{"id":1366,"date":"2023-03-22T17:06:10","date_gmt":"2023-03-22T17:06:10","guid":{"rendered":"https:\/\/vartmaaninstitutesirsa.com\/?page_id=1366"},"modified":"2024-03-05T05:47:02","modified_gmt":"2024-03-05T05:47:02","slug":"chapter-7-motion","status":"publish","type":"page","link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/chapter-7-motion\/","title":{"rendered":"Chapter 7 Motion"},"content":{"rendered":"\r\n<h1 class=\"wp-block-heading\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Chapter 7 Motion<\/h1>\r\n\r\n\r\n\r\n<p>Motion:\u00a0 Distance and displacement, velocity; uniform and non-uniform motion along a straight line; acceleration, distance-time and velocity-time graphs for uniform motion and uniformly accelerated motion, elementary idea of uniform circular motion.<\/p>\r\n<h4><span style=\"text-decoration: underline;\">To read\/ download class notes of chapter 7 motion click on the link given in the end of the chapter.<\/span><\/h4>\r\n<div>\r\n<div style=\"clear: both;\">\r\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: normal; font-size: 20pt;\"><img decoding=\"async\" class=\"alignnone\" style=\"float: left;\" title=\"Vartmaan institute\" 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alt=\"C:\\Users\\dell\\Desktop\\VATMAAN INSTITUTE LOGO.png\" width=\"209\" height=\"87\" \/><strong><em>\u00a0 \u00a0 \u00a0<\/em><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 16pt; color: #ff0000;\">SANDEEP SONI\u2019S PHYSICS<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 10pt; color: #ff0000;\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 12pt; color: #ff0000;\">COMPETITION CLASSES<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 9.33pt; color: #ff0000;\"><sub>\u00a0\u00a0<\/sub><\/span><\/strong><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman'; color: #0f243e;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; font-size: 12pt; color: #1e04b8;\">(10+1, 10+2, IIT-JEE<\/span><\/strong><span style=\"font-family: 'Times New Roman'; font-size: 12pt; color: #1e04b8;\">\u00a0(<\/span><span style=\"font-family: 'Times New Roman'; font-size: 9pt; color: #1e04b8;\">Main &amp; Advance<\/span><span style=\"font-family: 'Times New Roman'; font-size: 12pt; color: #1e04b8;\">),<\/span><strong><span style=\"font-family: 'Times New Roman'; font-size: 12pt; color: #1e04b8;\">\u00a0NEET, B.Sc.\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman'; font-size: 9pt; color: #1e04b8;\">Agriculture<\/span><span style=\"font-family: 'Times New Roman'; font-size: 12pt; color: #1e04b8;\">,\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman'; font-size: 12pt; color: #1e04b8;\">NDA)\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: normal; font-size: 20pt;\"><strong><span style=\"font-family: 'Times New Roman'; color: #1e04b8;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman'; font-size: 10pt; color: #1e04b8;\">OPP: JHUNTHARA DHARAMSHALA\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-size: 9pt; color: #1e04b8;\">NEAR SURKHAB<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10pt; color: #1e04b8;\">\u00a0CHOWK,\u00a0<\/span><span style=\"font-family: 'Times New Roman'; font-size: 8pt; color: #1e04b8;\">HISSAR ROAD SIRSA<\/span><span style=\"font-family: 'Times New Roman'; font-size: 10pt; color: #1e04b8;\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><span style=\"height: 0pt; display: block; position: absolute; z-index: -65537;\"><img fetchpriority=\"high\" decoding=\"async\" style=\"margin: 0 0 0 auto; display: block;\" 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L3fs1Kz6HiXivdB8DFZZfSlRdS9u7PUS1x6VNpjmjG1qxyDwA38ctLSbNLdK+RqJZLn6biPivcA8CNZBfT1ZdS9v7PUS1x6VOofzRba86eH8ANVSwmcbnL0ezRvUazPYwHlz+U+kYz9eSs2QHc2K8vJ80u0b1Go3ouf5iKO5wxN4AfULWgxCUvR7NH9xrN9jAeXH469Yrm6M2RMwP4IZVLSlz2UjR3dKdMtofx4BbTqEfUvzdHzArgR1UtKkW1di4\/xCXe8tfKuOzlXjaqHfXtzcwZAWDKknXJIVG95\/hrf\/FVUlQn6pfNNuCD25RQvajXaKrnA4B\/VC+uI6PZn\/lK3Xx8+ZeN6kQ9RlM1FwB8VL28zorusfPVuuhcVLci21APbtXFR8tnU023AIC5ZiyxM6P7iK\/XzMemv2zELT\/S96I6FWmdAQBKzFxoZ0V3El+xmc5E9SqzDfZFdK4qqu\/rAsAxts32EC2lK8fX6lqqPnK7Z7FHd\/NVAeBYd12uupf4mk30\/ajWHdL7LACgjBaQRMvp6vHVmhesv36rZ6H7+HoAcJ67Ldfn9C7aOz2L3rsDwDR3Wq6v0d3EV\/3KX7\/889AdfCUAON+2WR+ihXWH6G6+apPtYTxEta4Qze6rAMA6ts36EC2uq8dX+4mXjWb2FQBgPVdcrK0ZWcBXeh4j9wOwCP2AP\/HXbsFX4n\/VmI8s\/zw0o0cGcAXbZrHoR\/0cf+0Pl7g0X+W2Lxtfs9n2MB6iemdHc3lMAFeQXSY6v3PJy\/I1bvey0Z18xS7bw3iIap4VzePxAKxs2x4P0Q95NC65cZtL8hU20T2vGN3F1+u2PQiLah8V9fdIAFZ2xLJQD3HLy\/I1NtE9rxRfI\/XvxCUOfxbq6REArOzoBaF+4vaX5qtsorteJZrfVxq2PYSHqH5l3IYXDHAF+rFGP+Qjsm2KB49yeb7OYaJnmolq+iop23AW9clENd0GwBXMWAS90QzikdDIj20TPdeRqJbLl9iGexL1\/BYf3bgsgCvQjzb6UZ8Vlsg4PTuJnmtvVMdly21DdvJRAFeiH2+0YM7OtlUePCY6+fGl\/92qhksCQJ+KJTQ7LLmcin\/H\/DsAMKRiAR0RzSkeG538+FL\/rnXe5QDgu+zSOSMsupzsv3OeP4Am2WVzZjS7+CropGcXPdfW8OwBfJRdMquEZTcu+38DPHsAb2UXzEph2Y3L\/t8Bzx7AP7KLZcXoTuIrooOeW\/RMW8IzB\/CXzELpjXp9Ep3JRnV9VXTI\/PvgmQP4I7NMetKyePSdXVRjNKrnFuiQ+ffAMwfwR2aZtGRk4eiMRPVGoloujQ6Zfwc8cwCbzCL5luyiqZxNtcSl0UDPK3qWLeFZA\/gjs0w+pWLRqIZE9UeiWi6NBplnz7MG8EdmmUSpXjCqJ1Gv3qiOy+KL7DPnWQP4I7tQ9sxcLFeY8W4yz5znDOAvmYXynJnLRbUl6tsT1XBJfJB91jxnAH\/JLpU9s5dLxZyzZ7yD7HPmGQP4hxaDREujJy4zbcmodtS3JzPnuwOeMYBpKhaMMnPJVMw4c76r4\/kCCOmHLf7HYaoRLY7eVMzyjmpL1Lc1Ou9ysOwzfQ7PF7iR5+Wg\/y7+aIhLlPx\/tOKy5VQ76tuambNdTfZZvoZnC9zEu+VQ8SN\/V7s3FbO8k51x5mxXkX2GUXiuwA18Ww76XPz1ITof1e5Ndo5PsjPOnG1lurdEzyQb1XUbAFfVuiCyP3idl6h2T1xmyvJR3ahna2bNdRTNH\/HH4efRc6iMerg9gKvpXRL6vvj4EJ2PavcmO8c72flmzXWEd3fX3yX6bHbU1+MBuJLM0sj+8DO9n5Od453sfLPmmi177xm56rMEflrFMsn++HVeoto9cZnyRaSaUb+WzJjnKJl7z8iVnyXws6oWieqIyw7R+ah2b7JzRDKzzZjnKJl7V+fKzxH4STMWSHYRVM2UneNVdq7qeY6UvXtVrvwMgZ8zc3Fkl4HOS1S7Jy5TtphUK+rTkso5zpC5e0Wu\/vyAn3LEwqhYClVzVsyyy8xUOccZNL9Ed5sd9fUYAFZ31KKoWAxVs1bMItl5quY4U\/YZjOQOzw34CUcuiKrFoDoS9eiJy6Rm0vmodmuy\/VeRfQ49ucszA27v6ouhav7sbNk5sv1XoXtIdMeqqL7bAVjZ7GXwmlnLoeoemfmyM2R6ryj7PD7lbs8KuK2Zi+A1sxeD6kvUuycu0z2rzkT1ejLSd2W6j0R3HYnL8YIBrkA\/1uiHPCNHLoaqe\/XOXNG3t+dV8GyAH1Pxo2\/NGcuh6n6ts1f1U1p7Xo3uJdGd38VHNi4DYHX6wUY\/6Fk5a0Gor0Qz9UQ1XPKtij57Wvpdme7XykcAXIl+vNFym5EVFkXFfVVDXPIv+nt0ZjTv+gDA8qoX4qestCyr7v16p6q6z3ntAQCXMGMhvsuKi1IzSTRvT1TDJXnJAMBuxkJ8l5UXZcVzUA2JPquIantcALiOmYtxzxUW5BHPIZMrPEMA+Mfs5Xql5ahZJbrHmdFMHhEArmfWYr3qcpz1PEZz1ecIAH\/MWKxXXo4znsdorvwcAeCPysV6h8VY+TwyucOzBICNFppEy64nquGSl7Y9jIfojkdEvT0KANxHxWJVDXHJS9M9ojvOzl2eHwD8o2qx3mVRVj2P1tzluQHAW1p0Ei3BnqiGS17a9jAeojtWR33cFgDWs21D85+GqUa0CHuyDfLgkpeme0R3rMpdnhOAm3pdgvpn8cdDdP655miyc6yi6nm85i7PB8BNfVp+2QX2qXZPsnP0mtVPdSW642hUz+UBYD3flp4+F3+9m4+nF6vLTF+o6vHcT\/xRGdV8vd9IZswGAGV6ll12ofX0+pTsHN9Ec87oGfUZyYzZACBtZMllF9pIzyjZOd75NJ8+E3+1hEumn4nL8LIBsAYtpGhZtWTbZg8u1c3Hl1usqhX1eU1lz11r72+ZMRsAdKtYatmFVjGDkp1Demep6Pmqd4Z3mTEbADSrWmZKdqFVzXLGHDojLlHCJdPPxGV42QA4lhZPtJQyyS4znZeodk9cpnsWnYnqtWak5zfZmfbMmA0AQlWLK0rFMquar2eWM3q2Wnk2APhH1dJ6l4plVjVjyyxVvfa09OylmhL164nL8LIBMIcWTLR8qlOxyFRDovo9cZm38+iz6FwmW8MHtyijmlG\/3syYDcCPq1pQLalcYlVzRzNV1X6XqGdW1cwzZgPwo6oWU2uqF1jV\/M9zVdX8lOd+lVRXop49cRleNgBytEiiJTMjs5aW6krUsycuc\/nnIVX3mDkjgJurWkQtOWJZHXmfbK70PI6YFcDNVC2glhy5pI6812iOfh4SzdETl+FlA+A7LYtokczK0ctJ\/SSaZYVoNo96mKrnccbsAC6mauG05MyldOQ9W3OH53HmHQAsrmrRtGSFZXTkfb9llech0Xw9cRleNgD+S0shWhgzstIC0iwSzXlU1N\/jLKHqeax2LwAnqlosLVlx+Rx5\/9fc+XmseDcAJ6haKt+y8tI56hk8Z\/XnIdHcPXEZXjbAL9MSiBZEZa6waDSjRPNXR33cdmlVz+Mq9wUwSdUyiXK1BTPzWSi\/+jyudm8AxaqWyWuuuFxmPQvlqs9Dovv0xGV42QC\/yL\/\/0uWqei5\/OdvDeIjuNRrVc\/lLqnoeV38OABJYJH\/jefyN5wEgjUXyN57H33QPie7YE5fhZQP8Iv34o8XQm7ssEd1Dojv2xGV4+T7lLs8DQCf9+CVaDD1xGRbrU3ge\/81dngWAQRWLRLnLMuF5\/E33kOiOLdFZlwLwqzJL5Dl3WSi6h0R37InL\/PTL9y73B5CkZSDRouiJy\/z0Yn3NLz+Pu9wdQJGRRRLlyOWiXuJ\/LKW60f16M2u+o+keEt3xNfqejwHAf7UukW85asns8+o\/xX8u47LpZ+Iypy1et\/\/Dfx6i89Edn5PtAeDGtCAkWh49cZlpy0a1j+qpmq+9RjJjtm+i2bNzRDX3ZGsD+BGfFklPZiydb7Od0bM1M2b75N3c+rv4a918\/E9t\/yMvGADttDSeF9NoKpdP60z6nvhYCZdMPxOXmb6Q1SPq\/5zsHDov\/kcA6OMdssxiVY2o\/rtU9HzVO8O7zJht1zPjzDkAoEnP0vqUzEIbnSHT853RWV6zymw6Iy4BAMfTEooWVG9Gllm2t86Ly5VwyfQzcZmy2VQr6tOSyjkAoJuWkEQLqicu07TQ9L2oxkhae\/aomq9itopZKuYAgJSKZaa0LLSqXntaevaqmjEzW9UMimqJSwO4M\/\/eP\/JXD6W+0YLqzaf5q3q85lPPUaopUb+euEzXfPp+VCub3jkAXIR+3Lvox\/8af\/UvLjWVW01ZrPrn6LtVee1XpWrunvmqekbpmQPA4vSDlujH3huX2rj8NOoRzdCbfdaqet+y96tWNX\/LfFW9PqVlDgAL049Yoh94RVx+45blVDvq3ZttyIfos+qoj8cvt13iIerbE5cJ59TfozPVedcfwAUctSj2qN\/OI5Rx2UPvMxrN6bGnqnoer\/NW1W3Ja28AF3Hkooii\/uJxyqhm1G+VzLjzJ1XP43nuqpotee4L4CKOXBLfoll2Hi9NtaJeK6Tynq3UU6J5euIyvGAAvHfkkuiNZhOPmuJSS91V83i8U6z2PD7l7GcFYMBVlozmFI+dojpRj6NTdZ+sVZ7Hp6zyrAB0uMJyeU3Vsjn77lX3qKJ5JJp1hWg2jwrgKlZeKp+iucXXGOYypzwD9fUYSznreXzKqs8KwAcrLpPe6A7iKw1Tjaj+rFTMPNPRz+NTVn9WAAIrLZGK6D7i6w3R+ah2dbJzHkVzSnSHo6L+HgfAVZy9OGYmu5R0XqLaFVFtt7qMmc\/jW674vICfd+bSOCK6n\/i6Q3Q+qp1Ndq6zzHoen3LVZwX8tDOWxVnJLqnqZ5Wd52yaX6K7VUd93BbAVRy1IFaK7ix+BN18PP3cXOYWi1P3iO5Ylbs8J+CnzF4M76K+30TnquNWqZdNVLc3mRlWUvU8otzlGQE\/ZeZSiKJ+4vYf+aubqFZl1MNtu1XNl5lhJbqHRHccjeq5PICrqF4En6Je4tbdfHwT1a+Iartdt22wh6huT1zmNi+b6I69ucvzAH5O1RL4luoloXoS9crGpVMvm6hubzIzrCT7PO7yHICflF0ALZm5JFR7F\/XORDXdplvVPJkZVqJ7SHTHb9E5lwFwRaM\/\/tYctSTUR6IZRuOSQ\/P7aHoel7nNyya647vc5d7AT+v94ffkjCUx4z6Ze1TNk5lhJa3P4y73BfDQ+sPvyZlLQr0lmms0qufy3apmycyQpd7P\/OchLvH2megzfxXAXWy\/+ofoR98b1XHZU20XeohmHInLDd3NR9OzuMzhz1c9q+dwifK6ABamH\/jzj34k25Z4cMnTaZZoztFk7lY1S2aGXp9mrphDNXb+E4A70489Wii9WWlpaBaJ5hyJarl0t6o5MjO0aplV3xEfAYDvtDSihdKb1ZaP5pFo1t641ND9fDQ9h8tMecaqG\/V8l1lzALgpLQ2JFkpPXGa5l00060gyd6uaIzPDOyOzzZgDwM2NLJsoqy0gzSPRrL1RHZfttsIMrzIz6ay4FAB8p6URLZTerLh8Ku8mLtvFR9NzuEzqGet8VLs32TkALEo\/7mf+c5rLLbEIq2meaNaRZO5WNcfoDFX994zOAWBR0ZLQ38RfSVOt1x4jqZypguaRaNbeqI7LdjtzhqrezxmZA8CCvi2Iyh\/7t16tqZypygp301mJ6vbEZZrm0PeiGhVpnQHAoloXROWPXbUk6tMTl1lqCXmkkru55JCKGZRvc1T1+ZRvMwBYWM+S0HfFR9NUK+rTm8qZqlTcTTXEJbvpbFS3N+9mqKrfknczAFjcyKKo\/MGP9I9SOVOVFe6msxLV7YnL\/DWH\/jn67oy89gZwEaOLovJHr1oS9emJyyy1jDRPNGtvsveqnqOqXkv2ngAuKLMsdFZcKk21oj69qZypguaRaNaeqIZLDqmYQamq0xL18vgAriq7NCoXQXaWPZUzVam4W\/ZeOi9R7dWiOT02gKvLLp7KhaBaEvXpicsstag0TzRrTyruVDHH7FTcE8BCsotH58Xl0lQr6tObypkqVNyr4k4Vc8xKxf0ALEg\/bol++K3ReZdLy86yp3KmCppHollbo\/MuN2wb4iGqf1Y0j8cDcFfZxVO5KFRLoj49cZnlXjbRrK3ZLvTgcsNUI6p\/dCruAuAisotH58Xl0lQr6tObypkqVNyr4k4Vc2RTcQ8AF6IfvUQLoTU673Jp2Vn2VM5UoeJeFXdSDYnqz476egwAvya7eCoXiGpJ1KcnLrPMYtMs0Zw9qbpPxSw9qZobwIVlF4\/Oi8ulqVbUpzeVM2VV3KnqPhWztKRqXgA3oIUg0bJojc67XFp2lj2VM2Vl71R5F9WSqE9VVN\/tAOA\/souncrGolkR9euIySyw8zRHN2Jrqe2TneZfqOQHcSHbx6Ly4XJpqRX16UzlTRvY+1ffIzvOa6vkA3JAWhURLpDU673Jp2Vn2VM6Ukb1P9T1UT6JePVENlwSA77KLp3LpqJZEfXriMqcvQ80QzdeaGXdYcSYAN1exeMTl0lQr6tObyplGZe8y4w6jM82YBcCP0AKRaLm0RuddLi07y57KmUZl7zLjDqopUb8o+q6PAriS7Zce8MeHU+9oybSmcnbVkqhPT1zm1CWp\/tFsrZk1f8tcs3oDmOzTD1yfib96KPWNZmrNNviDy6WpVtSnN5Uz9creYebsqi1RX0Wf+asArmD7RT9EP+jX+KuH\/8jddpnFmJ1lT+VMvbJ3mD276stzP\/HHAK5CP9zn5dGS7dduLnMI9YvmaU3lvKolUZ+euMwpy1N9o5lac8Tc6iH+RwBXoh9vtDx6sm2AB5ecTr2iOVqzDfvgcmmqFfXpTeVMPbLznzU3gMVll8trVE9cfiq3WmY5ZmfZUzlTq+zsZ8wMYHHZxfIpqi1uNZX6RDO0pnJO1ZKoT09UwyUPk537jJkBLCy7VFqiHuKW06hH1L8125APLpemWlGfnmwDPbjkdOoVzdGaI2cFcAHZpdIT9RK3nsItllmU2Vn2VM70TXbmI2cFsLjsQhmJeopHmEL1o96tqZxPtSTq0xPVcMmprjQrgMVVLJTRqPfO45RS3ahva7bBHlwuTbWiPj3ZBnpwyWnUI+rfmiNmBHAR2YVSEc0gHqmMyy6zMLOz7KmcKVIx5+wZAVxIxVKpiOYQj1VGNaN+ramcSbUk6tMT1XDJcqvPB+CCKhZLVTSLeLQSqhf1as020IPLpalW1Kcn20APLllGNaN+vZkxG4ALq1ouVdE84vHSXC79snG5tOwseypnklXnAnADVQumMppJPGKaakV9WlM9i0R9eqIaLplWMY9SOROAG9FykGhxnBmPVbK4VCfq0ZptkAeXS1OtqE9PtoEeXHKYakT1R1IxD4Cbqlw2ldFc4jGHuUz6ZeNyadlZ9mRnqppDyc4C4OYqF051NNvO4w7R+ah+a7L9n6mWRH16ohou2a2i\/57MHAB+hBaFREtklXjE0xbr1vzB5dJUK+rTk22gB5dsou9HtUbT2x\/AD8suoOz5lqiHeOQuPpq+o8ulZWfZ0zNTVc\/n9PQH8OOyS0jnJfqsMm4z\/LKJarZmtG9EtSTq0xPVcMm3KvpEaekNAH9oaUi0UFri45vo88q4TfeS05moXmu2pg8ul6ZaUZ+ebAM9uORf9PfoTEXe9QSAjzKLSWefRd+pjNt0LTsfSb9sXC4tO8ueaKaq2lGifgDQJLuc9gWk\/5ToO5Vxm+6XTVSrNb39PlEtifr0RDVccuoLRnnuBQDdtEQkWjAt8fGlXzb6blSnNVuzB5dLU62oT0+2gR6izyqjHh4bAMZlF9bzMtJ\/l+h7lXGbjVu\/5a+V3TErO8sRqbwvAJS+aET\/LNF3q+NWTS+b6HxrWnq0Ui2J+qwQzeZRAaDGtvUeoqXTEh9f+mWjz6OzrdkaPLhcmmpFfc5O5R0B4C\/ZxRctKP1Nou9Xx63eLkl\/XH7HUdlZqlN5NwAH0w945z8tSfNFC6g17+6nv0t0pjpu9fFlE51rzafavVRLoj5HR3N4LABXsW2Qh9cfs\/gry\/F4w4vPx5d+2ejv0ZnWbIUfXC5NtaI+R6byPgAO8G1x6HPx15ej2aK5W\/PpbvpMonPVcat\/ZvGfp92xV3aWTCrvAeAAPQtj5R94zz2ifLubPpfobHXcKnzZRN9vTVRzlGpJ1GdW1M\/tAVxF76LQ98XHl+LRhhefjy\/9svGfpt6xh2pFfWakcm4AB8gsCJ0Vl1qK5opmbk3LvfQdic5Xx63+edlE323Na72M7CwtqZwXwAGqFoPqiMsuQzNF87am9U76nkQ1quNWf+bSf4++15rnWlmqJVGfbFTXbQBcRfVCUD1x+SV4pOF7+njXy0aiWpVxm20u\/9dD7thCtaI+o6mcDcBBqhfBc1ZcCtn79t5J35eoVmXc5s\/LJvpOa\/Y6FbKzPKdyLgAHqVwCUVRf3G4JmieatTUj99EZiepVxm020eet0XmPnrYN8xD1aY3OuxyAK8n++FujPuK2p\/M4w3f38Vu\/bHy89GUT9fmWyhkAHGz0hz8a9RO3P51mieZszehddE6impVxm1PuGOmdpbI3gJP0\/vArstLyyN4\/cxedlajuStGMHjltu\/BD1Oc1+p6PAbiy1h99ZdRTPMKpPMrwM\/DxW79sPGLpyybqs6eyF4AFfPvRz4r6isc4leaIZmxN9h46L1HtVaL5PG7adtmHmT0ALCT6wR8V9RaPchrNEM3Xmoo7qMYu6nF2NJdHLbFd9In\/DOCO9COPFstR2bbMg8c5hUcYfg4+XnIHl1ruZeOxeCEA6KflES2WI7PCAss+h8o7qJZEfc6MZvKIANBuhYWmGcQjnUL9o9laUz2\/6knU66xoHo8HAO1WWWaaQzzW4dx++Fn4+K1fNh6Hlw2APloc0VI5I9sWe\/Boh1PvaK7WzJhdNSXqd0Y0i0cDgDajS0znJPosE5c9ZZmpbzRTa2bNrboS9Tw6msNjAUCb0QWmcxJ9lo3qerxDbRd6iGZqiY\/f+mWjGTwSALQZXV46t4s+z8RlT3vZRDO1Zubcqr2Leh8R9fY4ANBmdGntC0f\/KdF3MnHZw5eaekbztOaImdVDov6zo74eAwDajC6s54Wj\/y7R9zJx2UMXm1sO38XHb\/uyUU+PAABtRpfV68IZrfMtqitucwj1i2ZpzVHzqo9EM8yK+rk9ALQZXVSvC0f\/LNF3s1FdtzlE9h5HzqteEs1RHfVxWwBoN7qkoqWjv0n0\/Uxc9jLL28dv9bJRfbcDgD6jC+rd4tHfJTqTicseuryjOVpz5KyifhLNko3qug0A9BtdTp+Wjz6T6FwmLnvI0lOfaIbWHDXnM\/WUaJ6RqJZLA8C40cX0bQmN1v0W1RW3mcZthu\/g46e9bCSaqzU675IAkDO6kL4tIn0u0dlsVNdtpsrOf9ScEfWWaK5P0RmXAHBF2y\/f\/KfTaZZo4XxLyx30HYnOZ+Ky05+hekT9W3PEjJ+ov0SzvUbf8zEAV7H9wp+8\/qh3\/vppNMPzbK1pnV3fk6hGJi479fm5xfDsPr7Ey0bezeivAljd9ku26AcdxV8\/fRFFs31Lz9yjPb5FdcVtplD9qHdrZs\/XSnO88kcAVqcfbLRgWnP2D350\/p659V2J6mSjum4zRXbu2fMBuLHsAtqjOuKyh1PvaK5v6Z1Z35eoViYuO+35ufzw3D7OywZAOy2NaKFkcuYiGr3PyMw6I1G9TFx26ssm6tuambMBuJHssvmUMxfR6L1GZx7t9y2qK25TSnWjnq2ZNReAG8ku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alt=\"\" width=\"409\" height=\"520\" \/><\/span><span style=\"height: 0pt; display: block; position: absolute; z-index: -65536;\"><img decoding=\"async\" style=\"margin: 0 0 0 auto; display: block;\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAtgAAAAECAYAAAC0sEh4AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAA1SURBVGhD7daxDQAwDMMw\/\/902wOyFPAWEtAPynMkAQAATdN0S5L2BQAAFE3TLf0EAAD0JBczVNRIHIxVQwAAAABJRU5ErkJggg==\" alt=\"\" width=\"728\" height=\"4\" \/><\/span><span style=\"font-size: 11pt; color: #1e04b8;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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><u><\/u><\/p>\r\n<\/div>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">In daily life we observe that some substances are in rest &amp; some are in motion. Study of Motion of objects is very important in physics.<\/span><\/p>\r\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\r\n<li style=\"margin-top: 5pt; margin-left: 33.5pt; margin-bottom: 3pt; line-height: 115%; padding-left: 2.5pt; font-family: 'Times New Roman'; font-size: 14pt; font-weight: bold; font-style: italic; text-decoration: underline; text-align: left;\"><u><span style=\"font-style: normal;\">Mechanics:-<\/span><\/u><\/li>\r\n<\/ol>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">Mechanics is that branch of physics which deals with the motion of objects and the equilibrium of the object under many forces<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Statics:-<\/span><\/u><\/strong><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">It deals with the objects which are at rest or we can say that it deals with the object which is under equilibrium under many force<\/span><\/em><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Kinematics:-<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">It deals with the motion of object without considering the cause of motion<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Dynamics:-<\/span><\/u><\/strong><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">It deals with the motion of object along with the cause of motion of object.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">2. REST AND MOTION:-<\/span><\/u><\/strong><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">REST:-<\/span><\/u><\/strong><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">If an object does not change its position of rest with respect to surrounding than it is called in rest.<\/span><\/em><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">E.g.:- a book placed on the table.<\/span><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Motion:-<\/span><\/u><\/strong><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">If an object changes its position w.r.t to surrounding than it is called in motion.\u00a0<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">E g,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A moving car on the road etc.<\/span><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Rest &amp; motion are relative terms explain\u00a0<\/span><\/u><\/strong><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Sometimes we see that objects are in rest but actually they are in motion like a person sitting<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">in train see that another persons are in rest but they are in motion.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Similarly sometimes we see that objects are in motion but they found in rest, like a person in vehicle see that trees are moving but actually they are in rest.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Hence we cannot say that a object is in rest or in motion. These are relative term.\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">3. Motion in one, two &amp; three dimensions:-<\/span><\/u><\/strong><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">ONE DIMENSION MOTION:\u00a0<\/span><\/u><\/strong><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">A particle moving along a straight line or path is said to be posses\u2019 one dimensional motion<\/span><\/em><span style=\"font-family: 'Times New Roman';\">. I,e only one co- ordinate axis changes w.r.t time. E.g- Motion of train on straight track, motion of bus on straight road etc.\u00a0<\/span><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">TWO DIMENSIONAL MOTIONS:-\u00a0<\/span><\/u><\/strong><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">A particle moving in a plane is said to be passes two dimensional motion I.e. only two co-ordinate axis changes w.r.t time<\/span><\/em><span style=\"font-family: 'Times New Roman';\">. e.g. &#8211; Motion of insect on the floor, motion of earth around the sun.<\/span><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 5pt; margin-left: 29.44pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">THREE DIMENSIONAL MOTIONS:-<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">A particle moving in space is said to be passes three dimensional motion<\/span><\/em><span style=\"font-family: 'Times New Roman';\">\u00a0I.e. all the three co- ordinate axis changes with respect to time e.g- A bird, an aero plane flying in the sky etc.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">4. Frame of reference:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Frame of reference\" src=\"data:image\/png;base64,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alt=\"Frame of reference\" width=\"273\" height=\"243\" \/><em><span style=\"font-family: 'Times New Roman';\">The fixed point or place with respect to which the position, velocity or acceleration of an object is measured is called frame of reference.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Cartesian co-ordinate system:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Draw two mutually perpendicular line OX &amp; OY<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">meeting at a point O. Here O is called origin &amp;<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">OX &amp; OY called co-ordinate axis. And the region<\/span><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">covered by OX &amp; OY is a plane. This system is<\/span><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">called Cartesian co-ordinate system.\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">5. TYPES OF MOTION:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">A body can have three type of motion:-<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(i)-\u00a0<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Translational motion:-<\/span><\/u><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/em><\/strong><em><span style=\"font-family: 'Times New Roman';\">If line joining the two points remains parallel to itself throughout the motion is called translational motion. e.g.<\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">A bus moving on straight road.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(ii<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">)- Rational motion:-<\/span><\/u><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><em><span style=\"font-family: 'Times New Roman';\">If a body moving around a fixed axis is called rotational motion. E.g.<\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">Motion of earth around sun etc.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(iii<\/span><\/strong><strong><em><u><span style=\"font-family: 'Times New Roman';\">)-\u00a0<\/span><\/u><\/em><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Vibration motion:-<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">If a body moves to &amp; fro about a mean position after a regular interval of time is called Vibration motion<\/span><\/em><span style=\"font-family: 'Times New Roman';\">. E.g.- Motion of pendulum.<\/span><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0Scalar and Vectors<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">6.PHYSICAL QUANTITY<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">In the study of the two dimensional motion of the physical quantity we need sometime both magnitude and the direction of the quantity so introduced a new term vector.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">A physical quantity may be divided into two types\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Scalar Quantity:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Physical quantities that have only magnitude and no direction are called scalar quantities or scalars. Eg: mass, time, speed etc.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Vector Quantity:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Physical quantities that have both magnitude and direction are called vector quantities or vectors. Eg: displacement, weight, velocity, force etc.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Difference between scalar and vector quantity<\/span><\/em><\/strong><\/p>\r\n<table style=\"border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\r\n<tbody>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-top-style: solid; border-top-width: 1pt; border-left-style: solid; border-left-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top; background-color: #000000;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/em><em><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">Scalar quantity<\/span><\/em><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-top-style: solid; border-top-width: 1pt; border-right-style: solid; border-right-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top; background-color: #000000;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">\u00a0\u00a0\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><\/em><em><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">Vector quantity<\/span><\/em><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-top-style: solid; border-top-width: 1pt; border-left-style: solid; border-left-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">1.Scalar quantity have only magnitudes<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-top-style: solid; border-top-width: 1pt; border-right-style: solid; border-right-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">1.Vector quantity have both magnitude and direction<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-left-style: solid; border-left-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">2.Scalar quantity changes when magnitude of the quantity changes\u00a0<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-right-style: solid; border-right-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">2.Vector quantity changes when either magnitude or direction changes<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-top-style: solid; border-top-width: 1pt; border-left-style: solid; border-left-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">3.Scalar can be added by the ordinary laws of the algebra<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-top-style: solid; border-top-width: 1pt; border-right-style: solid; border-right-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">3.Vectors can be added by only special laws of<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">vector<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">addition<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<\/tbody>\r\n<\/table>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">16\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Representation of vectors<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">A vector is represented by using a straight line with an arrowhead at one end. The length of the line represents the magnitude of the vector and the arrowhead gives its direction.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignright\" style=\"float: left;\" title=\"Representation of vectors\" src=\"data:image\/png;base64,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\" alt=\"Representation of vectors\" width=\"351\" height=\"62\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: normal; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p>&nbsp;<\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">7. DISTANCE AND DISPLACEMENT:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">DISTANCE:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">The length or actual path followed by an object between two points in a given interval of time is called distance.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">DISPLACEMENT:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">The straight line path between any two objects is called displacement.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">*Give any five differences between distance and displacement\u00a0<\/span><\/strong><\/p>\r\n<table style=\"border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\r\n<tbody>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-top-style: solid; border-top-width: 1pt; border-left-style: solid; border-left-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top; background-color: #000000;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">\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><u><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">Distance<\/span><\/u><\/strong><strong><u><span style=\"width: 12.18pt; font-family: 'Lucida Console'; display: inline-block;\">\u00a0<\/span><\/u><\/strong><strong><u><span style=\"width: 36pt; font-family: 'Lucida Console'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><\/u><\/strong><strong><u><span style=\"width: 36pt; font-family: 'Lucida Console'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><\/u><\/strong><strong><u><span style=\"width: 36pt; font-family: 'Lucida Console'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><\/u><\/strong><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-top-style: solid; border-top-width: 1pt; border-right-style: solid; border-right-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top; background-color: #000000;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">\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><u><span style=\"font-family: 'Times New Roman'; color: #ffffff;\">Displacement<\/span><\/u><\/strong><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr style=\"height: 31.85pt;\">\r\n<td style=\"width: 256.25pt; border-top-style: solid; border-top-width: 1pt; border-left-style: solid; border-left-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">1 Distance is actual path followed by an object between two points.<\/span><span style=\"width: 18.1pt; 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=\"width: 36pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-top-style: solid; border-top-width: 1pt; border-right-style: solid; border-right-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">1 Displacement is the straight line distance followed by the object.\u00a0<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-left-style: solid; border-left-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">2<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">It is a scalar quantity<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-right-style: solid; border-right-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">2<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">It is a vector quantity.<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-top-style: solid; border-top-width: 1pt; border-left-style: solid; border-left-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">3<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">It is always +ve<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-top-style: solid; border-top-width: 1pt; border-right-style: solid; border-right-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">3<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">It may be +ve, -ve or zero.<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-left-style: solid; border-left-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">4<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Distance may be equal to or Greater than displacement<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-right-style: solid; border-right-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">4<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Displacement may be equal to or smaller than distance<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; border-top-style: solid; border-top-width: 1pt; border-left-style: solid; border-left-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 5.4pt; padding-left: 4.9pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">5<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Distance per unit time is speed.<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; border-top-style: solid; border-top-width: 1pt; border-right-style: solid; border-right-width: 1pt; border-bottom-style: solid; border-bottom-width: 1pt; padding-right: 4.9pt; padding-left: 5.4pt; vertical-align: top;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">5 Displacement per unit time is velocity.<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<\/tbody>\r\n<\/table>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">QUESTION 1: A person moves on a semi-circular track of radius 40.0 m during a morning walk. If he starts at one end of the track and reaches at the other end, find the distance covered and the displacement of the person.\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><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';\">The distance covered by the person equals the length of the track.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is equal to\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"234\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The displacement is equal to the diameter of the semi-circular track joining the two ends. It is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"160\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"178\" height=\"87\" \/><strong><span style=\"font-family: 'Times New Roman';\">QUESTION\u00a0<\/span><\/strong><strong>2: Find the distance and displacement of a particle travelling from one point to another, say from pt. A to B, in a given path.\u00a0<\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Sol: Total distance travelled = 10+50+40+55+ (40 &#8211; 10) = 185 m<\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Total Displacement = 50 + 55 =105 m<\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: center; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0 <\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">8. SPEED AND VELOCITY:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">(a) Speed:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">The distance travelled by the body per unit time is called speed<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-indent: 36pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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><span style=\"font-family: 'Times New Roman';\">Speed=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"119\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Unit of speed:- m\/s in\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">S.I,<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0in c,g,s system cm\/sec.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">*speed is a scalar quantity. It may be +ve or zero<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Types of speed<\/span><\/u><\/strong><\/p>\r\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\r\n<li style=\"margin-top: 5pt; margin-left: 33.5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 2.5pt; font-family: 'Times New Roman'; font-size: 14pt; font-weight: bold;\"><u>Uniform Speed:-<\/u> <span style=\"font-weight: normal;\">\u00a0<\/span><\/li>\r\n<\/ol>\r\n<p style=\"margin-top: 5pt; margin-left: 18pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">A particle or body is said to be moving with uniform speed if it cover equal distance in equal interval of time. Sometime it is called constant speed.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 5pt; margin-left: 18pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"1\">\r\n<li style=\"margin-top: 5pt; margin-left: 33.5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 2.5pt; font-family: 'Times New Roman'; font-size: 14pt; font-weight: bold;\"><u>Variable velocity<\/u>:-<\/li>\r\n<\/ol>\r\n<p style=\"margin-top: 5pt; margin-left: 18pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">Particle or body is said to be moving with variable speed if it cover unequal<\/span><\/em><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/em><\/strong><em><span style=\"font-family: 'Times New Roman';\">distance in equal interval of time or equal distance in unequal interval of time.<\/span><\/em><\/p>\r\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"1\">\r\n<li style=\"margin-top: 5pt; margin-left: 33.5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 2.5pt; font-family: 'Times New Roman'; font-size: 14pt; font-weight: bold;\"><u>Average speed:-<\/u><\/li>\r\n<\/ol>\r\n<p style=\"margin-top: 5pt; margin-left: 18pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">Average speed of a body is defined as the ratio of<\/span><\/em><strong><em><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/em><\/strong><em><span style=\"font-family: 'Times New Roman';\">total distance travelled by the body to the total time taken<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">V<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>av<\/sub><\/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=\"34\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">*It may be noted that particle may or may not have speed equal to average speed at any instant.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">*Speed is equal to average speed only when particle moves with uniform speed.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">QUESTION 3:<\/span><\/strong><strong>\u00a0A man walks at a speed of 6 km\/hr for 1 km and 8 km\/hr for the next 1 km. What is his average speed for the walk of 2 km ?\u00a0<\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Solution :\u00a0 Distance travelled is 2 km.\u00a0\u00a0<\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Time taken <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"320\" height=\"37\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Average speed <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"290\" height=\"34\" \/>.<u>\u00a0<\/u><\/p>\r\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"4\" type=\"1\">\r\n<li style=\"margin-top: 5pt; margin-left: 33.5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; padding-left: 2.5pt; font-family: 'Times New Roman'; font-size: 14pt; font-weight: bold;\"><u>Instantaneous speed:-<\/u><\/li>\r\n<\/ol>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><em><span style=\"font-family: 'Times New Roman';\">The speed of an object at any instant of time is called instantaneous speed<\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/em><span style=\"font-family: 'Times New Roman';\">To calculate Instantaneous we have to make \u2206x as small as possible so that the speed of the body does not change during interval. <\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Hence<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>ins<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0= Lim<\/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=\"23\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">(B) Velocity:-<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><em><span style=\"font-family: 'Times New Roman';\">The displacement of a particle or body per unit time is called velocity of the body<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/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<\/span><span style=\"font-family: 'Times New Roman';\">.<\/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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><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=\"355\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Velocity is a vector quantity. It can be +ve, -ve &amp; zero.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Types of velocity:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(1)- Uniform velocity (ii) variable velocity (iii) Average velocity (iv) Instantaneous Velocity.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">* All these velocities can be defined by types of speed by only replacing speed by velocity &amp; distance by displacement.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">9. Difference between speed &amp; velocity<\/span><\/u><\/strong><\/p>\r\n<table style=\"border: 0.75pt solid #000000; border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\r\n<tbody>\r\n<tr>\r\n<td style=\"width: 256.25pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">S<\/span><\/strong><strong><em><u><span style=\"font-family: 'Times New Roman';\">peed<\/span><\/u><\/em><\/strong><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">V<\/span><\/strong><strong><em><u><span style=\"font-family: 'Times New Roman';\">elocity<\/span><\/u><\/em><\/strong><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is the ratio of distance to the time.<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is the ratio of displacement to the time.<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is a scalar quantity.<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is a vector quantity.\u00a0<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It may be +ve or zero.<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It may be +ve,-ve or zero<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It has only magnitude.<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It has both magnitude &amp; direction.<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<tr>\r\n<td style=\"width: 256.25pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Speed may be equal to or greater than velocity.<\/span><\/p>\r\n<\/td>\r\n<td style=\"width: 256.3pt; 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;\">\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Velocity may be equal to or smaller than speed<\/span><\/p>\r\n<\/td>\r\n<\/tr>\r\n<\/tbody>\r\n<\/table>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">QUESTION\u00a0<\/span><\/strong><strong>4: If a train moves from station A to B with a constant speed v =40 km\/h and returns back to the initial point A with a constant speed V2=30 km\/h, then calculate the average speed and average velocity.<\/strong><strong>\u00a0\u00a0\u00a0<\/strong><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Sol: Average speed is distance covered divided by time taken. Distance is length of the path travelled. Average velocity is displacement divided by time taken. Displacement is the vector from initial point to final point.<\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Let the distance AB = s, Time taken by train from A to B<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"67\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Time taken by train From B to A,<\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" 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\" alt=\"If a train moves from station A to B with a constant speed v =40 km\/h and returns back to the initial point A with a constant speed V2=30 km\/h, then calculate the average speed and average velocity.\u00a0\u00a0\u00a0\" width=\"471\" height=\"62\" \/><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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src=\"data:image\/png;base64,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\" alt=\"Consider a train moving from station A to B with a constant speed of 40 km\/h for half the time and\u00a0\u00a0with constant speed of 30 km\/h for the next half time of that journey. Calculate the average speed of the whole journey.\u00a0\" width=\"277\" height=\"36\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0QUESTION 7:<\/span><\/strong><strong>\u00a0\u00a0<\/strong><strong>Consider a train moving from station A to B with a constant speed of 40 km\/h for half the time and<\/strong><strong>\u00a0\u00a0<\/strong><strong>with constant speed of 30 km\/h for the next half time of that journey. Calculate the average speed of the whole journey.\u00a0<\/strong><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Sol:\u00a0 Let AB = s and T = Total time of journey.<\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Distance travelled in first half time<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"9\" height=\"33\" \/>\u00a0is, <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"69\" height=\"33\" \/>\u00a0 .<\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Distance travelled in second half time is,<img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"65\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Or\u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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alt=\"\" width=\"247\" height=\"34\" \/>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: normal; font-size: 14pt;\">Or\u00a0 \u00a0 \u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"280\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">10. DISPLACEMENT TIME GRAPH<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" 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\" alt=\"DISPLACEMENT TIME GRAPH\" width=\"214\" height=\"262\" \/><span style=\"font-family: 'Times New Roman';\">For uniform motion displacement time graph or position time graph is a straight line making an angle O with X axis.<\/span><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Determination of velocity from position-time graph<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Consider two points A &amp; B on the straight line the position<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&amp; time corresponding to A &amp; B are (T<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">, X<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">) &amp; (T<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>2,<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">x<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">) respectively.<\/span><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Now the displacement of the body co-responding to time interval (T<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">-T<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">) is (X<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">-X<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So,\u00a0<\/span><span style=\"width: 14.21pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Velocity of the body=<\/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=\"91\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 3pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"172\" height=\"36\" \/><span style=\"font-family: 'Times New Roman';\">\u03b8<\/span><span style=\"width: 8.35pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/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<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 86.4pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"83\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Represents the slop of the line<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Two bodies having their displacement time graph as shown in fig. which one have larger velocity\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMoAAACYCAYAAAClI3ZUAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAArNSURBVHhe7d15bE1tHgfw22itoYOKIl5bRozBlBl\/qOVlYhumQxkhE6nltQaxhhK1jCUmaSK2SI0lTYVWBQ2JJQhSY1\/KkNQYW4eJl9JqqVJ9pr\/H7zzvfTPo097tnPN8P8kJ\/Z3be8\/znPvtvWd7jkcAQKUQFAANCAqABgQFQAOCAqBBKyipiX8U38V8\/\/mHJ3tEu0aNxPF\/f\/4RwAR6nyiF90RsU49oNXCaiKwbLv52+A7PADCD5levMnFyxWDhiYgQYR6PuPSfMq4DmEErKDn7VwlPZCtx\/80HMbZlQ1G\/1TjxjOcBmAAb8wAaEBQADQgKgAYEBUCDdlDi4uKEx+MRo0aN4gqAObSDQiGxJgDTICgAGhAUAA0ICoAGBAVAA4ICoAFBAdCAoABoQFAANCAoABoQFAANCAqABgQFQAOCAqABQQHQgKAAaEBQADQgKAAaEBQADQgKgAYEBUADggKgAUExRNqMX4uwsJqicVSU+EW9msLTcrB48pFnQqUQFENQUOo1\/IMorgjH\/d3jK9bjL8WZ1zwTKoWgGIKCUiO8kej9fV\/Rt0cnUcsTLXbeyOe5UBkExRDenyhk5G88ovvwv37+ASqFoBiCguK9DmP\/NEfcfcMzoVIICoAGBAVAA4ICoAFBAdCAoLhURkaGXFfbt2\/nCvgCQXGhBg0ayPV06tQproCvEBSXGTlypFxHJSUlXAF\/QFBcIj8\/X66bOnXqcAX8CUFxCaybwEJQHC4rK0uuk5iYGK5AICAoDnbx4kW5PrDRHngIikPRbcxpXSQmJnIFAglBcaDp06djPQQZguIw0dHRch1kZ2dzBYIBQXGIvLw89H8IISgOcP78edX3b97gIpJQQFBsbt26dbLP586dyxUIBQTFxiZOnCj7e+DAgVyBUEFQbKpLly6yr8+ePcsVCCUExWZKS0tVPx86dIirEGoIio2cPn1a9TE22u0FQbGJu3fvyr6la0nAfhAUG0hISJD9Gh8fzxWwGwQlxDZt2iT7tF+\/flwBO0JQQsjqzxMnTnDFPOVlpaKgoEAUvnnLFXtCUEKkf\/\/+si83btzIFTMdWDlGREV1ETVqNRL\/eFvKVftBUILs\/v37sg8jIyO5YrDiO6JH05pi+61XYnqTivfW0L8Lu96JAkEJssaNG8s+pMCYLm3i70XTPj+IDxX\/f357owiv6JdLDws\/z7QZBCVIduzYIfuuT58+XDHdM\/Hbik+RPsPGiSlTplRMP4hOEeGixZ83Cjt+AUNQgsD6uoW++0naX34lPO3HiZf8Myk\/PrOij8LEwVv2+1RBUAJs6NChss+Sk5O5Yq5Zs2ap9xAdYHUSBCWArDeG6Wf\/xsbGyn6gHRg0QJ8TISgB0qRJE9lXt27d4op5evXqpd4zdB6bkyEofvbp0yfRrFkz2U80ULZprly5ot4ntWrVkgcT3QBB8aMbN26oPnr\/\/j1XzREeHq7a\/\/q1u245jKD4yfXr12Xf0F9Rk6xYsUK9L2g3r1shKH5AbxDqF5M22gcPHizbTH8YevbsyVX3QlB8ZP1FpevbTTB8+HD1PsjMzOSq+yEo1USX7NLuTuqP\/fv3c9WdcnNz5Sgw1NYaNWqIZ8+e8RxzICjVZPWF2wfIrlu3rmrro0ePuGoeBKWKrl27JvugXr16oqioiKvuQqf+W+vaqQcI\/Q1BqQI6RkLtHzRoEFfcZfTo0bJ9YWFhok2bNlwFgqBoWrVqlWz7gAEDuOIekydPVus2JSWFq+ANQdGQk5Mj252amsoV53v69KlYvXq1Wqe4PubbEJRKdO3aVbZ5165dXHE+Ou5hrUs6mwAqh6B8g9XesrIyrjjX7t27VXtoxJcjR47wHNCBoHwFHXGmtjp9xMaZM2fKW2pTW+gyZNohAVWHoHwBtdHpp6MkJSWp9bV27VquQnUhKF7u3Lkj2xcVFcUVZyksLJR7raz1dPPmTZ4DvkJQ2Llz52TbaBAIJ4qLi1PrB7fT9j8EpcKMGTNku5x2FPro0aNqndDeOdpgh8AwPig0ejy1iY4rOAWdsUxfD2m5aUP9wYMHPAcCxeigtG7dWrbnwIEDXLE3a0BvmhYsWMBVCAYjg0J\/gakdtWvX5op9ffjwQRw8eFD1PW1LQfAZFxTrkl2anj9\/zlV7Gj9+vFrWffv2cRVCwaigWCc20lV6dnXp0iXVz+3atZNftyD0jAlKYmKiXHa7jv1LgWjbtq3qYxr2B+zD9UHxHmfLjhvt6enpql8nTJjAVbAb1weFNthpme12jME6wEkT3Sb740e73hkEiGuDcvnyZbmsNBhCfn4+V0Nv3rx5qh+3bNnCVbA7VwblxYsXcjntMhgd7eK1zuClMYlXrlzJc8ApXBcUa6PdDpfs0te9mJgY1W\/Hjx\/nOeA0rgqKde5Tp06duBIaJ0+eVH01bNgwroKTuSYo0dHRctn27t3LleCj09qtPtq2bZs87R3cwRVBod2qtFxz5szhSnB5D9KwbNkyroKbODoob9++lctDtxsINjo+Y93hlzbU6e5a4F6ODgoN0hbs5Tl8+LDo27ev6os9e\/bwHHAzRwYlOztbLkf79u25EnjeJ1M2bNiQq2AKxwWFTpGnIT+DtRzet75es2aNkSO5g8OCMmnSJPn6wbiz09atW1V7p06dylUwlWOCsnTpUvnaHTp04EpgWFc90jRmzBiugukcERRro\/3YsWNc8b8RI0ao9m3evJmrAJ\/ZOii0C7ZFixYBe82HDx+qNtENcwC+xrZBuX37tno9OsnRn2iDnM4qpuems3nv3bvHcwC+zJZBsfY01a9fnyv+kZGRodoQHx\/PVYDK2S4oCxculK\/RvXt3rviuR48eatBtuu0zQFXZKii9e\/eWz++v3bHed5LCNSDgC1sEhe4\/Yo3Y6OsNe169eiWDRs8VERHBVQDf2CIo1vP6stFeUFCgvl7RdPXqVZ4D4LuQBsXaPUsDQBQXF3O1arwvkqKvbgCBENKg0HPRmbjVQXutIiMj5XPExsZyFSAwQhKUtLQ0+TzV2bO1ePFitRyzZ8\/mKkBgBT0o1nNU5ZJdGvPKCgidOUyjmgAEU1CDYp1PRff30FFSUiIPOlqvS9sjAKEQtKDQ79Elszq8L5Lq2LGjOHPmDM8BCI2gBKV58+by93JycrjyZdOmTVOjqXTu3JmrAKEX8KDQ47t168Y\/fdn69evVc48dO5arAPYRsKC8fPlSXbJbWlrK1Z9LTk5Wz5mXlyeP0APYUUCCQlcG0uOWLFnClZ+Ul5eLRYsWqefKzMzkOQD25fegLF++XD6Gxtz19vjxY\/X7dL+SrKwsngNgf34NSsuWLeX8CxcucEWIpKQkdScp+hfAifwWFBpji+alpKTIn+mAovX4IUOGyBqAU\/kcFO9xtoqKisTOnTvV4+jGne\/eveNHAjiXT0HJzc1VNRp71\/q\/9akC4BbVDop1wx5roqPuqampch6A21QrKBs2bFD\/pyPpCIge+gS2pidPnnA1OLxf+0vT\/PnzRUJCgpzg\/2kFxTskmDC5efoaBAUTJp6+daqV9lcvAJMhKAAaEBQADQgKgAYEBcySf1F0qNhw\/27ULlHOJR0IChhl7O9+vqfrn\/8t4TnfhqCAWfCJAqABQQHQ8UAMifCIpm3miR\/z80XZJ724IChgnKIf\/yXS09PlVKw5liKCAqABQQHQgKAAVEqI\/wGo5vPbiSv1kgAAAABJRU5ErkJggg==\" alt=\"Two bodies having their displacement time graph as shown in fig. which one have larger velocity\" width=\"202\" height=\"152\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0Hence we can say that velocity of a body having uniform motion = Slope of the displacement<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">time graph<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">QUESTION 8:<\/span><\/strong><strong>\u00a0<\/strong><strong><span style=\"font-family: 'Times New Roman';\">Two bodies having their displacement time graph as shown in fig. which one have larger velocity<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Ans:- Slope of B is greater so B have larger velocity.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">11. VELOCITY-TIME GRAPH FOR UNIFORM MOTION:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"VELOCITY-TIME GRAPH FOR UNIFORM MOTION\" src=\"data:image\/png;base64,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\" alt=\"VELOCITY-TIME GRAPH FOR UNIFORM MOTION\" width=\"196\" height=\"239\" \/><span style=\"font-family: 'Times New Roman';\">Velocity time graph for uniform motion is a straight line parallel to time axis. The area under the velocity time graph gives the displacement of the particle. Consider any two points C &amp; D on the line corresponding to time T<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">&amp;T<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>2.<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">Then the area of CDEF can be given as\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Area of<\/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<\/span><span style=\"font-family: 'Times New Roman';\">CDEF= CD x CF = (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"52\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">) V<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u2013(i)<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As we know<\/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';\">V =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACcAAAAkCAYAAAAKNyObAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAOXSURBVFhH7ZjLKz1hGMeHlbJQOhshlAUbklu2Egsc6mTpsrOQjSKlxI6\/ABsllHMknUSRayzYkEtJUe635H6\/nOfn+3hnzDnOHDPj1O8szqfezPudOY\/vzHuZ5xmJApigObNId3d3tLi4yG1jY4PFy8tLRbu+vmbNDC6XS4mD9vz8zPry8rKi+YKfXF5eHkmSRMfHxyy+v79TRkYGVVVV0dvbG2tmgQHELi4uFgpRX18fRUZG0vb2tlC8w+ZwRwhQX1\/P4u7uLqWkpCh3+ldaW1spKipKiZefn09zc3N87Atlzi0tLVFYWBjt7OxQVlYW7e3tiTN\/5+XlhZKTk6mmpobsdjs1NDSIM75RzGF+VFZWUnh4OPX09AjVf6yurvLo5Obmslk9uK3W6elpDtDc3CyUb8bGxqi2tpa6u7uFYgzMXQxtRESE5jyempqiq6sr0VOZe3x8pLi4OJqYmKDQ0FA6ODgQZ4jS0tLo9PSUF0pXVxf3jdLe3s4jkpiYSE1NTUL9wuFwUH9\/Pz8YNUrParXS+vo6H1dUVFB6ejoPtScDAwNks9lETx+IW1BQwMcYXtw8thNPvJobHx+n1NRUFsDFxQVf2NbW5mZwc3OTMjMzRY\/o4eGBDg8PNZt8TUhICN3c3HAflJaWcnyMlpof5pxOJ\/9DTFSZkZER1tCGh4dZwyrr6OjgY5nb21va2trSbJj4cpzBwUH+zf39PRUVFbFWWFhIr6+vrAPNYfUF5kR1dTXNzs7yoikvLxdn\/AvMqfdWXebq6ur4bSE3vfuUXjCNent7OTZ2ioWFBdZ1mftfBM2Z5XMOSjwRA7IJkwFJ0JxZgubM8sMc8razszPR8x+Ii7TLCG7m8CLHEpZfH\/5Cjjs\/Py8UfSjmkEGgKkIQFCTIIuRS8S8g65DjtrS0cFw5b\/wNtyeHnCsgnxzQMofUGtlCWVkZxcbGCvWr\/sT1Ws1isfB1WuaQ80VHR2sWPLrMqVNqnEdGbARv5lBQY8hjYmI0Cx43c\/g0gSCogsDT0xP\/lTk\/P6ekpCTR0w+yX8SdnJzkvjqubnMAxU1CQgJ1dnby8pdZW1uj7Oxs0TMOauL4+HiOOzo6KlSD5sDJyYlbujwzM0ONjY18\/PHxYfrjDvY5z9EwbE7N0dERf6YoKSnhlpOTQysrK+KseWBof3+fF83Q0JDXjf9Xc6jAUWuqm2dJZwY8QXVMb3uf9FmX2gKzuWz\/AIjq52zuEqCtAAAAAElFTkSuQmCC\" alt=\"\" width=\"39\" height=\"36\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">So from eqn (i)<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Area of CDEF =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"109\" height=\"36\" \/><span style=\"font-family: 'Times New Roman';\">=<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"50\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= displacement\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Hence area under velocity time graph = displacement of the body.<\/span><\/p>\r\n<p style=\"margin-top: 5pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">12. Acceleration:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The rate of change of velocity is defined as the acceleration of the body<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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\u00a0<\/span><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';\">a=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAiCAYAAAC9duLEAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAHrSURBVEhL7ZW\/jylRFMcn\/AEaOhQSolESUeiUNFQ0KGlEpdAIIhuFUvQaDYVKBI2QaCQKjYhE5UeiEuLnd989e9\/GvJl99u2b4r1kv8lJ7vnemc+cOZO5R4CC+o9hjUaDYr\/fc+djPYUdj0cIgoD5fM6dj\/UUdr1e\/yFYPB5HLBZDu91GOp1+h+12O9jtdsqXyyVd22q1KK9Wq1JYvV6HTqejiphOp5OossFgQDnrJdN6vYbD4aC1BBYOhxGJRHgm\/5pGoxHD4ZDWXq8Xq9WK1l+C5XI5At7vd5hMJu7KwDKZDN3MXo+JPfVXGJNarUY0GsXhcOCODOx8PsPtdsNsNiOfz6NUKhEsmUzS3k85nU5YLBaevUkC+xt9w\/5cgl6vh1Ih3G43KBXfXxPYbDb0y1itVu78Xk8razabysF6vZ4Ixn54dhLLSRbW7Xbh8\/ng8XiQzWbfYeVyGRqNBgaDgfZYPEoCS6VSCAaDdNxcLheEQiFRZX6\/\/3OVsYNOpVJhPB5zB+h0Ol+DbbdbOghnsxl3pD37NIyNMgbr9\/vcAWq1mggWCARoDMpJ0jPWeJfLhcVigdFoBJvNJhoabI5qtVrar1Qq3H2TBMaaXiwWqfGTyQTT6ZTWjzcWCgUkEgmaTo8SfhgvysT95RVQKwEyqsLNBwAAAABJRU5ErkJggg==\" alt=\"\" width=\"19\" height=\"34\" \/><\/p>\r\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\r\n<li style=\"margin-top: 6pt; margin-left: 15.94pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If the speed is increasing then it is called +ve acceleration &amp; if the speed is decreasing than it is called \u2013ve acceleration.<\/span><\/li>\r\n<li style=\"margin-left: 15.94pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It is a vector quantity.<\/span><\/li>\r\n<li style=\"margin-left: 15.94pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">c,g,s unit \u2013 cm\/<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"34\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">, S.I unit &#8211; m\/<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"24\" \/><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';\">dimension formula [ <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"96\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">]<\/span><\/li>\r\n<li style=\"margin-left: 15.94pt; text-align: justify; line-height: 115%; padding-left: 6.56pt; font-family: serif; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Retardation: If speed of a body decreases then acceleration of the body is called retardation<\/span><\/li>\r\n<\/ul>\r\n<p style=\"margin-top: 0pt; margin-left: 74.25pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Negative acceleration does not imply retardation.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 74.25pt; margin-bottom: 6pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"width: 6.88pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0Retardation refers to decrease in speed and not velocity.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">* Types:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Uniform acceleration, non uniform acceleration, average acceleration, instantaneous acceleration.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">13. DIFFERENT TYPES OF ACCELERATION:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(i)-\u00a0<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Uniform acceleration<\/span><\/u><\/strong><strong><span style=\"font-family: 'Times New Roman';\">:-<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><em><span style=\"font-family: 'Times New Roman';\">The acceleration of an object is said to be uniform if its velocity changes by equal amount in equal interval of time<\/span><\/em><span style=\"font-family: 'Times New Roman';\">. However small these interval may be.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(ii)-\u00a0<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Variable acceleration<\/span><\/u><\/strong><strong><span style=\"font-family: 'Times New Roman';\">:-\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><em><span style=\"font-family: 'Times New Roman';\">The acceleration of ab object is said to be non uniform or variable if its velocity changes by unequal amount in equal interval of time<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(iii)-\u00a0<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Average Acceleration<\/span><\/u><\/strong><strong><span style=\"font-family: 'Times New Roman';\">:-\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><em><span style=\"font-family: 'Times New Roman';\">Average Acceleration is defined as the ratio of total change in velocity of the object to the total time taken.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">a<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>av<\/sub><\/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=\"75\" height=\"36\" \/><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=\"39\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(iv)-\u00a0<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Instantaneous Acceleration<\/span><\/u><\/strong><strong><span style=\"font-family: 'Times New Roman';\">:-<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><em><span style=\"font-family: 'Times New Roman';\">The acceleration of an object at a given instant of time is called instantaneous acceleration.<\/span><\/em><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">a= lim<\/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=\"23\" height=\"33\" \/><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=\"22\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"width: 3.94pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span> <span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABYAAAAiCAYAAABbXymAAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAIKSURBVEhL7ZZLq3FhFMcp5TJlaCKfwoCklIlymZBCYeAyY2IooyNfwNAnkAEDydDEwMDABLmOSJHk\/n97luc42E6v943J6fzrqf1fe+9fq7X2ftYjwpv0A8HFYhGFQgHL5ZJHntNTGYtEIrTbbe6e0w8Bx+NxBINBVCoVpNPpC\/hwOCAajZKvVqv0bCKRgEKhwHw+J\/8pAbhUKkGpVGK\/3\/PIbcYMbrFYEAqFyKtUKmy3W7q+lgAciUTgdru5O+u+FAyu0Wggl8ux2Wx49FYCcDgchsvl4u6se\/DxeIROp4NMJsNgMODRWwnA2WyWQOv1mvxisRCUwuFwYDweo9VqQSwWY7Va0b1rCcCstiaTCVqtlhqXyWQIzJo5m81gtVoJzOrKGsbKwTLv9XqccJYA\/Cr9gi96H1itVuMdS8Q+9nes3+Zd9BSY\/c7st+52uzzydz0FZvvCW8C73e4GzDYqqVRKm9J3+hbMxn0ymYTZbEYqlbqAJ5MJDAYDeaPRSPc7nQ5\/60sPwSyT662w3+\/fZDwcDsn\/c8Zerxd2u507YSn+G2yz2RCLxbh7IdjpdEKv13MHGpjX4NFoRH46nZJ\/pIfgWq0GiURCZwc22z7HU6PR4E+AzhL5fJ4aV6\/XefRLD8FMDOLz+ZDL5WiAejweBAKBy+Gw2WzC7\/ejXC6Tv5fodDp9vH6dPv4ABdaK9VIRp80AAAAASUVORK5CYII=\" alt=\"\" width=\"22\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"272\" height=\"34\" \/><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=\"38\" height=\"34\" \/><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=\"23\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\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=\"70\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">* Thus acceleration is the first order derivative of velocity &amp; second order derivative of displacement with respect to time.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">14. Kinematic equation for uniformly accelerated motion along straight line:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Let us consider an object moving with constant acceleration along +ve direction of X axis as shown in fig.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: left;\" title=\"Kinematic equation for uniformly accelerated motion along straight line\" src=\"data:image\/png;base64,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\" alt=\"Kinematic equation for uniformly accelerated motion along straight line\" width=\"550\" height=\"90\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p>&nbsp;<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Let\u00a0<\/span><span style=\"width: 13.84pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">x<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>o<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">= Position of object at time t = 0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">X = Position of object at time t = t.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">U or V<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>o<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">= Velocity of object at time t=0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">V= Velocity of object at time t=t.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><em><u><span style=\"font-family: 'Times New Roman';\">(<\/span><\/u><\/em><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">a)- VELOCITY \u2013 TIME RELATIONSHIP-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As we know<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Acceleration =<\/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=\"127\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><span style=\"font-family: 'Times New Roman';\">a=<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"42\" height=\"31\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><span style=\"font-family: 'Times New Roman';\">a=<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"42\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><span style=\"font-family: 'Times New Roman';\">at=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" title=\"VELOCITY \u2013 TIME RELATIONSHIP\" src=\"data:image\/png;base64,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\" alt=\"VELOCITY \u2013 TIME RELATIONSHIP\" width=\"46\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">b)- POSITION TIME RELATIONSHIP:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As average velocity of an object in the time interval o to t can be given as :<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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=\"26\" height=\"24\" \/><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=\"153\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or\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=\"50\" height=\"24\" \/><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=\"26\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">. t<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&#8212;&#8211; (i)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Also\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"197\" height=\"24\" \/><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=\"188\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"42\" height=\"24\" \/><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=\"38\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&#8212;-\u2026\u2026\u2026\u2026\u2026\u2026.. (ii)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Putting in eq<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>n<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0(i) we have<\/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=\"46\" height=\"24\" \/><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=\"38\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0) t<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or,<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAC4AAAAYCAYAAACFms+HAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAJ3SURBVFhH7ZXBS2JRFMZ1V0JSBkJSCf4DgRANEljYv+CqEBQF2ykyYAPtsmVE0CYyty0Ed7VqF5QgCKJGoViuVCxR1EzMbzqnq5M0hcOYGPiDq97v3Hfu98477yrBN6TZbP4aGu8nQ+P9Zmi83wyN9xs2HgqFIJVK2+Pu7o6Db7V6vc5aL9nf30c2mxWzV05OTnB6eipmH9OueDAYhEQigdPp5ACxu7uL8fFxPD8\/C6U35HI5TE1NwWw2Y2RkhPPTMBqNGB0dxcbGhlj5MR2tYrfbIZfLUSwWUSqVoNFocH9\/L6K94\/HxEY1Gg81Ssc7OzrCzswObzcY3lUqlxMqP6TBerVYxOzuLxcVFLC0t4fLyUkS+hpfN2bjBYIBerxdqd3QYJ8LhMCezWq1C+TuFQoHX\/cuIx+Pi6j+sra3xU65UKkLpjnfGfT4ftFotbxSLxYT6NVDF5+fnoVAohNI9Hcavr68xNzeHp6cnTqhWq1Gr1US09zgcDhwcHHCRPuvrZDKJdDotZq+0jdMLMz09jYeHBw5kMhlOuL6+zvNeQS\/+7e0tvF4vlpeXuTC0j8fj4Xg+n+dv4vj4mE+1SCSCQCCAmZmZdru1jU9OTkKpVLJIlMtlTExMcNLt7W2h\/j9+vx8ymYz\/G6hViJWVFahUKrjdbrhcLtYIWvf2nN\/c3MTCwgL\/ZuOUgI4nGq1kdFS1NBq94uLiAkdHRx05qTX39vZwdXUlFODm5oaLRiddC7qWbpBoV3zQSCQS74yfn59zOxMDa5wYGxvjKhPUCaurqzCZTK354BqPRqPQ6XQ4PDzE1tYWLBaLiAy48c9g4y8fP7\/faP74DSnnF7KvBovRAAAAAElFTkSuQmCC\" alt=\"\" width=\"46\" height=\"24\" \/><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=\"51\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0) t<\/span><span style=\"width: 8.62pt; 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';\">(:v=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">v<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>o\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">+at)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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=\"46\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">=v<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>o<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">t+<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"40\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">= distance travelled in t times = S<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">So,\u00a0<\/span><span style=\"width: 14.71pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">S= ut +\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACgAAAAhCAYAAACr8emlAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAMdSURBVFhH7ZhdKHtxGMeXEkWUSG4lN+JKu1Eyt1y6WUrykpJtbqS8tYtdrCalyC7deSlSkuJC3LCxJq208lJEkrxuZd6+\/\/\/z7NmxN\/\/\/NJxd+NSv9jzndzqfPb\/fec7ZNEhxfgWTJUbw4uICPp9PIvVRBB8fH2G1WqHRaOByuSSrPix4enqKjo4OLCwspKZgiJubm1\/Bz\/IrmCwpIfj6+oqnpyceLy8vkg0SIXh5ecmCm5ubkvl+mpqaUFZWxtc+OjpCdnY2xsbG5KgIUg9sb29HRUWFMpqbm3F2dsaTvpOBgQEcHh5KBFgsFi5SiIgKpgKdnZ3qCY6Pj6OtrU2iWB4eHpCTk4O9vT3J\/LBgYWEhL2E8np+fUVVVhdnZWckE+TLB3d1djI6OYmJigisRDVUlLS0NU1NTWF1dxdramhwJUltbGyNHJC1Ie6agoADT09NwOp0oLS1FVlZWhOTk5CSqq6t5b3V1dcFgMKC\/v1+OgpfdZrNJFMnfczR8YiKjvLxcTnuHWkRjY6NEwMnJCc+l\/RaOTqfjfDQzMzNoaGjgXhgiLy9PPn1BBR0OB+7u7iQCbm9vWWRkZEQyQYqLi1kkmvT0dKUA4SPEl+3Bt7c33uihZh8uSMcyMzOxvr4umcRJWpD2Wk9PD\/Lz81FSUoLW1tYYQbfbzbmrqyvJJE5SgoFAAEVFRTAajVwlIt4SDw4Oco6eWARVOlEUQXpIb2xswG6387Owt7cXy8vLyoXjsbW1xRfe39+XDLCzs8O58H5XX1+vCJJcTU0Nf7lEUATpxxJ18fPzc46Pj4+RkZGB7e1tjuNxf3+P3NxcVFZWYn5+nqVaWlpYpq6uTmaB2wrl6E6mlrS0tCRH\/o8iSK86Xq9XoiC0p4aHhyWKDz3oaQ9SxWkFqELd3d08VlZWeA79SqR+qdfrP\/2m9OEe9Pv93AIODg4kow4fCtIS9fX1SaQecQXp3ZCW7F83yE8RI2g2m2EymVJCjogQXFxcjLj7SHJubk4idVAEQw2W7kh6Daeh1WoxNDQkM9RBEby+vua\/PqKHx+ORGWoA\/AEIqzBUu2O2ygAAAABJRU5ErkJggg==\" alt=\"\" width=\"40\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><em><u><span style=\"font-family: 'Times New Roman';\">POSITION VELOCITY RELATIONSHIP<\/span><\/u><\/em><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">We know that<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">v=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAYCAYAAAAYl8YPAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAGMSURBVEhL7ZG\/q0FhGMdPCpM\/AIOyiMzsNoM72I3KP3CSklmdUTIYlDLcf8AiZTBYhLLakJT8yiB1vtfznOe6vbec27kZfcrxfL\/v8XHe82p4EaZpfr5lznjLnKPILpcL6vU6zuezNBbUbbdbSc95yAzDQD6fh9vtRiaT4cXJZIJEIoFcLge\/38+dHQ9Zt9vlIhKJIJvN8kyy+w3Y7XYIBoPc2aFs83a7QdM0FItFaSwajQYKhYKk5ygyei8ka7Va0li4XC5cr1dJz1Fk8\/mcZaPRSBqg3++jUqlIskeR0Q9Jtl6vOZ9OJ8RiMZ5\/s1qtsFgsJFkosmazyTKCthUOh7Hf7zl\/M5vN+DCGwyEGgwECgcBjJ4qs1+uxTNd1JJNJHA4HWfkhFAqh3W5LAjqdDnw+H8+KjE6Tnm65XEqjQnL6s+l0Ko2Fx+Phb0X2F8fjkWXj8Vga6wG8Xi\/PjmRENBpFqVSSBJTLZcTjcZ4dyzabDVKpFKrVKmq1GtLptKz8Q2YHy+4X\/TUf8+MLMVqRgPa4kt8AAAAASUVORK5CYII=\" alt=\"\" width=\"19\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">+ at<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">v-\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"69\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">&#8212;(i)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Also<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">average velocity \u00d7 time = displacement<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"42\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0) t<\/span><span style=\"width: 15.51pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0= x-\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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=\"64\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">=<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">(x-<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">) &#8212; (2)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Multiply eqn (1) &amp; (2)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"64\" height=\"24\" \/><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=\"77\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">= at \u00d7\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">( x-\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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=\"251\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">= 2a (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"59\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"221\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAUAAAAYCAYAAAAyJzegAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAAcSURBVChTY\/iPBv79+2c3KogEhr4gkChFxf9kAEMNyXrjUruBAAAAAElFTkSuQmCC\" alt=\"\" width=\"5\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">QUESTION 12 :<\/span><\/strong><strong>\u00a0A car moving along a straight highway with speed of\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"99\" height=\"24\" \/><strong>is brought to a stop within a distance of 200 m. What is the retardation of the car (assumed uniform) and how long does it take for the car to stop<\/strong><strong>\u00a0\u00a0<\/strong><strong>?\u00a0<\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">\u00a0Ans.\u00a0 Initial velocity of car,\u00a0\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"359\" height=\"34\" \/>\u00a0 &#8230;(i)<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">\u00a0Since, the car finally comes to rest, <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"47\" height=\"24\" \/>\u00a0<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">Distance covered, <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"192\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">\u00a0From equation of motion\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"107\" height=\"24\" \/>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">or,\u00a0\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"165\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">\u00a0Substituting the values from eq. (i) in eq.(ii)<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"138\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">\u00a0Negative sign shows that car is uniformly retarded at<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"90\" height=\"24\" \/>\u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"44\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">To find t, let us use the relation<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"216\" height=\"31\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">Here, a <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAcAAAAAYCAYAAABtPy2FAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABJaSURBVHhe7dwDlCRLEwXgfbZt27Zt27Zt27Zt27Zt2\/bL\/3y5nfvX1lZ3V8+bHezWPafO7GTndFVmRsa9EZG1PUKFChUqVKjQH6IiwAoVKlSo0F+iIsAKFSpUqNBfoiLAboyvvvoqXH\/99eHSSy8NZ599djjmmGPCiy++WPu0QoWui08++SSce+654Ztvvqm1VKjQ8agIsBvj1FNPDYsvvnh47733wnfffRf22GOPMNpoo0VirFChK+Knn36KxLfIIouEcccdN3zwwQe1TypU6Hh0KwL8\/fffwzvvvBPefvvt8Ntvv9Vay4HSfP3118O3335ba2kOKtWG7argPD766KPabyE888wzYcghh4w\/+zX8888\/4eOPPw5vvfVW+PXXX2ut\/S6+\/vrr8MYbb4RPP\/00\/Pvvv7XW\/+PPP\/+M9py\/rrrqqvDoo4\/WenU93HTTTeHBBx8M11xzTUWAfQk\/\/PBDvJqBXX3++efh77\/\/rrWUB\/\/LPn\/55ZdaSzH++OOPuGd\/\/PHHWkvXQrcgwFdffTVss802YY011gh77713WHXVVcOEE04YzjrrrFqP+rAAW2+9dVhyySXDLrvsEmaeeeaw8847x\/YiIFkKVb8555wzpha7C84888zoVLqqsbUV7777blh22WXDeuutF7bccssw3XTThUsuuaSQGLoz2OSVV14ZVl555Wiz7HWWWWYJCy20UHjttddqvXri\/fffD8MNN1wf12CDDRauu+66Wq+uh7Rm99xzT7clQOtEUHc1+0Nk1n7aaacN1157ba21GF988UXYfvvtwwILLNBSUJCw7777huGHHz488sgjtZZiHHfccbHfzTffXGvpWugWBLjoootG0vv555\/j73\/99VfYeOON42ZvVvNCnBwmUmCwTz\/9dBhiiCHCQQcdVOvxf4gw5ptvvkiWL730UiTDtqijzgCHaJy33357raXfgNTubLPNFtdR1CMSPProo8Oggw4aHn\/88VqvfgMiuGGHHTZcffXVcZzsFUGMOuqoYbHFFuvNFomCkUYaKVx++eUxospe3SEF3p0J8MQTTwyzzjprtMeuAHbCdlZcccW4L3r06BGuuOKK2qe9A3lfcMEFYfzxxw8DDjhgJMtW67APPfRQJDX3YW\/18Oyzz0bb1c9Zha6IbkGAQugvv\/yy9ltPcBIDDTRQuPHGG2stfYKTGHnkkcPhhx9ea+lpAAh1ggkm6E35cBoc7YYbbtiyYSPkrBrkvPLE6fNGZOpvfE+2D9V0xhln9HE999xztR49YZwc5G233VZraQ31nq3R83YURETSutm03ocffhhGGWWUsOaaa8Z5KwvjNMd5pLnPrmFnQFrp5Zdf7iM7IQKcZJJJemu35mOMMUb82Sqsa37eiual2fr7m+y8SbtxrkU2+\/3338c+Ce1BgGk9mz2nz9vLlqX8iGSZiPz4Owv8wUorrRQFoYirHgGag\/322y9Gb+yGYG6VAEWOshK77757JNt6BMi3LrjggmGnnXYKQw89dEsEWOQLi1BmXX3eaI267SGYAw44IAw11FAxUquHiy66KKqcBx54oNbSExZlmGGGCU888UT83eTsuuuuURWp+5WFiPSUU04JK6ywQq907Jtvvhk3B+f85JNPxjZR6mabbRZWW2218NRTT8W2BE5POm\/ttdcOq6++euxz8MEHxxqQ053+nb+yZKBGhPzUVtoC4mLPPfeM6WX1VeCsTjvttPgsnancrIu0p3T3Z599VmvtiamnnroPUmgEtdJ99tknOgoKNgtrt8UWW8Ros6tBDXriiScOSy+9dG+bvS0EyBHcfffdcU7tAVkRpHXUUUeF5ZdfPq65OecQDz300JiKPf\/88\/twMrINnCgbX2WVVcJGG20Uhaj544CLbDafZvsvBOh57rrrrrDpppvGZ\/Cc9m9+Luxl0dpaa60V7RsRpyxSW+DsgXlBMDPNNFP83nXWWSfOR2fCfKR9YIyNIsBUP2dXxtAKAbIfmRiH7W699da6BOh5EO3mm28efW9ZAjQGtWH2ZL34n7322iuSbhbqlg4Amnv2x+Zk67LgL7TrIzL2nXxzHoUEyClm1Vujy0SXdULtAfcy+ZyCVFgjqBcyhnya9IQTTojtKU\/OOdqMaROJLo3tlltuqVtPo1I4kXPOOSfWpxiS+6gbSqEi5\/nnnz8aCMUo6pSy9TNFmJwN5zPOOONEsr7\/\/vvDDjvsEEYcccSY0mgGmxlpcuBJ0SPYV155Jf67GRSxt9pqq3DxxRfH+eAszC+HdeGFF0YD5HibwcZg4HnbqHc1Ei1ZJLU9xRRT9FHUN8eeuVkRHkT3amo33HBDFDmcZoKNQ6m6T1k7JhSKxlV0SVG2dX\/Y+Ntuu22YccYZY2SYBTuVXlLzYTtq1Q8\/\/HDD+ZBRsCdkRMwdIbDJJpuEZZZZJow11lhhkEEGiWtjfpwuHm+88eI9svVHzpKtczz33XdfXPdEBq3gvxCgMXsu+1gNyus\/nCxSTCAS2Y2xaL\/sssviCWmRSz76LQN71VkEpRP3Igzcw34rcyDPHuFvimyk6Cq7h\/Pwt9a2HgEmtIUAPf\/cc88dyeWOO+6oS4BElhQxGzVHZQlQMMHmzjvvvGibbJVNZn2hA358LEKzrsS7TCDbT5B6nWqqqcK6664b+xAtfGrRnBYSoIU+4ogjSl0IIM++fQPUpYEgFfln7M6oGkGRlzHkCVBaTXuK2jhGk0gFb7DBBtHIOUz34RzqFYk5ZRuDKpp99tmjauGoKCCkyKmI\/AgK\/eadd94w11xz9XKIfnK+\/i6BYTKEMgdZHHpxD\/VQUaeLMGiUl89CpOd+1lukzJFyDklxcRYccDMgdCSat416lzpsGZgD6ZYiArQBrGH2FGw9mPv09+ZHtJcgSkCKDpyUhQ1ZNK6ii421uj+kshDTZJNNFmaYYYY4X8aQBVInpqhs92EDY445ZiSmeg6No2Zz6sRs2z04SmvO6Qw88MAxmpJNcL+TTz45HqzJptwp+sEHH7xXdgM4ubKHHKyD8RF66p2iTvuzFZFgT80xxxzRdhP4g1T7VC7h3O3dbB+RLwdbRjQVIe115ZO8PTaDPUJU5u2j3pUvc5RF3yJAZGYvIj6Q6uYz8r5GRgpJ8rEgM8C3liFA\/pHgTn6dXYoAU8DgjMb000\/fWxshpUSSnoPPkB0i3pMwQdiCpaI167AUKOPhbKQRiq5maQRO5Pnnn4+qk2MeffTRw\/rrr99QfdUjQBGedosIJsfvNlF2I3JeFvmkk06qtRRj4YUXDiOMMEIvx44Al1tuuVinyjoKJEkpJwXqZ4r4KPgySjIL9+Os8pf0aSvwN5wa5ZRgvkVZotLOQiMC5LytWT490gj6Uq2cfQLnbY1Fal0FUjzshp2yLQ5X1JMnQfaS2vw0LlmGI488so++WSA2ZMfRslVw8tk8ZOvlxx57bBQMnFoCJ4RovceXP5laBpwtp5VsVZbFGrRi+5y8qIIgztcWwb41DzJFWRCIIooy4rIIfINxK3l0VfQNAuQLBAb8biKn008\/Pd4H8SBH5w98xucSKImgvJajHwLk\/xsR4W677RbXVXoz\/6oTexaYEDAEqHSmqH6aaaaJQietKTtGiC+88EL8vRk6jABNiLoBYii6TFoihmYwGcjKhk1RXBEsmMlHnFkwEn9rA4KJ1U8klAVFqb1ReoeadBpPDS+BQVEhopQ0Jk5EzUbUloW+xm7RqB9ioKNh\/FK2SUEDlU5gdER0Xw9SvCLmySefvI\/6HCeEzFp5J9Bm5PgdoklAAg5KlU3LdjRsbClQYqpZ1OFz0SzSbBRRyTiILrN1VVExUZnmEzGqnagv5\/clUTTppJPGZ5I2L7tv2wv2nDQ9Z0lUZjMKnLAoFnHnbUaamy219T1S32ev8z1dFX2DAEX3\/JP6eco0mUv34bv5Omlo6ejkx1I\/9qOflDo7lrKsB88hIHA+Q6Yv6wv5AmstWHBvGTblH1F1VgQR7fo1EoBZFBIgRSZ3XuZSNyubUrApGV\/R1Wr0Q4kOMMAADVNXUokmP39S1CIw5OT0bGL98i+Qcz7abah6eOyxx2L0lDU4aVAES6EkeAbqs0g1EwdSC2OPPXZ0+K2mV\/4rqDuqPhmN9ZQ\/zx\/YqQfruv\/++xfaR9FV9lWN5ITNC5WZhc3rXc2kNMtgu+22C1NOOWXtt54pYN9jA7cy5w5PFY2r6FInbmvKLSHVsvNzUATENM8889QVLsYsjeS1oixxqZlkhZ5oeaKJJoo16iIgA3uPCFEG6WiwDRkLJ7cRd8p6cOzsgsPNQlTNxpF\/inpbhXX3CpUsVKuwHungUJlLHa0t6BsEqE5rz2YvpRH3YR9+l8Ej8vP9pCv1M3a\/Kwc1AgEjzU6gsckk5Kwfcj3kkEPiXsUZResoZe9cQ1kUEqBIQARQ5hJdpbC4byAZer4O57\/\/QoBOgybo61mSI0do6gwiwdTmc6qFSkiTS9Ey7LzRIFmLd+CBB9Za+gQD0CdbzKdK8lEF0uWcklrxrFI4WXAkivvNjKQsjNl4myl0qskLsaC\/OVXkLwtjQfpF9lF05U90NoL0Myebag\/APjk9p9HSupYZK2eZxIy1N04HMdTNWgFnWzSuoquV\/YFU2Gx+YxOZBBUnAMaqoJ8\/QMKROVAlG1FvHpQDKOxsWp\/jkgE4\/vjjay09hZ15zx4sMZ4777yz9ltP4UbVqz92FGR80jyAww\/SnUQ7cI4ETV60StkRoG0hrwT3VupIhzL4pbKZA2uqb94+6l3ZMbaC9iJANtvIbrMp0EbIpkDrQfCjBJQVocpTaofJxqVP+ftsit4+cP9s4GKNswRo3q15GqO\/sTeS3+iwFGhbkRZKOi7lebE\/UhPFZdNZVIbwOKU8DdRG4BQoFIMW1UhFOm6b4PuWWmqpGH2lmpK2HXfcMarG9HpAETgbEUoyFvcUUVEw2SPXnkNqCpGr1VhYioaq5Iz15ehEKG01\/jxsOPORJY8iqLM5AOTZpEOlMxoRSUeCCCEcpDxtEPPMUUtxZQmgzFiJC\/U0qRrRIDWJ+NUekJrXUZIo6gzce++9kZxkC4zTGhijtB37T2uCeKyXwwbEALsWYch4OOmYXu8pAoeETLOvBqkvSg1na8BewTFfaikEos8IBvdF1J7BvrA\/siK0b4J9iu4cuOI0XepF9lGKjj0XQSN6ILTMC0LxnF6b+C\/ry16IAqdPZXdEma2Iub4Nzv6www6LhONwUV5IJbAXz22OvErEhyZCAHNmL8kS1IN5d59mggIR65f1t3mwcc9i77o33+s1Cv49BQx4wMlS4kZtl+AhgJ0I5SMS7GcHA+0h4ggZqhEmAtTmgEwS+F2eAC2iiAp5eHBpF6Qjz5zdsKDmJjKgXhOcCJPasaAIzfc47ZhdcHCakJPxve7hb0xc\/h5Z2GxeJnW6LH2fdJeTnZ41C04CESNC6onzoL6SWl1iiSXi5k51yfYA58X4mtUsnHiV7kLc7p+fm84G0SKtZ0MyaBFr9nARED3Gmo1i8rBhKHgCyDuB1irVw6yhQn5njp1TkjIlxNRPHCjwEjxhlz24gQhlCwgXTphdi8KQE4fUaAxSUmwu6zSIHvOSTdVyMPaSufYc9hHn6hCCPaT+IpXKzpul0NoLyN54OW2CyHj9237KjlmZgWN0UhQZEpXWPjuHbYH9xLlKs3HGZQ9a9G1YN6KVzRCL1s3hEPs6fyDK6VL\/FaS5088lI6YtRdGEhXaBRxEQlhqcPnxxPcHOntmJfnycrF0RBCcycp5dP36XX82TplqkA3Hmnzjz3PmyAGGnDi7zpw+fnhUpTqcSmUQvdHkCTLDpbQADNuFFm1z05vOieqK\/sQDN6jEiAf3KnC6k0hFkNgrVxhln28Az6ZtdDGpHoZczt5monPYERSW1m01jFYGi98zN5qYzYV7NKaFCeORRZqzElHFmI3pj5xSyhfTOBrswVo6hkU0YD7tm8+y1TNTu9Jx0dbav+WB\/2T3lc++J6m\/uE+xBfdmsfVLmnu0Jz+K+Dr7YT\/VeURJFWGt9kHcjUVAWvoNw8J3Z7E5ngx3YF+wgf+VfE2JPRf1cKQVpnH7P+7CE\/HfUmwtrkO2XTXHmwebZIbFr3eqJFf5ZyjNvl1kQZOxDKSlvn\/6e7absUbchwAqtgXGIajr7JGdHACE6tNM\/jLVChQrth4oA+1GIDNRJOyo91ZkQVUtx1YsGKlSoUKEIFQH2w6hXBO8X0T+NtUKFCu2DigArVKhQoUJ\/iR4VKlSoUKFC\/4cePf4HhGCNu0HSTYYAAAAASUVORK5CYII=\" alt=\"\" width=\"448\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">13. MOTION UNDER GRAVITY<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">When body is thrown upwards or body is falling freely under gravity than acceleration of the body changes into acceleration due to gravity.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Equation of motion for a freely falling body:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">For a freely falling body, the following equation of motion hold good.\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(i) v=u +gt<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(ii)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">s= ut +<\/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=\"9\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0gt<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u00a0\u00a0<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(iii)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">v<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">-u<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">= 2gs<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(iv) S<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>nth\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">= u +\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"9\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(2n-1)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">When a body is thrown vertically upwards then eq<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>n\u00a0<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">of motion becomes:-<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">(i) v= u-gt<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(ii)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">S= ut &#8211;<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0gt<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u00a0\u00a0<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(iii) v<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u2013u<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0=-2gs (iv) S<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sub>nth\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">= u &#8211;\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"9\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(2n-1)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"\" width=\"200\" height=\"214\" \/><span style=\"font-family: 'Times New Roman';\">When body is falling freely than acceleration is taken +ve &amp; when body is thrown vertically upwards then acceleration is taken negative.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">QUESTION 15<\/span><\/strong><strong>: A ball is thrown upwards from 40 m high tower with a velocity of 10 m\/s. Calculate the time when it strikes the ground.\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIIAAAAYCAYAAAA2\/iXYAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAcASURBVGhD7Zl5bE1PFMdL7cQaYo3gnxJEqZ0Qse9LxFa1hBJEbCUEkZBYg9hFJBKJKCEEQYiI2Gpp0Frb2sVOi9r1\/HxPz5m++969fYv8tLifZNo335k7776Zc+ecOTeMXFx+4hqCC+MaggvjGsJfQkZGBh0\/fpyWL19OEydOpDlz5tDFixel1T+uIfwl1K5dm8LCwmj79u20ZcsW\/oyyd+9e6ZE7joZw+vRptjCXvOH58+f08eNHqfln+PDhtH79eqkR1apViw2ha9euXP\/69StNnTqVrl+\/znVvfAwhPT2dOnToQIMHD6b79++L+ufy4cMHGj16NK1YsUIUXz59+kSLFy+m6OhoGjFiBD9VecmNGzd4ER8\/fixK8JQpU4bHOHHihCjEriIiIoLi4uIoKytL1GwshvDu3TuqW7cuLVq0SJQ\/G2yRJUqU4AkZO3asqFYePnxIlStX5j6HDh2iBQsW8GdMWF4xcOBAatSoEf348UOU4Dh\/\/jz\/hvHjx4uSA4weazxu3DhRsrEYAnaBli1bSu3P5cmTJ9SgQQOeDC2rV6+WViuYFLSvWrVKFKLSpUuz1qZNG1F+H9jCYbz79+8XJTiwi+DenQwfvHnzhkqVKmVxE8YQMHkYINBIE4MlJyfTly9fuP7s2TP+n9fgdxQpUoS2bt1KBw4c4N+EYmcIly5dMu34rFSqVIm1kiVLiuLMnTt36P3791LLBovhva3D5WK+vLdkb2CQ+G64NDugY5y7d++KkgNiCtzzxo0bRXEmMjKSypUrZ+7HGAKOHdWrV5eaM5s2baLixYvzzbZv354KFizITxD+79mzR3rlLXiqQEpKilloO0PAb9Z2LKgycuRIoztx+fJl43ZQzpw5Q48ePbJoAwYM4AelefPmVKBAAdaKFStG379\/l1F8adq0KU2ZMkVqOeAB1Xnv0aMH\/8ecr1u3TnpkG7DnzoaHolWrVlKzou5DH2TzSyHiJnJj9uzZ3A8Lr6hPRUlLSxPVP0OHDqXw8PCACs7FoeDPEBBEavvr169FJd5NVLeLsj9\/\/kyFChXia2rWrMn9Ro0aRWXLluWnEver12NOYSQHDx40Gvy0Hbdu3eJ2BIve6LWvXr3iOnYEGAIWFERFRZk+nsXJEADacTrkz\/gDq4DYrVs3Fu2AK9DBT506JSrR3LlzWStcuLAo+Qd\/hjBkyBDTHowheFKtWjXuB4NVEGzr9Rq179u3z2j6FHozYcIEqlevntSs6LVLliyxDSJ37NhB27Zt8ynHjh2THr4gTpg0aRJ\/ZkOAFeNL5s+fz6IdvXr14j54EjyBr4E+aNAgUfIP\/gxh2LBhpt3JEG7evCmqPUWLFuV+OH4qDRs2ZM0z2MQi65h2C5mZmcltGzZsEMVK1apVzfU40Tx48EBaQgcxQu\/evflzwIZQpUoV7oOtUMHk6c3B3wYDEib37t0LqLx8+VKuCg5\/hjBv3jzT7hkjoC80bL25Ab+t1+t2jyO4atOmTWMNqHE4bdW7d+\/mGMApSETc065dOzN2+fLlQ54XxdEQYmNjWbQDF6EPctjK2rVrzY2dPHlS1MDAIrRu3TqgEqyRKf4MIT4+3rQnJiaKStS3b1\/WsHXmhl1QqckglCNHjrCm84vitFUjbxATEyM1K54LvmvXLjPWypUrRQ0NxHpIogH+BYhiMXDbtm1ZtKNChQrcB8EhSEpKoooVK5qbwvEov+FpCHaR+Nu3b00kDqNW1Ohnzpwpij3w5zq+snnzZqPhRRBAsKjaixcveCfFvSkaJOIk4s3Vq1e5TcHOo2M5uZFAQVwHwwLmGzp16pRrNq1Jkyb85dgu+\/fvz65i2bJlrDkFOHkFchrnzp2jzp07m0lDOXr0qI9v3blzJ7fh6JWQkMBncBz16tSpIz2c0aMicvhK48aNWUOiSvHMV3Tp0sUS7YNZs2ZR\/fr1pWZlxowZfN2YMWP43tesWcP1GjVqsBsKlWvXrvE4mgMxhoCTACzEzkchyoWOFxstWrSgpUuX8hFKs3c4OuUnEJjh7O5UvIFbmDx5Mrd1796do+1v375Jqz23b98246WmprIGP67a9OnTWVMWLlzIOozGM\/mGIBG5Bad3IUiKwVB69uzJ1+M9ENwcTnG\/Ah5mrJ1PQkmPkN5ndvg8bJ\/efvrp06fcH+Xw4cOiugQL3vBifhFH\/E4QHyC3oeQ4n5+cPXuWj0OatADNmjXjxYYf86Rfv36swy2E+nLEJftdR8eOHaX2e0AwjO\/1XDeLIQCcoZErwBMPEDBhwbF9Xbhwgf0d8tnQkEn7FT\/1r4PAEfN45coVUf5\/+vTpw0bgnd30MQSAHDXeO2heAVEuDASZOBQcW\/D61uXXgP8PNX0eLPpWE0dmO8J+BgspbvnXS1bKf25BzgSRKB8WAAAAAElFTkSuQmCC\" alt=\"\" width=\"130\" height=\"24\" \/><strong>\u00a0<\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">Sol: <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"272\" height=\"24\" \/>\u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"102\" height=\"24\" \/>\u00a0<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\">(at the point where the ball strikes the ground) as<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: normal; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" 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bRz2YMog0JkN8bKL4JD7KrHjogdyMS+EMN3AKFvgRaOxCM39HbBwWSDHIueykGrGVSWqgbBK5y2GbQAGWe5M2C+iFp7PcAxPRttH6ArBq0aq4LfIyRBzVoC9i1lwOeee27jzp9zkQSpcgPsA\/lwnNwOjEuusk5yof+qDNPvBAqk1QzsUkJVTgTNR2Ui8QnosAhQ5apEe8kc7dMFzNF6HJ5pFpDBWGOMMUblnjsbEAh0GWJ97s0444wpEQlC0\/YkYxWzNecJSCuwFXaStz\/Bnhn90xMIPIJuubpRKSG6qgMagpxgqT0WwRUEFHLJW4IgkOKeqr9BFEBwjUBfhgM8ArhADuTERskkQH4ComSqma00g\/1JHZM4HEfmOj95EBbkY48QjK+jIJHI91vBnqO1lOfA7o0Tfs53+Vv+5ymSIPd8v5XddwT7vroI7RQ\/EmAdnSpOr7oksVXgA3wiv9gTv9Gt8O+qtnmOnBMdBoykqhul2GjVkvknFyXJDLWM8owfZCbaRQiQsJW3vtUMlNLu1SPKi\/ZpK+eWOZfJWOaDMAK+SZBBHp0Jm9ecKW+pmI85O4BSBU6b7yXCgQcemPSFkJvBGsNxwN5G1Ts2\/3NiQVCIP6\/YzBGpIME8YfIuJ88PqCAewS32i7zL0fL\/Qo2MDunnDqj9avxok3rPt5BFVGx0plXEISVw1uc54ECINd9\/8bw9issvv7xx50\/nN2fjNIP1mEu+VwUCnXfzQCDoCT7hE\/GsKo9zxx5u6FGShuziuSoI2A5YqFo8p7UXCQCS0GbMExEyQwqIBLyjvSY45acckaa9XXbYDHRjjbkf4QQEr\/sSpGNcMsqDvuqZr+k0BJmZRx4sIkGL\/T4gK8EvglbIhn3oGGkvuqeywFeAswTpCL65PO2barlLYtwXxNzL\/YENqfrjPf\/vO3mwbgbBjf1K0L1nng4o5eNLLNgoeEZg0DqlOwE9vguCmuoc4j75kWP8MT+5aV3by9Q29JwrgmKe+LN7iUTYHuDNfH5lkCOe104GVW3uN2VU8Xmzq0e4Nm+fNgNfp4NchpItSXF0cHqqfUpQ9pBUilVtRpUB46d0x30ppKPo3auBUFSKjCRvr5Rx3nnnpT0kZCYrlWlr1+VtMPcYGqLpTDAMgYniZOFxqchUGuZeBWSLSO17kDtH1ybRKiSXKnAgLSFXtFCsF0nK+OnZfSTDSRFGgHydbLNXxHk9Z27IKT\/6DgjE3mN+gEKwYdTauyp15Ene2hwc2Hg2w71nEz4gKVBBWJ+gIwCZJ51HBmtPSAAnMy0jgcKBFes1b5k\/WZqD\/V3BR\/tVoA8gcfIU0JvBHoU1CBCIISoV40pq8n27OGSDRHzTng6oNn1HIme9qjjyYsd5NVwFrU4tIc\/7EwIJShCadr6glScU9ChAmKtkxPfIUbWr0vBvgUFbW9LQqkq1Busha7pC\/BJLZOzQU0DANj7fEjTpwtjWlyd9grfgg8j4pKAWe+MBRGhNiNlBvTi44xk2a7\/Rf+mIDCM5YFvesV7v51WggCtBkizQGZspr9n6jI1MHU6SsAhi5VOhVbBOfmx8+7N4sTy+Fr1kyYEtSazuiETDFgZb4Yda7GA7yHzYm31kXEGm5mMdfNc+pMTRoRQnP\/mmsQUdxQx\/YotsQIDkN3k7kU3jn2btYTJkQ+btO9qRMb\/OgiBHr+yP7vOgl4MN6UbhCJzIRnGWg3PdK8X0v\/8QBuEIVQERVF82\/WXs+tXtHAzp1ZAVaBkwqFan9ihWa8yzWmyMSgaWH9hhKEi23B7q3WDE5mYNVVeeTedAwLEfaOOcsbc6rAIMRXtINhx7TPSMWMiG8bjo1d\/ilQMEnSMyYwg+vskx84zPz5zToaa8uxB\/3uN97TABy74TUtU25JgqBS3CnEgEfUTj9\/Qdxi1Aqlxl\/g71qHY4v3uSg7w1o7VHVmxVJs\/ByT0HEpQotWojq2pl32Rk7r5pvf78whpyXxGQzMWz\/kMM5s2Zrdv+oQrO95AgwkI8+V5gFdgxGXpX0MkPS9j3Mrf871oFwDgkQidh705D0rFAZQ72sqIVVwXzRvgSJQmGg0KCKtKtmrOqAkmrgJAon0NUOeiZ7ZqbMVVQ5RPuyJevkq0EINaLazxv\/uaSb+EI0H4nOTTnSP5AUBVM+An7qaqQBFf+pANFzsZv1QHLgbiN70+Q6KNqfPqxbuPjIPZmfzts3GEYAQ3wqs6AQyd5x0GiaG58R1LjO2zauN6JboytDToIu1fgRMclwKdUgtH+LoMPS17Jms7ZdWeDrwr+1mc9ZVsKSMLxFpumQz\/jgtxGe9lBm2YgMBVWu\/sSfRIMBylwNNlpGYyVccQfDncFcBBrsSZry4NTFfweobjKzyJ0maqxImBWgRy9T+9VlYU5mUtehQW02suyR4KMXlKSE2IO45Xfi7UbM9bCDpuNY67m7Z0qOblfDpRV0GbOW83trtc3ZdoCkJ89T87eVy0g8pzAm0FGL9iV14Bcrb1MxL5R9bxv0Xc73zSmwGSeZEz3udyrQAdsqdVzEgVjmUez5Nu6quYvwaOv8nqBjOiEbHPE3FslAOA57XTf7RFua3f8Mm9aG3sonwglH2ss+1nV856pkocAy+7ZbJUedGoEaNV6M1gPHUVC2jfDGvlcM07s7UHx3wLGqVKQhTRrI9So0TMQHLSyyi1SFYC2oZZXmcT7FiBxCWO5TV6ja0PCoWPQ0d\/+\/ZtQB8U2IZu2RyN7q1Gjd4CNCX72Be1PafnZntAe0+Jp1bbt09Ayc34gPzhVo+tDu9cedI9Uw10ddVDsAfyXDKNG50MVaE\/SIR\/7I\/bR7P\/YQ2rVru4b4ECOv0N1kKlOHP89wHl9a3eid6EOijVq9GWwx2H\/x\/5MV0nEzNN8zbtqX6pGja6CbjVq1KhRo0YN6Nbt\/\/ubbFmGvx4dAAAAAElFTkSuQmCC\" alt=\"\" width=\"453\" height=\"24\" \/><span style=\"font-size: 9.33pt;\"><sup>\u00a0\u00a0<\/sup><\/span> \u00a0<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">14. DERIVATION OF EQUATION OF MOTION BY GRAPHICAL METHOD:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"EQUATION OF MOTION BY GRAPHICAL METHOD\" 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\" alt=\"motion\" width=\"267\" height=\"292\" \/><strong><u><span style=\"font-family: 'Times New Roman';\">Equation of motion by graphical method:-<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Consider an object moving along a straight line with initial velocity u and uniform acceleration a. suppose it travels s distance in t time. Here,<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><span style=\"font-family: 'Times New Roman';\">OA = ED =u,\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><span style=\"font-family: 'Times New Roman';\">OC = EB = v,\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><span style=\"font-family: 'Times New Roman';\">OE = AD = t<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">(a)First eq<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>n<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0of motion:-<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">We know that Acceleration = slop of velocity time graph AB\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">a<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0=\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAANcAAAAhCAYAAABKtj6xAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAz8SURBVHhe7Zx1lJTVG8f3L6VDGqUlJQQlDiVS0ind3R2iIF3SShy6ESUUOBggraAgKkp3h4I0qAjc3\/k8897xzvDu\/nZmWebd3fd7zj3wvnNn9sbT93lumHLhwkW0wGUuFy6iCV7munfvnrp165a3\/f333+rx48fWp\/\/h\/v37Pv1u376tHjx4YH3qDNy9e1dduXLF2\/7880\/bMTIXsx\/t5s2b6tGjR1aP0OPff\/9Vf\/zxxxPjpN25c0f6PHz4UF29etXnM57\/+ecf+TwqYC38f1s31gpAJ6yxfv\/7778LbdjRT1yCMBcL+Nlnn6kiRYqoIUOGqEWLFql+\/fqpsWPHykKZ+Oabb6Qfny9fvlxNnjxZtWzZUm3atMkxi\/nzzz+r119\/XTVr1kytWLFCffDBB6px48bq+++\/t3p4cPjwYVWyZElVu3Zt6ce8W7durYYOHeoYgQEBt2rVSuXNm1d98sknMs4lS5aowoULq\/nz50sfBOM777yjcuXKpebMmSN9mEPNmjXV2bNnpU+wQAANHjxY5cyZU82cOVN+m1auXDk1aNAg6YMAmDZtmsqWLZuaMGGCWrZsmerVq5fq37\/\/E\/QTl+DVXKdPn1ZJkyZV3333nTwjeZo3b66qVasmmkADTZUwYUL15ZdfyjMMBYMVLFhQ3bhxQ96FGoyxQIECwiwaixcvVqlTp\/YhNgjnjTfeEObT2L17t0qUKJE6fvy49Sb0GDhwoBCz1qj8ixDcu3evPINZs2aJQGHfAH0QHDBdVMHawdzXrl2z3ig1ffp0tX79eutJqe3bt6uMGTOq8+fPyzN7UKdOHdWkSZOnokGjCuj00KFD6uuvv1Z\/\/fWXvLt06ZL64osv1PXr1+U5GKDVv\/rqK++8oanNmzergwcP\/sdcW7duVVmyZPH5QzBasmTJ1K+\/\/mq9UWr\/\/v3y7uLFi9YbpRYuXCjEHJVBPk0cO3ZMZcqUSTSYBtI1efLkasqUKdYbz+Jmz55dbdiwwXqj1J49e2R+CBunoHr16l4mgTAuX74sZrtmNtC1a1fRzua7EiVKiAaLKrBS0O78Nut44cIF+fuYoxpTp05VxYoV83n36aefqsSJE8s6hxIw1scff6xatGih4sePrw4cOKBOnDghFhdCA0ERDBDAffr0US+\/\/LIIO9bk\/fffV1WrVlVly5b9j7nYhCpVqlhPHpw8eVKlSZPGq6UA6p8B6U1kofmhSZMm+WxsKLFmzRqVL18+kSom8ufP7yPJER5I21OnTskzkhlJ27NnT8eYhWiA9OnTy5zA0qVLRZOYQFqitWbMmCHPEDimGQIvqmYhzIwGxEUAW7ZsUWPGjJH\/a8Bw9evXVwMGDLDeePDtt9+KlYP5HUrAXIyBfWYtz507J5oGS6tbt25eay1Q4F+iUDC\/P\/roI9HQR48eFc2FSSzMxctKlSr5mEcAEylJkiQ+5geL+Oabb4q\/NX78eFW8eHHxBZyg+jWQtPXq1fNhdsbHXJCwGsw3R44cIjAQDqVLlxafQZsNTgAbj7k+evRo8XmQkqYlATB3XnrpJREcs2fPVk2bNhVtZ1oXwQIJnyFDBvGh+G3M\/7Vr11qfegCB5c6dW33++efWGw9gcDSXU\/wu4gUIWG06M6727duLcIDxUBoRNbuYAsLv1Vdf9Vo\/0BzajHUT5kJiw9GmeQRQl1mzZvVqAL6YNm1a8WUYIFGs9957TwgZp9oJQIojaZEkJpCizz33nNeXQjPhTyJtUed8D+2A4641mRMAsxctWlTWG6YfPnz4E4KMAMMrr7wizMRcIBqCTh9++KHVwyNwMPsjaqZJp7Fu3TphaMxkfpvfRGKb2Ldvn1g4EJQJCLdChQryPScAesZkY+9ZT8an95p3\/D+iZgfmzNofOXJE+GPcuHFiDsOIwlw7duyQxcGW1+CPs6nvvvuul2ORkPHixfPxR1j8dOnSOSYAwGRffPFFYSYNJo3PUKtWLe9cIEAIatWqVfIMUOmpUqUSCecU1KhRQ7Vp08Y7bqQsxGwyGP4W\/UzmqFu3rmrQoIH15NlP5hxRswNMSdCHvwv4G\/gs+hgAYA0g2XUfAK0giP21WSiBIqhcubLauHGjatSokfrll1+sT4LHDz\/8IIqJ38SdwKfX6yDMRaiV0K65gb179xaNxKZooA3wUXQ\/Frpz585iJjpFc2lJq00iGAtpi09iRrt27dolm0\/wQwOpw\/z8JXOogE\/AeDDBNfBx0cyakYjkoqUmTpwoz+DMmTNijpnR0mCANi9VqpRPUASmwhXQkWHGgavQqVMneQZYNLgZfM9kuFBj9erV3uMmf388WLAfRHIJJsFo0JtGGIT02muviSMPwbGRdBw5cqQPw3DeUqZMGVGrnBch3bHD0QZO0VocZCKxkaLY+zAVESHmYh4nQCC8R3MRICDa2b17d5k3EtcJgCgxY\/ATmYc+34I4sOkBGwnBpEiRQgQkfZgre8KctBAMBvw2ofaUKVOK6cxvE3HDlCbErpmG6CqWS7t27eRzxsERDt81CS0uIgxTEDNDNxjFLjgBp5v9CMlDzE4C4zbNHBxtOwKDMMx+NKdEBzUgTDSt\/zhpaBTA3Jij+ZlpaUQFdr+tG068hr+5qcfmwjhEduHCxdOFy1wuXEQTXOZy4SKa4DKXi1iPH3\/8USJ6z7qFcdr+NJt5\/mGC90SWItPICQwmwEAmid2Ygm0cDNqB8DMBHbux2zXzCCCyIIprN6aY2sKLwupzM7t1s2uE+QMF9MQ54LNuYRymPc0WXsoNB7Scm0WmUWIRTNSLw0y7MQXbVq5caf2yL4iI9e3b13bsdo2M8UDx008\/2Y4ppjbC9HYg64S0Lbt1s2vk7cUUPDOzkNAyaTCRaYTUo3JG8yyAZrUbu12L6+c9\/w+BrKU+PI8JcH0uFy6iCc+MufA7yOOLTCOFCSnlVCBpyVCxG7tdIx3JhT040KeK3W7d7Fp4CbROhC1zoXqx+f3zr8ijwn8gKZYUKJx60qIiY8KxKNTORKZhg4cXGAkEbBxjpnSGJE1\/huWZfDDmROoXc6LxHFENEn4CNU12Y7drOOKhBqYpwQCCPjQzy0KDPfdfC5K6CQhEl2nLHpDTabdudo0xPUsgGO0yliIDW+ai9ITEzwULFlhvPCBYQSIp90xArOS6kdhJJrDT0ocoiOMODSpDISbK4Ek4NQUGi0YJPfVKaCLSuiAkEmPNRNiYDoJDBGA6duyodu7cKRqAOcJMJsjHfP7556VkgrVgj9lr1jGuAQVD3RyV6qQI6lzKQPAEc0F8JF5y2Yh\/+TMaivR6Fl8DKUe5yrZt26w3oQdhbJKMYRBT4lI6MWzYMOvJAwomERCmdKJMIiaZHxEBzcB+wiSmACRR+e233\/YhGoQqScBmkjNnRGivuAZcE4QxxaHwAYnQgcKHueBWsqrRWJQRUMtlAhOLei59GQdAKpJV71\/FHCogANBWZI\/7X5hDOTbZ\/xrMlyx6ymsAicjmvRuxAWgpLubxvxOE7HXuvDDNQ0pEOPwEmL7Blr\/HBkBHFHr6K5hA4MNcaCHOJDjHadu2rVRqmqA8g7J4UxvgG0HIbJYTgNbiijGznF8DIdCjRw\/ryVN3lCdPHumL6sePmjdvnvVpzAfCA2ah2NIfvKtYsaKPHwoxYTqyFly1R0lRXAVrkDlz5igVVHqZCwmGFMcmB126dJG6HRMwHM0EF6Dgh2GvOwH6zgnMGRNoMS5LQUBo0Id6JZiLuijqwPy\/F5OBVZEgQQLxjU1Qp0fxKFXGOhiFKYifjfaCsajYjU2CJlBQWYww9rd+AoEwFwvMzUFILoriyEzgNJxn7YugrXDu5s6dK88a9Ccg4JSCSUxa7v3AhDXBjUkvvPCCTw0aF9NwYYkuCuV6ObsoWkwFUhcz3t\/U1X6yFqQAv4pgBjVcgO+a5n9cAxFMqqmhfxRIMClswlyUuhMAwInnR2g4\/gQAdPEbn7H4Zr4dhMqNSfSNrlBtoEBKIwTMu\/KQykjqUaNGWW88YXocelKtTOC4BpN65URwVMI9fb\/99pv1xhMh5f4+IoCmSYjGKlSokPXkARdokrYWF8HFQCgNaBsTWgudQBDGAlO6zTVpJrhqjLv\/tKTn6mQu1dRMhGagLJ4zKSdVnyIo8Ln0BTXaf6Ss3xwnUVHu2tBXQgPOvNDWsUV7sbdoZj1HooXsMxLZX7MjXIkgaqC1eOd\/o1NcAXSPWcw9JKa1EwjCiIZwqSccqu\/rQzsR2ChfvrxIL8q3O3ToIBFE\/iAhbiKJ+DdOO9\/CxMXc4VJGzrZGjBghPoTJWDj63BXC\/LgPkDnRt2HDhvKs\/ZDYAMx11gITGMZirv5SGJPwrbfeEkHJ55j+7Df3YgRzvuPCgzAWDwYxFxHtxDsahAix6Wfd1+kEqOcQnrmq5+3fmG9sg16L8ObGe\/91iKi\/i8hAqf8BMduI8qcexz0AAAAASUVORK5CYII=\" alt=\"\" width=\"215\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">v=u+at<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">(b)Second eq<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>n\u00a0<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">of motion:-\u00a0<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">a=\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"72\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0e0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0DB =at<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Distance travelled by the object in t time is\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">S = Area under the trapezium OABE<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= Area of rectangle OADE + area of triangle ADB<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">=\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">OA\u00d7 OE +<\/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=\"9\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0DB \u00d7 AD<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">= <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">ut +<\/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=\"9\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0at \u00d7 t<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">s= ut +\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"9\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">at<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(C)<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Third equation of motion:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Distance travelled by object in time t is<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">S = area of trapezium OABE<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">S=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"9\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">(EB + OA) \u00d7 OE =<\/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=\"9\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(EB + ED) \u00d7 OE<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Also acceleration<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">a= slope of velocity time graph AB<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">a =<\/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=\"20\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0=<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEQAAAAhCAYAAABgKg1bAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAASCSURBVGhD7ZlZKH1fFMfNDzwYMiVFSkpIIUSZPUgiSeRBmUpJJB4khRcZk6TwSMkrRRkeSBJ5IePNPJPMMtz1+6911r333IOXc8\/\/f\/\/9Op\/aOWvtZZ+zv\/Ze21nHAlT0aLVajSqICFUQCUaCrKysQFRUFGRkZEBtbS21kpIS8t3e3lLMwcEB2UlJSdRfXV0NFRUVsLS0RP2mcHd3BwkJCZCamqq\/f2VlJd1ve3ubYo6Pj8mOi4uj\/qqqKujo6ICbmxvqN5VvK8TJyYkmKcbV1RU+Pj7YEuysrCy2AJaXl8HCwgJOT0\/ZIx8cNyUlhS0Bf39\/EkuHm5sb5OTksAXQ398Pzs7OcH5+zh75GAny9PREE1tdXWWPgFR9jJmbm2ML4OTkhHx7e3vskcc\/D0PjDA4Oskfg6uqKrwQwZnFxkS0BLy8vaGlpYUs+RoJoNBqws7ODz89PsnG5Xl5e0rUOfGgbGxujFYMPEhsbq\/89uTw8PNBkcVsgfX19sLa2RtdiLC0t+cpAeno6FBQUsCUfI0GGhoZoyzQ3N0NZWRl4e3tzjwFcGSgaxjQ2NpIQnZ2d8Pz8zBHyWV9fBysrKxq7rq4OHB0dv427sLAAtra2bBkIDw+HmpoatuRjJEhgYCDk5eXRQ+zu7kJRURH3GAgLC4Pk5GSKeXx8hNHRUfDw8ICXlxeOAMjOzobQ0NBf2\/DwMEcagwkyKCiIxsbVEh0dzT0GMOlGRkayJYDPgStrYmKCPfLRC\/L29kaDzs\/PUwfy0xbAmPHxcbaE\/CL14YmEW+239ttqsra2hra2NrZ+vr+DgwNMT0+zJdDd3U0r29Qti+gFub6+pomJQXHq6+vZEpDGzMzM0J7GiZoCTgbHPjw8ZA\/QqYW5QQxuKTEYg\/ff2tpij2noBcE9izkDhcGGJ4anp6fRimlvb6ebYz9mfswnLi4uMDk5yRHywRVmb2+vvz8m1oiICEqsOnp7e0k07McjFvv8\/PzolFMKvSCbm5s\/NvEylPbhNlMK6di69vr6yhHGMTs7O+xVFqOkqqIK8g1VEAmqIBJUQSSQIHiU\/U3NFNQVIkEVRIIqiIR\/TRAsNp2dncH9\/T17DOB\/uNj3U\/vtxe+\/QnFB8O03Pz8fysvL6R0HX9ebmpq4VwBjgoODqRSJMdjw1R0TopLvJXJQVBBcDVjKm5qaYg\/QXxwnKn0bTUxMhIaGBrYE0tLS+Mp8KCpIZmYmxMTE4KDsAXh\/fydBurq62CPg6+urr8tiMQjb\/wHFBLm4uKDSnrRAjZU0FGRsbIw9Qg0DfUdHR2TjJw1xjdacKCYI1mNxktKkiHUT9Ou+6yBYVUdfT08P1Th+KhqbC8UEwfor1kOlYMHYx8eHLYHc3FwoLi5mC74lXXOimCCFhYVU+RaDuQRXgjjJIliZGxkZYUtgYGCAr8yLYoLojk1MosjX1xd9csTVIGZ\/f5\/isKqvY2NjA0JCQtgyL4oJgmA+iI+Pp58BAQEwOzvLPQIoVmlpKbi7u1MMttbWVrKV+DasBIoK8jeg1Wo1fwBo+Y4uv6ERVAAAAABJRU5ErkJggg==\" alt=\"\" width=\"68\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">OE =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"52\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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';\">s =<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAhCAYAAAALboFLAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAEfSURBVDhP1ZQ9qoNAFIVtUgWCENxBal1DeteQ0kUESxHEDbiAgK2uQNKkEFIKkhRBRQsRxDQq6JzHDEbz8kOqB3kHTnHPfAxzL5fh8EGEkPUfQnme43q9DtUD1LYtTNMEx3E4HA5DegelaQpFUeC67nvopqqq\/idUFAWDPM8bkjuIzoiOQBTF0ZvNBufz+fmmV\/paiLb8wd\/bXVmW2O12sCyLrbCmaYjj+Dek6zpkWWYh1Xa7xXK5RF3XE5RlGVuTm3zfZ+1fLpf3bzIMA6vVCl3XvYaiKMJ8PkcQBKx+gujS8TyPMAyH5AFqmgaz2YzddK8R6vsekiRhv9+zA6rj8YgkSSbItm0IggBVVUcvFgucTqcJchznpenHQQhZ\/wDlqwcmcOpDaQAAAABJRU5ErkJggg==\" alt=\"\" width=\"9\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(EB + ED)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"52\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">2as = (EB)<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u00a02 \u2013<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">(ED)<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>\u00a02<\/sup><\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">2as = v<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2\u00a0<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u2013 u<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">v<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u2013 u<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0= 2as<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:- CIRCULAR MOTION :-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">17. Angular Displacement:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose a body moves in circular path from P to Q making angle\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\"> at the Centre of a circle of radius r.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Then angular displacement\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0of object in time t is given by<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"84\" height=\"31\" \/>\u00a0 or <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"44\" height=\"40\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here S is linear displacement covered by the body.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\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=\"55\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Angular displacement is a vector quantity and its direction may be given by right hand thumb rule.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 6pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Angular displacement is dimensionless having unit radian.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">18. Angular velocity (<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Cambria Math';\">\u03c9<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">):-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Angular velocity\" 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\" alt=\"Angular velocity\" width=\"176\" height=\"176\" \/><span style=\"font-family: 'Times New Roman';\">The time rate of change of angular displacement of a body is called angular velocity. It is denoted by omega (<\/span><span style=\"font-family: 'Cambria Math';\">\u03c9<\/span><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose an object moves in circular path from P to Q in small time\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u2206<\/span><span style=\"font-family: 'Times New Roman';\">t and covers a angular displacement<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"26\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">. Then angular velocity\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"14\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0may be given as<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Angular velocity is a vector quantity,\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf046<\/span><span style=\"width: 4.81pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">for anticlockwise rotation<\/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=\"14\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is in upward<\/span><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">direction and for clockwise direction \u03c9 is in downward direction. Its direction can be given by right hand thumb rule.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 38.7pt; margin-bottom: 6pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Unit of\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">is rad s<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Relation between angular velocity and linear velocity:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"283\" height=\"37\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/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=\"79\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">here r is radius which is constant\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"273\" height=\"37\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"108\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">19. Angular Acceleration:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The time rate of change of angular velocity of the body is called angular acceleration. It is denoted by\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u03b1<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/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=\"66\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">S.I. unit of angular acceleration is rad s<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>-2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Relation between linear acceleration a and angular acceleration\u00a0<\/span><\/u><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA4AAAAYCAYAAADKx8xXAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAFQSURBVDhP7ZI9y4JQGIYFgz5E+gltDa7SEv2MxhB\/gVtjW38hEBxbbAiammwPGltaEiQpisYKDfF+Pc85aS0v2PbCe8Pj4VzPc\/lxUMKX+Rd\/yV8Xj8cjbNvGYrEQBHBdF5PJBMvlkvYf4n6\/R7PZRKVSgWVZ6Pf7UBQF5\/MZkiRBlmWs12uazcXL5UJNVqvVStBsINsPBgNaR6ORoG+iaZrU7PV6gvC8btbtdgXhIfHxeOQD7Dvew1ij0cD1ehWEh8QwDHNxt9tRg2U+nxNrtVqCFCGRHcpLPJ1O1GCpVqvENE0TpAiJh8MhF7fbLeI4hq7rCIKAWLvdRpIkMAwDt9utEJ\/PZy7W63XUajV4nscHBFdVFePxGGmack7XLEyeTqeYzWb0xFd834fjOLjf74LwkMj+lDIVRREXO51OqdpsNsWrls33YnZKw\/KVDn8AigSD\/bf24uMAAAAASUVORK5CYII=\" alt=\"\" width=\"14\" height=\"24\" \/><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/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=\"66\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/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=\"246\" height=\"37\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Or<\/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=\"70\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u03b1<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"149\" height=\"31\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/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=\"57\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">20. Uniform circular motion:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If a point object moves on a circular path with a constant speed, then the motion of the body is called uniform circular motion.<\/span><\/p>\r\n<ol class=\"awlist1\" style=\"margin: 0pt; padding-left: 0pt;\" type=\"a\">\r\n<li style=\"margin-top: 6pt; margin-left: 22.5pt; margin-bottom: 6pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-family: 'Times New Roman'; font-size: 14pt; font-weight: bold;\"><span style=\"width: 1.68pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0<\/span><u>Time period:-<\/u><\/li>\r\n<\/ol>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">The time taken by the object to complete one revolution on its circular path is called time period. It is denoted by T.<\/span><\/p>\r\n<ol class=\"awlist2\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"a\">\r\n<li style=\"margin-top: 6pt; margin-left: 22.5pt; margin-bottom: 6pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-family: 'Times New Roman'; font-size: 14pt; font-weight: bold;\"><span style=\"width: 0.89pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0<\/span><u>Frequency:-<\/u><\/li>\r\n<\/ol>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Number of revolution completed by the body in one second is called its frequency. It is denoted by\u00a0<\/span><span style=\"font-family: 'Cambria Math';\">\u03bd<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><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';\">i.e<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACsAAAAhCAYAAABAxlKmAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAIeSURBVFhH7ZdPyzFRFMB9ATsLH0BP2SgipVASOwvWFrKwVpZWsmEjJfkQ9hIbW7GxsSEsKAnJ\/zDndY7jnUdGr3ryuG\/51cmcc2ean+vcO0YF\/wmSJH19ZF+BsLLH4xG63S5nF4SUbTQaYLFYwOv1cuWCULJnGQiHw5DJZCAYDIotixwOB\/qMx+Piy175yL6Kj+yriMVi4HK5UJArAsoWi0WSNBgMFA6HA1KpFI0JO7NKfGRfxV\/Z0+kElUoFZrMZDVzp9XpUH41GXHkfJLvZbECv14NOpwO1Ws1DF\/A5rVKpoN1uc+V9kOx0OoX9fg\/NZpPE+v0+D8uy8\/mcKzKLxYK+3LMxGAz4ynvw\/niff4Tcs\/iTY7FarXIFIBAIgNvt5uwe\/N\/5bPyUmwU2mUxIFnsUOQ\/SjLRaLcrfzY0stgPKlkolynO5HIRCITpWAhclLrxn46ezeyOLCw1ls9ksjMdj0Gg01JePWC6XYDKZno7hcMhXKrNareicR3F2uZdNp9Ngs9mgXq\/zyO\/g8\/koyuUyvSlYrVY6jkQi5HV+J5Nld7sdFbFP8\/k8V38HXB8oesVut0M0GqVjfHH0eDy3bYD4\/X5IJBKcvYf1ek2TVqvVKMdJxJ6\/kxUB3H1QFiW\/I6RsoVAAs9nMmYyQsk6nU3HLFE52u91SC3x\/il4RTrbT6Sj2KyKULO7zRqMRtFotJJNJrsoI2bOPkCTp6w88vPJvLdhLlgAAAABJRU5ErkJggg==\" alt=\"\" width=\"43\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 38.7pt; margin-bottom: 6pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Relation between angular velocity, frequency and time period.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">As<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKMAAAAhCAYAAAC1FBtTAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAcKSURBVHhe7ZtZSFVfFMYtSxstMyqaaEIqrCilaCaCoAlMoxGaNHsyigqaqIioaIKIgqKJHuqhHsQkK6KEBrIEsTCzaI6ksnkeV\/\/vc6\/j0f85ZWLee\/T8YJF77X276979nT2svW+I+PgECb4YfYIGX4w+QUONEGNeXp4cOHBADh06JDdu3DDewPPu3Tu5dOmS7N+\/X3bs2CGZmZn0+TjjeTEmJiZK48aN5fnz53Lu3DkJCQmRs2fPmtrA8ejRI8bStm1b2bRpkwwYMMAqf\/jwwbTyseNpMU6fPp0djNEH3Llzh+Vp06axHEgeP34s0dHRcu3aNZZfvHjB2GDlR++ioiJXe\/36tWlV8\/GsGDHdhYaGSp06dYxHJCcnh509efJk4wkenj17Zonx1atX9GE0b968ueV3sq1bt7JtbcCzYly2bBk7q0ePHnL37l0aOg6+efPmmVbBQ2pqKmNLS0szHpGGDRvKkSNH6G\/Xrp2cP39edu3axfLs2bNZLi4uNq1rPp4VY5cuXdhpvXr1kiFDhtBQhp08edK0Cg52797NuA4fPmw8JUBoP378YN2sWbPoW7JkCctXr15luTbhWTG2adOGnaZ8\/PiR5datW8v379+NN\/DopurChQvGU5YnT56w\/uLFi\/LlyxcJCwuTpk2bBtVnqC48K0bsSu1izMrKYnnjxo3GE3hu3rzJde2VK1eMR2Tt2rVy9OhRUxKO7BDgz58\/5fbt2\/wMY8eONbW1C8+KccGCBew4THNv377lRmbKlCmmNvAgfYP4nAxrQaBTdFRUFMvIl6I8bNgwSUlJkePHj9NfW\/CsGAGmQHTaihUrmDoJJpBnRGxO9vDhQ7ZZvXo1y0iKKzt37pRFixYxNVTb8LQYfaqOz58\/Myd68OBBWbx4MbMVGJk1DVUd+GL0kYyMDK5bsUTYsGEDBdmsWTOW8a+O5P8aX4w+Vs523bp1xiNy4sQJ+mDJycnG+29xFCM2BE68fPnS\/OVTk9i3b5+MHj26zJk5DhFUjDNnzjTeUvLz85kl+JN9+vSJ7Z8+fcqy\/aIIdKbtkNb6nxhxAoCTAd3x2YmMjAyKc1+ffw9uGKkY7bt6nJX37t3bqvuTvX\/\/XmbMmCF169ZlGf9CeCA7O9tqV1BQUCrGb9++SUJCAiuWLl1qvGXZsmUL67F7deP+\/fvMAVbUKnMRAKkP\/RBuhnyeG05xuBnSLZXBKabKmhu4NucUs5PhhKqiIOHesWNHvvfEiRONV+Tr16\/StWtXpqKSkpJYD3HNnTuX1qJFC\/piYmJYXrlyJUfGPXv2SG5urvV5nC6P8F4Bvf8xadIkOqF65L8A1g3Hjh3j6QDA8RXahIeHs+wEXouhuKKGZO\/fcv36dcb0O0NqxQ2nONyssichTjFV1tyAOJxidrK\/uba2d+9eSws6igH0LRL2eF+cKKHNyJEjWacnYDCnWVVvVMF06tY8K+zBgwclYsRuSZ3I3QFs6dVnz4Opr7Cw0Hh8ahK3bt1i\/3br1o2zpRuYetHu1KlTLGvCHub0AK9Zs4Z19erVMx4pWSea11CYcA4aNIgOnPcq6enpVkPM58C+qMUC1qfmgZOscePGmZI77du3pw50Zlu+fDnLAwcOZLk8HTp0YL19VtVz+fHjx7NMMcIBi42NpRMsXLjQ8mOYB7ixjLJd3eWBYHHzuqJWnUlVgC\/PKQ43w1qnKsGo4Wa6PKooWIs5xexkffr0Ma9yBu\/dqFEj5hXt4M4l3scOYlVtKFrGiOkEYkA9bjApmj7Sy9H837Rhv3796ERgWKjCB0Urmgjt3r278QSOzp07MxY3q2oRVQWY0hAbRgdNMsP0+x88eLBpWf1gdEIMq1atKmMtW7bkjXU7Ogo2aNCAZfs5\/OnTp7kxwaUPOxhxUa\/rSX0NfjaiUIzI86ACYsPIhuQnnpIJEybQf+\/ePetyaKdOnfjCQINrVtjdY6RDXNjVvXnzhutbdHQwgh0oHnIcveFMGnHHx8dzpGnSpIls3rzZtKxe7CkWJxsxYoRpKdx8QKDwY6YEdjFioGrVqhWXeXbgQz36af78+fy7f\/\/+prYEa5yFYocPHy59+\/ZlAlSVDRHGxcXJ0KFDZf369fQFGix8caEAQtQvQte7+N3I71JPgQQPPR4YoKkTTR3hxnegbnXjYi\/63c2QplGQMlO\/Pd7t27fTN2rUKGuPYQefGw8e2iDNtG3bNlNTSumk71H0mj5+feclcLCAuH1K8fy3oYnW8lf6gxn94ZgvxrJ4\/ttAh2IdoolULzB16lTGPWfOHOPxAZ4WoybmsZnxEj179mTcly9fNh4f4Gkxat4TP8LyEvXr12fcf3NEVxvwrBhxFhoREcFOtedCg50xY8YwZtiZM2eM1wd4VozIzeHsVM0r4EDBbj6KyC\/6UF8O3il3xAAAAABJRU5ErkJggg==\" alt=\"\" width=\"163\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">21. Centripetal Acceleration:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Centripetal Acceleration\" 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\" alt=\"Centripetal Acceleration\" width=\"170\" height=\"131\" \/><span style=\"font-family: 'Times New Roman';\">The acceleration acting on the body undergoing uniform circular motion is called centripetal acceleration. It acts on the object along the radius toward the Centre of circular path as shown in fig.\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"60\" height=\"46\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><u><span style=\"font-family: 'Times New Roman';\">Direction of\u00a0<\/span><\/u><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><img 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\" alt=\"\" width=\"150\" height=\"150\" \/><span style=\"font-family: 'Times New Roman';\">As\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"22\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\"> act along the Centre of circle, so that centripetal acceleration act toward Centre along radius of circle, its direction changes according to velocity at every point remains <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAYCAYAAAAVibZIAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAABiSURBVEhLY\/hPAzBqKPXBMDRUWFj4\/5EjR6A8\/GDUUOLAqKEjxdA9e\/b8l5eXR8FMTEz\/JSQkUMQ8PDygOlABVkP\/\/fv3\/8+fPwTx379\/oTpQAdHeJwWMdEOBkVJKXfyvFACT2o8TbnVt9QAAAABJRU5ErkJggg==\" alt=\"\" width=\"21\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\"> to velocity &amp; toward Centre. The magnitude of\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAYCAYAAADDLGwtAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAEGSURBVDhPxZCxDkRAEIZJdEqt6BQqGo3kSoVC5xE8gbhWIRKdSqGT6DyBXiVK8Q6UHgBztxPcyTl31d2f\/JuZ2W93Z5aCLzTP8+WHYNu2S\/QBLIoCLMvCeAMdxzm0LMtgmuYDzPP80BRF4YHTpz3Pg67rMD4Fn7UDp2mCLMtAkiSgaRp83192nsA4jnGTgER1XWN\/rutivoFhGIIgCFhcRSZWFAXj0x4Nw3gP9n0PZVlCmqbY6ws4DAPouo5OkgRhTdNeQY7jQBRFLK46fJpMqKoqFomapgGGYYBlWcw3MIoi\/B6e59FBEIBt23hBVVX7YciHj+NIirt8qT3AM\/0bvC\/Xz575Gz53LgxoVWDRAAAAAElFTkSuQmCC\" alt=\"\" width=\"10\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0remains constant at all point.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Q.9 Calculate the angular speed of flywheel making 420 revolutions per minutes?<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"301\" height=\"33\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">so<\/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=\"169\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Q.10 a body of mass 10kg revolves in a circle of diameter 0.40m making 1000 revolutions per minute. Calculate its linear velocity &amp; centripetal acceleration?<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here m=10kg r = 0.20m,<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"89\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Angular speed\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"473\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">m<\/span><br \/><strong><span style=\"font-family: 'Times New Roman';\">Q.11 an insect trapped in a circular groove of radius 12cm moves along the groove steadily &amp; completes revolution in 100sec. (i)\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"152\" height=\"24\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0is acceleration vector a constant vector, what is its linear displacement.<\/span><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Here r=12cm\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"485\" height=\"33\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"14\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is not constant vector,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"295\" height=\"24\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Linear displacement is zero, as insect completing<\/span><span style=\"font-family: 'Times New Roman'; color: #ff0000;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">its revolution, comes on same point.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">22. Centripetal Force:-<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">A force required to move a body in a circular path with uniform speed is called centripetal force.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">It always acts along the radius &amp; toward the Centre of circular path.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Expression for centripetal force<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Centripetal Force\" 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\" alt=\"Centripetal Force\" width=\"188\" height=\"186\" \/><span style=\"font-family: 'Times New Roman';\">As we know if a body is moving in circular path with\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"24\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0velocity, than its centripetal acceleration may be given as<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><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=\"227\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">If m is the mass of the body than centripetal force may be given as<\/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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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\" class=\"alignleft\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXwAAAAiCAYAAABcFGL5AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAWmSURBVHhe7d1LSJRfGAbwUShUQkvKsvCyaJEmLgJLNBEXrozQlVG6igwTLyVi5WWVuVIXESEogihqCLZK0zSFIgUJMY0s8JK30rykpmXWG89hpr\/JODP6d+j7nOcHh77LzCAtnjnznstnECIicggMfCIiB8HAJyJyEAx8IqJdZHFxUZqamqSmpkbu3bsnbW1t8vPnT3WPgU9EtIu8fv1a7ty5I58\/f5bOzk7x9fWV8fFxdY+BT0S0i6A3v7a2po77+vrk9OnTMjs7q84Z+EREu9Dw8LAkJydLb2+v8QoDn4hIdxYWFuTx48cyPz+vzn\/8+CEdHR0yNDSkzhHy169fl48fP6pzEwY+EZGOoEZ\/5coV8ff3V7X6paUlSUlJkXPnzqn2\/v17CQ8Pl\/v370tlZaWkp6dLT0+Pei8Dn4hIR0ZHR2V1dVUiIyOlrKxMvn37JmNjY\/Lo0SMpLCyUly9fyu3bt\/9qk5OT6r0MfCIinfn+\/bt4enrKmzdv1DmmYt64cUMFvyUMfCIinRkYGBAXFxdZWVlRJZ28vDx58uSJ8e7mGPhEpBkoT6Bk8eHDB7MN9\/AaR9fe3i579uxRi6rS0tKktrZWfv36Zby7OQY+EWkG5otjdgkGJDHwiGO01NRUCQkJkYCAAHn16pXx1Y5rYmJCYmJi5NatW6q3bysGPhFpCmah7N+\/Xy5evPhnSwD829zcrOrWWD2qd8vLy8Yj86zdB9Txt4qBT0Sa8vbtWzlw4MBfgQ+oVWdkZEh\/f7\/xij51d3dLaGjopr9UMPB69uxZaWxsNF7ZOQx8ItIUc4GP+jSO0WypVe+Uubk5Nfvl\/PnzUlxcrGbDFBQUqPOcnBx1HwOnpaWlEhcXJ0lJSWqFqyX44rp8+bL4+fmp8F8PYR8UFCSxsbHy9etX49Wdw8AnIk0xF\/gvXryQoqIidWwOBnJbWlpUr9iWhqC21fT0tBw6dEgSExMlPj5eBX5CQoI4OTmpBU+oo2dnZ6ttDFxdXSU6OtrqwDJKNlevXlUbm3V1dakvsZGRETlx4oQKe0vvx6Zonz592lZj4BORppgCH4O22OK3urpazpw5owJyM9hqIDMzU65du2ZTs9YL3+jo0aMqnBHK8OXLFzl58qR4eHhIa2uruoYvJ\/Ty9+3bp8LVGoQ+viTwufX19RIYGKhWyuKzLYmKipLjx49vqzHwiUhTTIGPOvbDhw+lrq5OIiIiLAa+vSHwL1269KechJWuKOsg9HFsgq0ODAaDmkVjC4T+hQsX1HtQ17cW9v8XA5+INMVcSQcP9MDion8FgY+SzsbADw4OVucmJSUlWwp8bHKGmj2mm3p7e6sN0OyJgU9EmmIu8BGwlnq\/GAhF7zo3N9emhgVcW2GPwMeGZijjYDwAu1pmZWXJ4cOH1WIqe2HgE5GmmAt8azBTBuWfqqoqmxoGPrdipwMfUzIxQItBX4w\/AObV37x5U7y8vNQAtD0w8IlIU7YT+PaEID5y5IjZwEcPff0CKOxWaS3wsbAMA6hYPbxx6iU+F9M9Dx48aJeePgOfiDQD89zRy927d68cO3bMpg3B7K28vFzc3NzUvHlsPQzPnj1TvX6sCMY+Nnik4Lt37yQsLEycnZ0lPz9fPZTEnJmZGamoqNh06iVCH\/P6TTOCdhIDn4g0A7V41LZR8kDDM1n\/NazsNf09eLgIDA4O\/rmGLYoR+HhQuOkamum5svaGXxj4f0LDLxCsG8DmaqanX63HwCci0il8qTx48EBNXcWGc\/hFhOmrmPXT0NBgfNV\/GPhERDqFHj0GrJ8\/fy7u7u4q\/NHjn5qaUtc3YuATEenc3bt35dSpU1b332HgExHpGAZ5sSUD1iFYw8AnItIxPDTGx8dHnj59aryyOQY+EZGOYd0C1gRguqc1DHwiIh3D4rT1i78sMRARkSMwGH4DuUEHg6qAA\/MAAAAASUVORK5CYII=\" alt=\"\" width=\"380\" height=\"34\" \/><\/p>\r\n<p>&nbsp;<\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><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=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"131\" height=\"34\" \/><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Application of centripetal force<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-left: 38.7pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The tension provides a necessary centripetal force to a stone rotating in circular path.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 38.7pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The centripetal force is provided by the gravitational force of sun to the planets for their circular motion around sun.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 38.7pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The frictional force provides the necessary centripetal force to car taking circular turn on a road.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 38.7pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">To e<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>&#8211;<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0the centripetal force is provided by the electrostatic force between e<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 9.33pt;\"><sup>&#8211;<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0and P.<\/span><\/p>\r\n<p style=\"margin-top: 0pt; margin-left: 38.7pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt; text-align: left;\"><strong><u><span style=\"font-family: 'Times New Roman';\">23. Centrifugal Force<\/span><\/u><\/strong><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">While moving in a circular path the body has a constant tendency to regain its natural straight line path, this nature gives rise to a force called centrifugal force.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Hence a force that arises when a body is moving actually along a circular path, by virtue of which it regain its natural straight line path.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">This force acts along the radius &amp; away from the Centre of the circle.<\/span><\/p>\r\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; line-height: 115%; font-size: 14pt;\"><span style=\"font-family: 'Times New Roman';\">Now we will discuss some application of centripetal &amp; centrifugal force.<\/span><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/strong><\/p>\r\n<div style=\"clear: both;\">\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: right; line-height: normal;\"><a style=\"text-decoration: none;\" href=\"http:\/\/www.vartmaaninstitutesirsa.com\"><u><span style=\"color: #0000ff;\">www.vartmaaninstitutesirsa.com<\/span><\/u><\/a> \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 <strong>1<\/strong><\/p>\r\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong><em>\u00a0<\/em><\/strong><\/p>\r\n<\/div>\r\n<\/div>\r\n<h3><strong>To read\/ download class 9 chapter 7 motion\u00a0 notes click on the link given below<\/strong><\/h3>\r\n<p><a href=\"https:\/\/vartmaaninstitutesirsa.com\/wp-content\/uploads\/2023\/04\/class-9-science-chapter-7-motion.pdf\">class 9 physics chapter 7 motion notes<\/a><\/p>\r\n","protected":false},"excerpt":{"rendered":"<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Chapter 7 Motion Motion:\u00a0 Distance and displacement, velocity; uniform and non-uniform motion along a straight line; acceleration, distance-time and velocity-time graphs for uniform motion and uniformly accelerated motion, elementary idea of uniform circular motion. To read\/ download class notes of chapter 7 motion click on the [&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":"default","site-content-layout":"default","ast-site-content-layout":"default","site-content-style":"default","site-sidebar-style":"default","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-1366","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 \u00a0Chapter 7 Motion Motion:\u00a0 Distance and displacement, velocity; uniform and non-uniform motion along a straight line; acceleration, distance-time and velocity-time graphs for uniform motion and uniformly accelerated motion, elementary idea of uniform circular motion. To read\/ download class notes of chapter 7 motion click on the&hellip;","_links":{"self":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/1366","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/comments?post=1366"}],"version-history":[{"count":5,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/1366\/revisions"}],"predecessor-version":[{"id":4425,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/1366\/revisions\/4425"}],"wp:attachment":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/media?parent=1366"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}