrFvmlNf9M9NLmPYYE7LQ5rh4dQgfIt5CaWy10XImLF19VgTiXMnJvukV1CQsLkwQq2lVEFgMSO6gYhAKEepU\/Tpk0LhKc8aU5AIruEhCkKpCYbrzBfPDGGMljSSpIkVSS05pTMbCK7hIQpCu43cpOlF4tEftHNju9pXPU5AYnsEhIS5ggksktISJgjEMhu5n8uSC211FKb2u2\/p\/wfvnc+pkdqdewAAAAASUVORK5CYII=\" alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 28\" width=\"315\" height=\"171\" \/><strong><span style=\"font-family: 'Times New Roman';\">Question. Draw a circuit diagram for a circuit consisting of a battery of five cells of 2 volts each, a 5 \u03a9 resistor, a 10 \u03a9 resistor and a 15 \u03a9 resistor, an ammeter and a plug key, all connected in series. Also connect a voltmeter to record the potential difference across the 15 \u03a9 resistors and calculate\u00a0<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(i) the electric current passing through the above circuit and\u00a0<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(ii) potential difference across 5 \u03a9 resistors when the key is closed. (2013)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: V = (2 \u00d7 5) V = 10 V<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Equivalent resistance,<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>eq<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">+ R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">+ R<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>3<\/sub><\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">= (5 + 10 + 15)\u03a9 = 30 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(i) Current through circuit,<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I =<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V\/R=10\/30<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A=0.3<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(ii) Potential across 5 \u03a9 resistor,\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">V<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= IR<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">0.3<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00d7 5 =<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">1.5V\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Heating Effect of Current<\/span><\/u><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The effect of electric current due to\u00a0<\/span><span style=\"font-family: 'Times New Roman'; letter-spacing: -0.15pt;\">which\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">heat is produced in a conductor, when current passes through it, is called the heating effect of electric current.<\/span><\/li>\n<\/ul>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><u><span style=\"font-family: 'Times New Roman';\">Joule\u2019s law of heating effect:<\/span><\/u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/h3>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">It states that the heat produced in a resistor is directly proportional to the:<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Square of the current in the resistor,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">H\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u221d<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(1)<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistance of the resistor<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">H\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u221d<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0R<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(2)<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Time for which current flows<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">H\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u221d<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0t<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(3)<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">So,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">H<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">Rt<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"circle\">\n<li style=\"margin-top: 12pt; margin-left: 29.35pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 6.1pt; font-family: serif; font-size: 11.5pt;\"><span style=\"font-family: 'Times New Roman'; font-size: 16pt;\">Heating effect is desirable in devices like electric heater, electric iron, electric bulb, electric fuse, etc.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 29.35pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 6.1pt; font-family: serif; font-size: 11.5pt;\"><span style=\"font-family: 'Times New Roman'; font-size: 16pt;\">Heating effect is undesirable in devices like computers, computer monitors (CRT), TV, refrigerators etc.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 29.35pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 6.1pt; font-family: serif; font-size: 11.5pt;\"><span style=\"font-family: 'Times New Roman'; font-size: 16pt;\">In electric bulb, most of the power consumed by the filament appears a heat and a small part of it is radiated in form of light.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Filament of electric bulb is made up of tungsten because:<\/span><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 30.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">It does not oxidize readily at high temperature.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 30.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">It has high melting point (3380\u00ba C).<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The bulbs are filled with chemically inactive gases like nitrogen and argon to prolong the life of filament.<\/span><\/p>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Practical Applications of the Heating Effects of Electric Current<\/span><\/h3>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electrical appliances like laundry iron, toaster, oven, kettle and heater are some devices based on Joule\u2019s Law of Heating.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The concept of electric heating is also used to produce light, as in an electric bulb.<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Another application of Joule\u2019s Law of Heating is the fuse used in electric circuits.<\/span><\/li>\n<\/ul>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric Fuse<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">It is a safety device that protects our electrical appliances in case of short circuit or overloading.<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: Symbol; font-weight: normal;\">\uf0b7<\/span><span style=\"width: 10.64pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Fuse is made up of pure tin or alloy of copper and tin.<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: Symbol; font-weight: normal;\">\uf0b7<\/span><span style=\"width: 10.64pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Fuse is always connected in series with live wire.<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: Symbol; font-weight: normal;\">\uf0b7<\/span><span style=\"width: 10.64pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Fuse has low melting point.<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-left: 18pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; widows: 0; orphans: 0; font-size: 16pt;\"><span style=\"font-family: Symbol; font-weight: normal;\">\uf0b7<\/span><span style=\"width: 10.64pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-weight: normal;\">Current capacity of fuse is slightly higher than that of the appliance.<\/span><\/h3>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric Power<\/span><\/h3>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electric power is the rate at which electrical energy is produced or consumed in an electric circuit<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-left: 17.95pt; margin-bottom: 12pt; line-height: 115%; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">P = VI = I\u00b2R =\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"39\" \/><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">S.I. unit\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">of power is\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">watt (W).<\/span><\/strong><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">One watt of power is consumed when 1 A of current flows at a potential difference of 1 V.\u00a0<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The commercial unit of electric energy is\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">kilowatt hour (kWh)<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">, commonly known as a\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">unit<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 12.36pt; margin-bottom: 12pt; line-height: normal; widows: 0; orphans: 0; padding-left: 5.64pt; font-family: serif; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">1 kWh = 3.6MJ<\/span><\/strong><\/li>\n<\/ul>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><u><span style=\"font-family: 'Times New Roman';\">Units of Electrical Energy:<\/span><\/u><\/h3>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The basic unit of electrical energy is the joule or watt-second. An electrical energy is said to be one joule when one ampere of current flows through the circuit for a second when the potential difference of one volt is applied across it.\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">The commercial unit of electrical energy is the kilowatt-hour (kWh) which is also known as the Board of trade unit (B.O.T).<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"306\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Generally, one kwh is called one unit.<\/span><\/p>\n<h3 style=\"margin-top: 12pt; margin-bottom: 12pt; page-break-inside: avoid; page-break-after: avoid; line-height: 115%; font-size: 16pt;\"><u><span style=\"font-family: 'Times New Roman';\">Electrical Energy into Mechanical Energy:<\/span><\/u><\/h3>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Electrical energy can be converted into other forms of energy like heat energy, light energy, motion etc. The best-known examples are:<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 12pt; margin-left: 27.6pt; margin-bottom: 12pt; line-height: normal; padding-left: 8.4pt; font-family: serif; font-size: 10pt;\"><span style=\"font-family: 'Times New Roman'; font-size: 16pt;\">Fan: The motor in Fan converts electrical energy into mechanical energy<\/span><\/li>\n<li style=\"margin-top: 12pt; margin-left: 27.6pt; margin-bottom: 12pt; line-height: normal; padding-left: 8.4pt; font-family: serif; font-size: 10pt;\"><span style=\"font-family: 'Times New Roman'; font-size: 16pt;\">Bulb: Here the electrical energy is converted into light energy.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Example 12.3 (a) how much current will an electric bulb draw from a 220 V source, if the resistance of the bulb filament is 1200 \u2126?\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(b) How much current will an electric heater coil draw from a 220 V source, if the resistance of the heater coil is 100 \u2126?<\/span><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Solution<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a) given V = 220 V; R = 1200 \u2126.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">So<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"211\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) Given, V = 220 V, R = 100 \u2126.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">We have\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"183\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 5.29pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Note the difference of current drawn by an electric bulb and electric Heater from the same 220 V source.<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAUAAAAbCAYAAAC0s0UOAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAAaSURBVChTY\/iPBYwKooERLfjv37\/tqPjfdgDDxRiM9K4wpAAAAABJRU5ErkJggg==\" alt=\"\" width=\"5\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question . Two bulbs of 100 W and 40 W are connected in series. The current through the 100 W bulb is 1 A. The current through the 40 W bulb will be (2020)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Given, P<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 100 W and P<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 40 W<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 1 A<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= ?<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Since both the bulbs are connected in series, the electric current passing through both the bulbs are same i.e., I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 1 A.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.Power of a lamp is 60 W. Find the energy in joules consumed by it.\u00a0<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: Here, P = 60 W &amp;<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">t = 1 s<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">So,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">E = Power \u00d7 time = (60 \u00d7 1) J = 60 J<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Two lamps, one rated 100 W; 220 V, and the other 60 W; 220 V, are connected in parallel to electric mains supply. Find the current drawn by two bulbs from the line, if the supply voltage is 220 V. (2014)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: Since both the bulbs are connected in parallel and to a 220 V supply, the voltage across each bulb is 220 V.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"360\" height=\"41\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">And<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMUAAAAmCAYAAAB06F\/cAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAp3SURBVHhe7ZwFqBTPH8Dt7u4usAvxqagoBnY3dmGDoiiILWJ3dysGdmGL3YrCz+7ujje\/\/2du5r29vb27vSf+f+\/u7QcGbr47u7e3N9+Z+cZsLOHg4BBBeHj4P45SODgYcJTCwcGEoxQODiZilFI8fPhQzJ49W0yZMkVJIrl3754YN26cmDhxoti8ebOSuvjy5Yvo0KGDKFGihKhZs6Zsq3n16pWUG9m9e7eUUaZPn66kDsFCjFCKHz9+yE5dv359sWvXLvH06VN1xMWRI0dE\/vz5xdu3b2W9Tp06onLlyvKz5vz58yJWrFhi\/fr1SuKifPnyUm4md+7con\/\/\/qrmEEyEvFJ8\/\/5d5M2b16MzG0EhFi9erGqumYGOfvnyZSVxzSTItm3bpiRC3Lx5U1StWtVDKS5evCi\/8\/Pnz0riEEyEvFLUrl1blC5dWtU8uXr1quzUp06dUhIXyBo2bKhqQrx8+dJDKQoVKhQh1\/z+\/VvkzJlT7Nu3T0kcgo2QVop3796JePHiiVu3bolRo0aJbt26yY48b9481UKIDRs2yE59+\/ZtJXGBjM6tMSvFxo0bRefOneVno1Js2rRJ1KhRQ9UcgpGQVgrd4SdMmCBHcHjz5o2UtW\/fXtbXrFkj61ZKkTlzZlWTD0rKtFJkz549wgZBDh8\/fhQpUqSQSzaH4CWklWLkyJGyw3769ElJXLRs2VIULFhQfvalFLly5VI1F1opJk+eLObOnaukkUrRp08fecwhuAlppViyZImlUvTt21eO9HDu3DnZ5sSJE7KuQTZ8+HBVcxE\/fny5PEqXLp00xjW0ff78uTTYHYKfkFaK9+\/fi7hx44o7d+4oiWsZhGeoXr16SiJElixZZIxCgws3duzY4uvXr0rionDhwiJ58uRi1apVSuICpUDJnjx5oiQOwUxIKwX06NFDLpXu378v7YlFixbJEZ3PGkb\/JEmSyFgEBjUximHDhqmjkaAUKNCvX7+UxAVKoY1uh+An5JUC6OgLFiyQ5eTJk0rqDp6qFStWiPnz53sE9zSPHz92UyYNCucQOngoBR0Cn70uZgPUwSGUIABLP9feSfBQihcvXoiKFSvKJUHZsmXFgwcP1BGHUGfv3r1y6Uh8pnjx4tJ7h31lhz179ojGjRuLYsWKyfOLFi0qOnbs6OGePnPmjDzuq\/Tu3Vu1dkEumfHaBGN79uypjkYdflvq1KllX\/\/w4YOSelk+4XWh4bp165TEIdQhGKn\/c+Iv5IhRL1mypNsoakWtWrVk2yFDhshB9fXr1zLpEhnKYeTYsWNSjgcvLCzMrZBAyTFjwiUJmMiIOXFfXH\/SpElSVqlSJdUqavTq1Uteh4JTRmOpFERkafjs2TMlcQhl6MS4m0mYNNKqVSvZD65du6Yk1rCyIAfMtASJ6HA3btxQUiGWLVsmO7OVog0YMMAj4xhlGTx4sKq5MF47qisZMqYTJEggBg0aJK+Dsmk8lALPSpw4cWSWp0PMgIAkHWPLli1K4uLChQtSXqFCBSWx5uzZs5buaD247tixQ0mEePTokSxmdBLmwYMHlcQF\/RElMENbCik8UYFMaNL6x4wZI6+DE0XjoRRoEI2aNm2qJMGDflDRrUR3qlSpIu\/z7t27ShKJ\/g1WHdMf+lxjh\/PG2LFj3dJqfIGicN00adIoSWAcPnxYZMiQQX7me7mWccnmoRRkd9KIfKG\/CUYY60W7pXv37upM75CWER3Ln2D1LHwVYxDSDnR23XmtSJUqlTzmz64wQ9o852Gw24G2c+bMUTXvcL\/0HYKyGO2BgkIRt9q5c6esM4vx3cYsaQ+lIGhFo6h8YSAQUcabYLc0a9ZMnRmzsHoWvgrGbiDgHeL\/pliRLVs2eSxQpcDAZs3+7ds3JfHO2rVrRaJEiVTNGuySlStXyqznAgUKeGQb2GXp0qVyZtRopTAu8TyUIkeOHCJhwoS2XXEOwc3fUAq8l9ilxk1aviClhiRNX7C3pVq1anKU534YVAnKBgIeJpTKaPhru2nmzJlKYlIKUp9pYPYAAH5cRqFOnTrJbNDmzZvLrZh6GnIIThj8+M8pVpDWwjG7SqHT9ffv368kvjlw4IBsH0i6vf4O7AI7M5Fm4MCBcjnIqkMX7U5mv43GTSlInKNBkyZNlCQStItjxrwfgizJkiWL0lS2detWOR3aLdu3b1dnxiysnoWvcvToUXWmffhfKVbpLdqmYC3vD76bkTiQgZLgGTllgVK3bl15X8uXL1cS32DsJ06cWMZJyHHThYAl12nQoIFqaVIKEuNowMO1g07NtuNdMMO6kHPtFrsGm4YREG+Kr3tDwWlj5SI0wjWsYjarV6+Wbj3KwoULlVSI06dPR8hp8ydYPQtfpU2bNupM+7Rt21aea1YoPYtgq\/gDryUZxFOnTlUS\/xw\/flxePyq5Y+y551w7jgUUGhuna9euSuIO18FJoXFTCkLpNLAbtGNGYXtnVGCpxhrPbqG9HaZNmybtIpL7Ll26JP3QmTJlkmtHDX75PHnyiFmzZsk2M2bMkO4986ttUAYiurztg4gvKQZXrlxRR127+JImTSqfmd6FB9xruXLlRMaMGS3dnIFg9Sx8lai8LOHQoUPyN5g7DSM+cnPswAr6Af3BvMzi2gyeVhQpUkRe3xcjRoxwc5dqdNYFKw5\/YNsQnPT2bLiO8T4ilMLf2tIMm3LoEP5G2f83GEzmN3ekTZtWekI0KMX48eNVzQVRWR7cz58\/ZZ0\/l+nW2CGIuKZMmTKiDbCuNT8z1rmci8IFA9rY5p6NG7KYIZAbnS5EvdlyyyyowX1PO\/rE9evXIwr5UMweDExmSMTDwEZpfMF1w8LC3JSN589\/xWBnXM5bwSzB76KtFWwO4zso+jsilILliT7IjOELrH72H\/AisGAgffr08nf5QgewdIcntYGHaUTn7Rjd1cwG5mtjtHmbqqMrpEvwO\/jNBG7pzNRJATFSvXp1KeelcRpmWWTeitVoTpScY\/4M5Xz58sl2DMAtWrSQSap4R7F1\/NmyzAzYvPo+cAwZ4TcTR9LHS5UqJeVuyyc76DyZYHmnESMJxh+pCN5ghOChk5ej6devn0fEFEOUh2e0EwgkIdOQas\/yLVhhSchS07jd1ggjPMe1Uc4sQ91XsdqDwkwSaN6Svt7fJiClwC1LBzMqBFOrcTkRneC+2CZqtYtOg9KQoEbnNsIywZtSGJcDzAhaKbhW1qxZfSqgQ\/QnIKVgqcA6keQvCh6Hdu3a+V0X\/hcwgrEmNr98wAhK06hRI9GlSxclicSXUhhnCu2BA3bttW7dWn52CF5sKwV59vz5VsXKO\/BfwuxVpkwZuUnGG4zqeEt4QZoVQ4cOlXaTEf3qTOPb\/8gsRYadxaDhEPwEbFMEA4z8eIqMmIN\/o0eP9sgExpDWnhZteBp3ZOmNN8Y1Mu4+ZBiA\/vYdOAQHIacUxBropLwwmWgnhVEf959Gd2ReZKDboCS4GvH1w\/8ejMz7MQbDiHoa0wGA+ATXYhnpEBqEnFLwqhmWTlZFw24rq+MUYw4OPnuUAE8UisUS0hycAhTKIXQIyeWTg8OfEB4e\/s+\/84g0O5UzV1cAAAAASUVORK5CYII=\" alt=\"\" width=\"197\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Total current drawn from the supply line,<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">I = I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">+ I<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 0.454 A + 0.273 A = 0.727 A = 0.73 A<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. How much current will an electric iron draw from a 220 V source if the resistance of its element when hot is 55 ohms? Calculate the wattage of the electric iron when it operates on 220 volts. (2016)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Here, V = 220 V, R = 55 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">By Ohm\u2019s law<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V = IR<\/span><br \/>\n<span style=\"font-family: 'Cambria Math';\">\u2234<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"264\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Wattage of electric iron = <\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Power\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"227\" height=\"39\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. An electric bulb is connected to a 220 V generator. The current is 2.5 A. Calculate the power of the bulb. (2015)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Here,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"195\" height=\"27\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">Power of the bulb\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"322\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. An electric iron has a rating of 750 W; 200 V. Calculate:<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(i) the current required. (ii) the resistance of its heating element.<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(iii) Energy consumed by the iron in 2 hours.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">[ 2015]<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: Here, P = 750 W, V = 200 V<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(i) As\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"70\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">so<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"244\" height=\"42\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">(ii) By Ohm\u2019s law\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"70\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0or\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"38\" \/><br \/>\n<span style=\"font-family: 'Cambria Math';\">\u2234<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"194\" height=\"38\" \/><br \/>\n<span style=\"font-family: 'Times New Roman';\">(iii) Energy consumed by the iron in 2 hours<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">E<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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alt=\"Electricity Class 10 Important Questions with Answers Science Chapter 12 Img 30\" width=\"164\" height=\"123\" \/><strong><span style=\"font-family: 'Times New Roman';\">Question 60.An electric lamp of resistance 20 \u03a9 and a conductor of resistance 4 \u03a9. are connected to a 6 V battery as shown in the circuit. Calculate.<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(a) The total resistance of the circuit\u00a0<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(b) the current through the circuit,<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(c) the potential difference across the (i) electric lamp and (ii) conductor, and<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(d) power of the lamp. (2019)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Resistance of the lamp = 20 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">External resistance = 4 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(a) As both the lamp and external resistance are connected in series, <\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">therefore the total resistance,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">R = 20 + 4 = 24 \u03a9<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(b) Current,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"206\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">(c) (i) Potential difference across the electric lamp<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"403\" height=\"105\" \/><span style=\"font-family: 'Cambria Math';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-left: 36pt; margin-bottom: 12pt; text-indent: -18pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 5.29pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(ii) Potential difference across conductor<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"346\" height=\"51\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question.A bulb is rated 40 W; 220 V. Find the current drawn by it, when it is connected to a 220 V supply. Also find its resistance. If the given bulb is replaced by a bulb of rating 25 W; 220 V, will there be any change in the value of current and resistance? Justify your answer and determine the change. ( 2019)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: In first case, P = 40 W, V = 220 V<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Current drawn\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"214\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Also, resistance of bulb,<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"271\" height=\"59\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">In second case, P = 25 W, V = 220 V<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Current drawn,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"215\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Also, resistance of the bulb,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"266\" height=\"39\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Hence, by replacing 40 W bulb to 25 W bulb, having same source of voltage the amount of current flows decreases while resistance increases.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. (a) How two resistors, with resistances R<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u03a9 and R<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u03a9 respectively are to be connected to a battery of emf V volts so that the electrical power consumed is minimum?<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(b) In a house 3 bulbs of 100 watt each lighted for 5 hours daily, 2 fans of 50 watt each used for 10 hours daily and an electric heater of 1.00 kW is used for half an hour daily. Calculate the total energy consumed in a month of 31 days and its cost at the rate of Rs 3.60 per kWh.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(2017)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer: (a) Power consumed is minimum when current through the circuit is minimum, so the two resistors are connected in series.<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">(b) Power of each bulb P<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 100 watt<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Total power of 3 bulbs, P<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 3 \u00d7 100 = 300 watt<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Energy consumed by bulbs in 1 day<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"339\" height=\"27\" \/><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"226\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Power of each fan = 50 watt<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Total power of 2 fans\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"100\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0watt<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= 100 watt<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Energy consumed by fans in 1 day<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"361\" height=\"62\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Energy consumed by heater,<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"280\" height=\"56\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Total energy consumed in one day<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"520\" height=\"34\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Total energy consumed in a month of 31 days<\/span><br \/>\n<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"365\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Cost of energy consumed = Rs\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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EpQ1y6++OIxy8qvWQaHhJyU53zTvrjoW8YjzoEMvWuOOeaIvSicKysd2hFZhBEtRZKy2qFC7wCCO5hDuZWeKkA7IoPiWsrTqDNb4d8F3Uj\/8zVVhf82OhCZt9dq10hRh9ar0Sr8O5BKq+HUTZVuKiR0IDIgs7rEfqdtpZ7WtBV6Dg1IjS31mH+Y36h+rvDfQymRE3Tt\/Fvj7uxTVui\/sJUmQ+rsH21U+G8iErlChQoDOvr0+R9tdkgsd\/TMsQAAAABJRU5ErkJggg==\" alt=\"\" width=\"242\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question. (a) An electric bulb is connected to a 220 V generator. If the current drawn by the bulb is 0.50 A, find its power\u00a0<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(b) An electric refrigerator rated 400 W operates 8 hours a day. Calculate the energy per day in kWh.<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(c) State the difference between kilowatt and kilowatt hour. (2013)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a) Here, V = 220 V, I = 0.50 A<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Power of the bulb,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"335\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">(b) Energy consumed by electric refrigerator in a day\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"383\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">(c) Kilowatt is unit of power and kilowatt hour is a unit of energy.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Question .(i) State one difference between kilowatt and kilowatt hour. Express 1 kWh in joules.<\/span><\/strong><br \/>\n<strong><span style=\"font-family: 'Times New Roman';\">(ii) A bulb is rated 5V; 500 mA. Calculate the rated power and resistance of the bulb when it glows. (2013)<\/span><\/strong><br \/>\n<span style=\"font-family: 'Times New Roman';\">Answer:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"230\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"474\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">(ii) Here, V = 5 V, I = 500 mA = 0.5 A<\/span><br \/>\n<span style=\"font-family: 'Times New Roman';\">Power rating of bulb is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"304\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 12pt; line-height: normal; font-size: 16pt;\"><span style=\"font-family: 'Times New Roman';\">Resistance of the bulb is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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This current is called\u00a0conventional current.\u00a0 Unit [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"_uag_custom_page_level_css":"","site-sidebar-layout":"right-sidebar","site-content-layout":"default","ast-site-content-layout":"narrow-width-container","site-content-style":"default","site-sidebar-style":"unboxed","ast-global-header-display":"","ast-banner-title-visibility":"","ast-main-header-display":"","ast-hfb-above-header-display":"","ast-hfb-below-header-display":"","ast-hfb-mobile-header-display":"","site-post-title":"","ast-breadcrumbs-content":"","ast-featured-img":"","footer-sml-layout":"","ast-disable-related-posts":"","theme-transparent-header-meta":"default","adv-header-id-meta":"","stick-header-meta":"","header-above-stick-meta":"","header-main-stick-meta":"","header-below-stick-meta":"","astra-migrate-meta-layouts":"set","ast-page-background-enabled":"default","ast-page-background-meta":{"desktop":{"background-color":"var(--ast-global-color-4)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"tablet":{"background-color":"","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"mobile":{"background-color":"","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""}},"ast-content-background-meta":{"desktop":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"tablet":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""},"mobile":{"background-color":"var(--ast-global-color-5)","background-image":"","background-repeat":"repeat","background-position":"center center","background-size":"auto","background-attachment":"scroll","background-type":"","background-media":"","overlay-type":"","overlay-color":"","overlay-opacity":"","overlay-gradient":""}},"footnotes":""},"class_list":["post-1357","page","type-page","status-publish","hentry"],"aioseo_notices":[],"_hostinger_reach_plugin_has_subscription_block":false,"_hostinger_reach_plugin_is_elementor":false,"uagb_featured_image_src":{"full":false,"thumbnail":false,"medium":false,"medium_large":false,"large":false,"1536x1536":false,"2048x2048":false},"uagb_author_info":{"display_name":"sandeep.soni484@gmail.com","author_link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/author\/sandeep-soni484gmail-com\/"},"uagb_comment_info":0,"uagb_excerpt":"\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 CURRENT ELECTRICITY:- 1. 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