{"id":2166,"date":"2023-05-01T08:54:53","date_gmt":"2023-05-01T08:54:53","guid":{"rendered":"https:\/\/vartmaaninstitutesirsa.com\/?page_id=2166"},"modified":"2024-06-16T17:15:47","modified_gmt":"2024-06-16T17:15:47","slug":"chapter-5-magnetism-and-matter","status":"publish","type":"page","link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/chapter-5-magnetism-and-matter\/","title":{"rendered":"Chapter 5 Magnetism and Matter"},"content":{"rendered":"<div>\n<h1 style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: center; line-height: normal; widows: 0; orphans: 0; font-size: 12pt;\">Chapter 5 Magnetism and Matter<\/h1>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">26 Magnets and Magnetism:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">An iron ore [<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">black iron oxide<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0(Fe<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>3<\/sub><\/span><\/strong><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"22\" height=\"22\" \/><strong><span style=\"font-family: 'Times New Roman';\">)]<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0also called\u00a0<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">magnetite<\/span><\/em><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0having the property of attraction of small piece of iron, nickel, cobalt etc is called a magnet &amp; its property of attraction is called magnetism.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">27. Basic properties of magnet<\/span><\/u><\/strong><u><span style=\"font-family: 'Times New Roman';\">:-<\/span><\/u><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-left: 23.75pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt;\"><em>Attractive property: &#8211;<\/em><\/li>\n<\/ul>\n<p>Magnet attracts small piece of iron nickel, etc.<\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-left: 23.75pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt;\"><em>Directive property:<\/em> &#8211;<\/li>\n<\/ul>\n<p>Magnets rest in North south direction when suspended freely.<\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-left: 23.75pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt;\"><em>Magnetic poles always exist in pairs;<\/em><\/li>\n<\/ul>\n<p>a single North or South Pole may not exist.<\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-left: 23.75pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt;\">Like pole repel each other &amp; unlike pole attract each other.<\/li>\n<li style=\"margin-left: 23.75pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt;\"><em>Magnetic induction:-<\/em><\/li>\n<\/ul>\n<p>A magnetic substance becomes magnetized when placed near to a magnet this property is called magnetic induction..<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">28. Coulomb\u2019s Law of Magnetism:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">According to coulomb\u2019s Law of magnetism, the force of interaction between two magnetic poles is directly proportional to the pole strength of the poles and inversely proportional to the distance between them.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"magnetism\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\15.jpg\" width=\"170\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0I,e.\u00a0<\/span><span style=\"width: 12.9pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">F<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>m<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"24\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACgAAAAdCAYAAADYSS5zAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAMXSURBVFhH7ZdNSDJRFIaVFkFB0SJwFUGLCCqIIBCiRetWhRAZFAShILhpZbuCiCJc2aqfZVBhQgkRhiBKUmJWYJDSok3\/9GNq\/+\/HOd4Jc6qvxk8Qvh4YvO\/cGeedc8+994wKec6vwWyRGTw7O8Pu7i4eHx\/x9PSEvb09HB0dcd\/19TVCoRCSySTrr0i\/9uXlBfv7+4hEItwXj8exs7OD29tb1l\/xziAZWVhYQHt7OyYmJjA9PY2trS0UFBRgZWUFLpcLY2NjaGhoEHd8js1mw9DQEHp7ezEzM8MvWlRUhNnZWX7G\/Pw8VKq\/D+CHV7S0tMBoNAoFFBYWYnNzk9t2u\/1Dgz6fjyOVTl9fH7RarVBAeXk5JicnuU0RTDf4\/PwMv9+PpaUljraEzODd3R3feHx8zNrj8aCsrAyvr6+s6+vrMTIywm2CDFutVlk0yCydC4fDrGl4i4uLOW2Irq4u6PV6bhMajQZerxeHh4dobGzE3Nwcn5cZ3NjYQE1NjVCATqfD8PAwt+kt6aE3NzesCemBmQYpz0pKSoQCpqam0NHRIRRQWVn5LlJXV1eiBZhMprcgyAyOjo6ip6dHKLDZ7e1tbj88PHAeUXJTLqaTaTAQCLAJCYqW9KJEaWkpm+ru7hZnUpyenqKpqQmxWIy1zKDb7X4bFoIS+v7+XihgbW0NBwcHb0MukWmQcpb+S8LhcODk5ESo1EjRapGet5eXl2htbX03u2UGlZJp8KdQNClyUsosLi7yb9YG19fX0dbWBrVazbM2Go2Knu9Do0H30\/JGR21tLQYGBrjvn0UwV+S\/wdXVVeTzoaIlJZ+P3xzMlv\/TIK1jy8vLvG02NzeLs8rIicGLiwv+pWKVdpj0Le6n5HSIqQCuq6sTShmKDTqdTnR2duL8\/ByJRIILXIvFInpT5VZFRYVQylFkUKpAzGYzxsfH0d\/fz6WUVGRSsVtVVcVt2vypTFNKVkNcXV0Ng8EgVAoyRN8wwWCQj8HBQa6SlaLYIH39ZTsBvoNig1SM0vdJrlFskCYEfVLmGsUGaa2jmZpbgD\/pMbI+bo6cnQAAAABJRU5ErkJggg==\" alt=\"\" width=\"40\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or ..F<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>m<\/sub><\/span><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,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\" alt=\"\" width=\"50\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Where k =<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"28\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= is constant of proportionality &amp; it value depends upon nature of the medium &amp; system of units taken.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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';\">F<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>m<\/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=\"17\" height=\"29\" \/><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=\"37\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Where\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is the permeability of free space &amp; its value is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"20\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0x 10<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-7<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0Henry\/meter.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">If<\/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=\"234\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Then<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">F<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>m<\/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=\"17\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 10<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-7<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0N<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">Hence a unit magnetic pole may be defined as a pole which when placed in vacuum at a distance of one meter from an identical pole repels it by a force of 10<\/span><\/em><em><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-7<\/sup><\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">\u00a0N<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">29. Magnetic dipoles &amp; magnetic dipole moment<\/span><\/u><\/strong><u><span style=\"font-family: 'Times New Roman';\">:-<\/span><\/u><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">Magnetic dipoles<\/span><\/u><span style=\"font-family: 'Times New Roman';\">: &#8211; <\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">An arrangement of two equal &amp; opposite poles separated by a small distance is called magnetic dipole.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">Magnetic dipole moment:-<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The product of either pole of a magnetic dipole &amp; the distance between the poles is called magnetic dipole moment represented by m .It is a vector quantity having direction from South to North.<\/span><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><span style=\"font-family: 'Times New Roman';\">I,e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\17.jpg\" width=\"203\" height=\"57\" \/><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=\"109\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">S.I unit:<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Ampere metre<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">30. Magnetic field lines:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The path along which a hypothetical unit north pole moves gives the magnetic lines of forces. The tangent drawn at any point of the line gives the direction of magnetic field at that point.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">Properties:-<\/span><\/u><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-left: 28.98pt; text-align: justify; line-height: 115%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The magnetic lines of forces move from South to north inside the magnet &amp; North to south outside the magnet.<\/span><\/li>\n<li style=\"margin-left: 28.98pt; text-align: justify; line-height: 115%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Magnetic lines of forces do not intersect each other.<\/span><\/li>\n<li style=\"margin-left: 28.98pt; text-align: justify; line-height: 115%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The starts &amp; end normally to the surface.<\/span><\/li>\n<li style=\"margin-left: 28.98pt; text-align: justify; line-height: 115%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Closer the magnetic lines of forces, stronger are the magnetic field.<\/span><\/li>\n<li style=\"margin-left: 28.98pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Electrostatic field lines originate at a positive charge and terminate at a negative charge or fade at infinity. Magnetic field lines always form closed loops.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">31.<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Magnetic field strength at a point due to a bar magnet:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(a ). Magnetic field strength at the axial point of bar magnet:-<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Consider a bar magnet of magnetic strength m &amp; having length<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">. Now consider a point p having 2d distance from center of the bar magnet. Then magnetic field strength at P due to N pole is\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1=\u00a0<\/sub><\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"29\" \/><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=\"123\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&#8211;(1)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Similarly magnetic field at P due to S pole is\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2\u00a0<\/sub><\/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=\"17\" height=\"29\" \/><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=\"123\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&#8211;(2)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">So the net magnetic field at P is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: left;\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\18.jpg\" width=\"289\" height=\"78\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0B = B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">-B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">B=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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\/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"124\" height=\"45\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"144\" height=\"45\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Or<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">B =<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"100\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Special case:-<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/u><\/strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">If dipole is small then\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"65\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0so\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"14\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0can be neglected\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAWCAYAAADJqhx8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC5SURBVDhP7ZE7CoQwFEUDVi7FJQgW1iFdsg7JYlyAO7C0cAEW2UFS2tlYSQqFO5NEBkYGP1iOB26RwD3kvRDcI3oE\/yMwxsBau56+OCcYxxFxHENrvd58CIKyLCGl3A1jDIQQdF3nmytBoJRC27aHqarKv6RpGt9+c22Jy7IgyzIkSYJ5nt1VEBRFgTRND+OKeZ5jmiZXcwTBMAzo+343QghQSre\/cW6Euq7BOfcjbLi2gx88gvsCRC+3hRWzicz32AAAAABJRU5ErkJggg==\" alt=\"\" width=\"16\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">B =<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADIAAAAgCAYAAABQISshAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAARySURBVFhH7ZhZKK1RFMcPZcoUUqYXD0qEkAylKKTIFJkiQwjJkJJMkbEQL7zxIp0HIg8oMpSkjEkZQ6YMZZ6nde9aZ5\/jnuNzfUfXude991e71lr7nO\/7\/t9ee397bQH8JfwX8qfxW4Tc3NzA5uYmrK2twfPzM4uKeHp6oji2y8tLFn1B3CeLwoXk5eWBg4MDDAwMQHV1NSgrK0s98N3dHSQnJ4NAIIDGxkYWFdHT00PxnJwcFnmBtxAXFxeorKwkG2+GF1xaWiJfHgoKCmBnZ4d5AHp6etDU1MQ8EYWFheDh4QFZWVksAiTW1tYWlJSU4P7+nkVf4C1ER0cHzs\/Pyd7a2gJ9fX2yxVxdXcH6+jrz+KOtrQ2zs7PME2FpaQnNzc0QGBjIIgBOTk6wuLgIKioqLCINbyGYAmK6urrA1dWVeQBlZWVQW1sLU1NTYGVlRXOAD0VFRRATE8M8EQcHB3TtiYkJMDU1pVhNTQ3dMzMzExwdHSkmCy8hnZ2dlEoITk582IqKCvJxJPAtPT4+kp+UlPQqt7koLi6G0tLSV5O9v78f4uLi4OjoiO65uroK0dHR9DvMivHxcfZLaXgJsbOzk8wPoVBIN1heXiZ\/ZmYGbGxsyEba29vBz8+PedyUlJSQCC5yc3Ppmoiuri61s7Mz8t9KK4SXEGNjYzAxMQFnZ2fyMZVw4q2srFB+4wiJaWtrg4CAAOa9Blcr7Mf0w3ZxcQFhYWHUh6OqpaVFNuLr6wujo6Nkj42NSbKCi3eFXF9f\/\/QC2K+urg6np6fkh4SEwODgINlc4OpnZmYm1XC5RTBd0e\/t7SVfDK5Y+LKwb3p6mkWleVcIpoqGhgbzuME5lJKSAi0tLRAZGUkfNUXDK7W+Av+OkPj4+A83rq3EZ\/GuEJzoH23iD5oiUGhqVVVVcQr+JY3d48vz7wrhuyFUNHIJmZubo6\/4Z3J7ewvb29tweHhIPm7d6+rqaA+WkJBAfVzwFoK1iIWFxacLwV2vm5sb7aIRLLL29vbIHh4eBjU1NbJl4S0Ed7j4tmSF4E4VK7m0tLRXjavm5oO\/vz90dHQwTwTu5UJDQyWbSFl4CUlPT4ehoSGqCX4UgqmGeywsjrAW7+vrA3t7eyqY0JaH3d1dGBkZodTB5fT4+Jj1iGp1fAZ3d3eYn59nUWneFYKVGn6lUcSPQjCHxXVCUFCQpH43MjKCk5MTsvni6ekJ5eXlVCrHxsaCtbU165EGR+XDpW54eDgkJiZCamoqNSz+cRSys7Op\/+HhgXbHWEvs7++\/eTjwFvn5+eDt7c08gIaGBoiKimIeQHBwsKTQwkMKHx8fsmXhPUcQ2dRCcNgjIiLIxofA4ZcHTU1NqTTC\/3d3dzNPVO\/gyoVzAyc9PgMXcgnBggkPIRYWFlgEwNzcHFpbW8mur68HLy8vyMjIIJ8PqqqqzAJKLZwfuKjIi1xCPgMDAwPY2NigIyY8JTE0NKRTSJwz8vDbhWDqYIUpTq\/JyUk6C5AXwfecE3799iz8BjQOq5NXb9rEAAAAAElFTkSuQmCC\" alt=\"\" width=\"50\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(<\/span><strong><span style=\"font-family: 'Times New Roman';\">b)\u00a0<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">When point lies on equatorial point of a bar magnet:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Consider a bar magnet of magnetic strength m &amp; distance<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">. Again consider a point P lying at the equatorial point of bar magnet having\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAWCAYAAAAW5GZjAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD+SURBVDhP3c+hioRQGAVg9S0miGAwyRRBzEbBtxCfQIzaLIJgFEGYBxAEH0IsJpPGSQMW64Ce2fujzu4Wp+6eds791CuHD7Ou6+XfYc\/zYBgG8jw\/x8uygOM4NE1zjtu2Jfx4PM6x7\/uE2Rd+4K+CqqogyzKyLIOu6wQdx9nP3zhJEmiatjXgfr8TLsuS+oGnaYIgCBjHkQ5Y+r4nPAwD9QMHQQBRFGncE8cx4efzSf3AbFRVlcY9pmnCtu2t\/cLX65VGlrquaUvTdFu+YXYFSZJoZHd1XReKouB2u6HrOhRF8cbzPNOb2E9GUUQPWZYFnucRhiH1A3+Sv4nXywuLC0uted6u4gAAAABJRU5ErkJggg==\" alt=\"\" width=\"11\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0distance from center of the bar magnet.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" src=\"data:image\/jpeg;base64,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\" alt=\"F:\\unit 3\\New folder\\New folder\\09.jpg\" width=\"199\" height=\"286\" \/><span style=\"font-family: 'Times New Roman';\">Then magnet field at the point P due to N is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1<\/sub><\/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=\"238\" height=\"35\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Similarly the magnetic field at P due to S is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2 =<\/sub><\/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=\"230\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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=\"90\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0so B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">sin\u03b8 &amp; B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">sin\u03b8 components cancel out each other.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">So the net magnetic field can be given as\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">B = B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">cos\u03b8 + B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">cos\u03b8\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">= 2B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">cos \u03b8<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">= B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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=\"237\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"175\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"92\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Special case<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">:-\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">If magnet is small then\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"53\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0.so d can be neglected\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACYAAAAWCAYAAACsR+4DAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC1SURBVEhL7ZMhDsQgEEWp6BVqkT0DtyqSQ1TU9B7VvQJnoAIHmtq\/6QS9ywhIN+ElXzDJJI9hEHgpXYxLF+PSxbj8t9h937iuK5\/aUDyxeZ5xHEc+1YfE9n3Hsiw\/I4TAtm3UWBsSs9biPM+iTNMEYww114S9\/M\/ExnFECCFX6kBiWmsopYoyDEOTj0Biz+2991+zrivtWIyRGmtT9JTOOUgpkVLKlfqwd6wVXYxLF+PyUjHgA53UswXowI34AAAAAElFTkSuQmCC\" alt=\"\" width=\"38\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0B =<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"64\" height=\"35\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">B =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"31\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 45pt; margin-bottom: 10pt; text-indent: -18pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0ad<\/span><span style=\"width: 6.42pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Also<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"106\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Q18. What is the magnitude of the equatorial and axial fields due to a bar magnet of length 5.0 cm at a distance of 50 cm from its mid-point? The magnetic moment of the bar magnet is 0.40 Am<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 7.33pt;\"><sup>2<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">Solution as<\/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=\"68\" height=\"21\" \/><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=\"122\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"74\" height=\"19\" \/><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=\"138\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Q19. the earth\u2019s magnetic field at the equator is approximately 0.4 G Estimate the earth\u2019s dipole moment.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">Solution as the equatorial magnetic field is,<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"68\" height=\"21\" \/><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=\"25\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">We are given that<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKkAAAAUCAYAAAD2gR2EAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAbmSURBVGhD7ZlpSFVBFMdtIyLTEIqCLHEpWr5URBhCC6FUItr2oSCKogWiwiitqGhPpYUWBU0tbV+hjTQqSlvJinaJFtt32he3U\/9zz33ed73vvnfL9\/TD\/cHgnLnz7syd+c+ZM6Mf2dg0cGyR2jR4bJHa+ITq6mr69u2bWNawRWrjNVauXEmRkZGcunTpQgcOHJAn1rBFauM1Jk+eTE+ePHGknz9\/yhNrOER669Ytio2NpYkTJ9KmTZto1apVNGPGDCotLZUaCvPmzeN6q1ev5npIY8aMocWLF0uNuuH8+fO0ZMkSmjt3LpWVlUmpOTk5OXTw4EGxzFHfv27dOpowYQL3v6qqSp76ho8fP9LUqVPp8+fPUuI7vnz5QsuXLxfLmdevX9OCBQto+vTpdPLkSSm1DkTqDvQDelq2bBmlpaVxfs2aNTwvyEOXTp60ZcuWLEKVLVu2kJ+fH339+lVKiAe0WbNmYinghSkpKWL9P4cOHaIBAwZQZWUlPXz4kAIDA+nx48fy1Jj79+9zX5OSkqTENYsWLWJhlpeXs42FFhwczHlfAoeAPkMUvmTSpEncrtE3v3r1iscbCwg0btyYsrOzOW8ViByOY8WKFZSQkECfPn2SJzVcvnyZhg8f7sijX79+\/WI7IiKCnj9\/XiPS379\/c4XCwkIpIXbRKHvz5o2UEF2\/fp3atm0rlgJE\/P37d7H+DwinRYsWdOHCBSkhGjRoEM2aNUus2kDM\/fv3p9GjR7sV6e7du6lz585UUVEhJUr\/d+3aJZZvuHLlCsXHx1sSKept27ZNLGeSk5MlZ878+fPp0aNHdPjwYUORYldEHRXEka1ateI8djTsoK6SuuhVcFhSSUxMpIULF4pVw969e9mbgvXr11O\/fv04D1Af73SI9MWLF04qBnv27OEyCFhlypQpFBoaKhbRqVOnJFc3PHv2jNvUfjC8HoTrivz8fPbk6JuZSBETYcC3bt0qJfUDxrNr166OMfdUpNgtmjdvXmvM09PTeXz0IjHj+PHjhiINCwujI0eOiKU4gEaNGjnyOKG7SmZkZmbyzmEGvK1RiOAQ6dmzZ6l9+\/ZiKasGH37z5k0pUWjatCnNnj2b81evXmUB1SUcg\/ydOC0bNmzgMiNv\/f79e+rRowfHk+5EijgU34TB\/hf69OnDY2SWPAExF0Ip9N2KSMGDBw94DoqLi9lGqAIRaXcGT3AlUvSnoKBALAWUYYFYAaLt1KkTe0ksnr59+9K1a9fkaW0wJwgjjXY0hxpmzpzJ1wT4aBwi0DGjl6IcVwuoB2+wf\/9+eWIMYlw0jnfrJ2PHjh2Sq8FIpGgLZUardezYsXTx4kXODxs2zFSkeNa7d2+xrAMhuEvuQFwGbwXu3bvH32VFpABxGoSJmA+\/96RdPVZFeufOHbE8B\/26ceMG\/9adY4BTRDvYSfU41IAKOGGpqAP48uVLKVEa1R6aEJ+anUwRpxw9epTzO3fuZC\/Wq1cvOnHiBP9FmR4jkW7cuLFWGcDqxntUgQwZMoRvA86dO8dJDzzu0KFDxVJCnKCgID4cqP00AwOttuUquQPeBZOGuuq3QnRRUVFSwzNSU1P5tyUlJVJiDasi9TbHjh2jdu3aieUMt\/7jxw\/uCISp8vTpUy6DEFWysrL4BkAL4jxXk2O0PSMQh9dG8G6E2i62QhWEFDgY6YGHxbvU1KFDBxYt8jj06cEC04oUxMTE0LRp08Qyp3v37hQQEGCazEBIou0vDin4VsRqnh58wObNm6lNmza8SPFNZtuoK1yJNCQkhLZv3y6W0mfEwd5m6dKlNHjwYLGcYZHCo+gPJrhWat26tdMWiwPTwIEDxVJOb7g+cHc9ZAUcKjAoubm5UqKc7lWv++7dO54kIyBAs+1+\/PjxFB0dLZYyAR07dmTPXh\/8y3aPhQlxqVdEuDLCTqB1Jp7gSqSjRo2iuLg4sYjDOdyGeBPoqFu3bhy+GMEiHTduHLtarMzbt29TRkYGx5uIJ1Sw7Tdp0oSDftRDWrt2LYWHh0uNugOuH+9FnIKTZs+ePR23DjjIYWL1QNy4vhg5cqTL+AdiwN0bRIn3zJkzhz0Rttv6ACEJvuXSpUtSYs6+ffvYUWh3GYC5wGHKk\/\/oYNfE4hgxYgT5+\/vzgVnrZN6+fcshUFFREceHiH21V5De4MyZMzwOuL81+gaebdxJahM6qgexj74e0r8E1J4A756Xl0enT592+k\/Qhw8fuFwP+odyJLP\/UCE0gddBfQgbE6R9v69A22p\/jb7HCAgMO4kRd+\/elZw5ELS2XST94RdhGu4vsSi0V5LeQqsno\/ZquyQbmwaGLVKbBo8tUpsGj9\/fk1WEnezUcFN1xB\/iS\/Ygnd3cMQAAAABJRU5ErkJggg==\" alt=\"\" width=\"169\" height=\"20\" \/><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">For r, we take the radius of the earth\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"66\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0m.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">Hence,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"148\" height=\"28\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"119\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">This is close to the value\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFwAAAATCAYAAAAd4WrhAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAATASURBVFhH7ZdbKGVvGMYZ5xlKziY3crggKZJzmaZJEkpxMTQKF8SdEM04NUSuKFNCKUkOF2iIK6S5cJoixyJmBuMwmJzH6Z2e17fsg73H3vwp\/\/xqtdfzrtX+1nrW973v++nQEw\/Kk+EPzP\/G8P39fTo6OhJKxuHhIe3u7gp1\/5ydnfF45+fnIqLIozd8ZWWFXr9+TeXl5RQcHEw5OTniClFYWBgVFBTQu3fvKCAgQETvj9TUVEpKSqL379+Ti4sLffv2TVyR8egN39nZobW1NT6H+To6OrS3t8d6amqKfwHiy8vLQt0P3d3d4owoMTGRPn78KJQMNvzi4oKqq6spMzOTamtrKSYmhioqKviGhwQPHBgYKJQijY2NlJ2dTWVlZRQdHS2iigwODpKvr69QihgaGooz1ZSWlvJHOTk5EZG7ERQURAMDA0LJYMPr6urIycmJA+Dg4IDMzMyotbVVRO6XkZERXoKhoaFkbW0tojL6+\/vJ0dGRTk9PWYeHh5OHhwefS6yvr3NK+f37t4jIcHd3p6WlJaGu8+fPH\/Lz82PDj4+PRfT2FBUV8cRVBRuur69PaWlpHJB48+YNffjwQSjVoEBgRskvXQm84MuXL4X6N\/Pz81xkMCNUGR4ZGUnFxcVCEU1PT9OzZ8+EuiyMXl5e\/KsMzP7165dQqomNjeX\/hOEovnehpqaG6uvrhboOG+7s7Exubm4ckPD09KSqqiqh1DM0NES6urpsmsTCwgLHtEWd4fb29tTS0iLUJTAH4KPDVKRFHMjnWKEgIiKCNeJYHVgFymBivH37ls9NTU2vDN\/e3iY9PT0eZ3V1lUJCQq40PiA8k7REX18fT1LpWRYXF8UVGXw3HtDS0pI+f\/7Mf15SUqI2T6riy5cvZGRkxDMd6QHn0ktrgzrD8VKqDB8fH+fc\/uLFC4Vja2uLZmdnr8WVVyJMQSqRugkYDqNBVlYWX8c4cXFxnHYAtJ2d3VULKq00rC7l8fLz8\/maPGw4BsHAlZWVvLRQYf39\/bXqX2G6iYkJm63qy2qCtobPzMwIdTvwsXJzc4UinnSbm5tCEX84jIN3A5jZ0BMTE6xhMrQ28N0oQAkJCRyQcHV15X5SUzo7O8nc3JxnydjYmIhqhzrDnz9\/rjal3BasQG9vb0pOTr46MGGQFiS+fv3KxVqio6ODrKyshCL69OkT+6QN\/NR4eLSF8qBjkHLbTbS1tZGFhQXNzc2x2TBodHRUXNUcdYZj9eXl5Ql1OfPki+ZtQK5taGgQ6hIU+Z6eHqGICgsL6dWrV0IRpaSkUHp6ulDEqaWrq0sozWDDo6Ki+KUkUIhsbGzYyJtobm7mpShfNJGWDAwM6OfPnyKiGb29vSoNR4tla2t71RZi54i0d1vwrJhk0v9JwHCYLIEx5RsHHx8fampqEop4RW9sbHAXpSlsOAoCtsTI2xkZGWx+e3s7F41\/gVYO2+fv37+LiAwsRxQbTRgeHuatN3p\/GIEOCa2aBMbBxgSpLz4+XmGWacuPHz\/YSIwjvxPEs6KzMjY25tyMlIN70HEBKV9PTk6yBtgoOjg4qHx\/dSgkQrwYdlo3Gf1fI42rfCiDGak8Kx8bd6s8T2jNk+EPzJPhDwrRX+qgH9HQoZbgAAAAAElFTkSuQmCC\" alt=\"\" width=\"92\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">quoted in geomagnetic texts<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">32. Torque on a magnetic dipole in magnetic field:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Consider a bar magnet of length\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0placed at angle \u03b8 with magnetic field B.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\10.jpg\" width=\"233\" height=\"142\" \/><span style=\"font-family: 'Times New Roman';\">Then force acting at N pole is<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">along B &amp; force acting at S pole is in opposite to magnetic field. These equal &amp; opposite force form a couple &amp; exerts torque given as\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"290\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"234\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"105\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"113\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">Special case:-\u00a0<\/span><\/u><\/p>\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-left: 32.75pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt;\">When the magnet lies along the direction of magnetic field then<\/li>\n<\/ol>\n<p>\u03b8= 0<span style=\"line-height: 115%; font-size: 8.67pt;\"><sup>0\u00a0<\/sup><\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAWCAYAAADJqhx8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC5SURBVDhP7ZE7CoQwFEUDVi7FJQgW1iFdsg7JYlyAO7C0cAEW2UFS2tlYSQqFO5NEBkYGP1iOB26RwD3kvRDcI3oE\/yMwxsBau56+OCcYxxFxHENrvd58CIKyLCGl3A1jDIQQdF3nmytBoJRC27aHqarKv6RpGt9+c22Jy7IgyzIkSYJ5nt1VEBRFgTRND+OKeZ5jmiZXcwTBMAzo+343QghQSre\/cW6Euq7BOfcjbLi2gx88gvsCRC+3hRWzicz32AAAAABJRU5ErkJggg==\" alt=\"\" width=\"16\" height=\"22\" \/>\u00a0sin0 =0\u00a0\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"69\" height=\"22\" \/>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (<em>torque is minimum<\/em>.)<\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">2. When the magnet lies perpendicular to the direction of magnetic field then <\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u03b8 =90<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>0<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAWCAYAAAAinad\/AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC9SURBVDhP7ZE7CoUwEEVT6zZS2gfBXuxt3UJwMy4hrRsQ3IB9NpAuZUBBUO7jDQFB\/AUsPXCLDMyBzGV4kU8WzifbMMZgmib\/OueRbBxHRFEErbWfHEOypmlQ1\/VlyrIEYwx939PiESQbhgFd191GKYU4jtG2LS3vCSpgXVcURQHOOeZ59tMNkkkpkabpbZIkgRACzjla3kMyay01dpWqqpBlGZVxxqNv\/u+V5zmWZfGTY4JudscnC+dFGfADXOkyX7mS4\/UAAAAASUVORK5CYII=\" alt=\"\" width=\"19\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">sin 90<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>0<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">=1<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAWCAYAAADJqhx8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC5SURBVDhP7ZE7CoQwFEUDVi7FJQgW1iFdsg7JYlyAO7C0cAEW2UFS2tlYSQqFO5NEBkYGP1iOB26RwD3kvRDcI3oE\/yMwxsBau56+OCcYxxFxHENrvd58CIKyLCGl3A1jDIQQdF3nmytBoJRC27aHqarKv6RpGt9+c22Jy7IgyzIkSYJ5nt1VEBRFgTRND+OKeZ5jmiZXcwTBMAzo+343QghQSre\/cW6Euq7BOfcjbLi2gx88gvsCRC+3hRWzicz32AAAAABJRU5ErkJggg==\" alt=\"\" width=\"16\" height=\"22\" \/><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=\"59\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(<\/span><em><span style=\"font-family: 'Times New Roman';\">torque is maximum<\/span><\/em><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">33. Potential Energy of a magnetic dipole:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\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\" alt=\"F:\\unit 3\\New folder\\New folder\\10.jpg\" width=\"243\" height=\"187\" \/><span style=\"font-family: 'Times New Roman';\">When the magnet dipole is placed in a magnetic field B then the dipole experiences a torque which can be given as<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><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=\"97\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">This torque tends to align the dipole in direction of<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">. Now small work is to be done to turn the dipole at small angle d\u03b8 as<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMYAAAAWCAYAAACbpeNyAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAk2SURBVHhe7ZkFjBTNEoBxd3d3C+7uwYIE9+BBA8GCO8GdYMEtOME9uDuBICG4u9v1e19t99I7t8ACj\/9+8uZLOrddPTPX3VNVXVUTSrm4uPgQFBT0yDUMFxcHrmG4uPjBNQwXFz+4huHi4offMowHDx6omjVrqoIFC6qLFy+KbMeOHd726NEjkRn27dunrl+\/rntKvX371uf6z58\/65F\/P9u2bVOlSpWStX\/8+FFLPXz58kVNnjxZ9ezZU7Vs2VItWrRIj4Qc9j5\/+PBBS7\/y\/v177\/jly5e11IN9r2m3bt3So\/88N2\/eFL2bMGGCaty4sd\/12Jw7d07eE80fs2fPVr169VJdu3ZVY8eOFdlvnxhr165VoUKF8irH+PHjpd+wYUNRfMO9e\/dEPmbMGC1R6t27d6pGjRoiHz16NJPRI38HRYsWlbnb8\/706ZPKkiWLGjhwoPRRuNixYwdTtn+aZcuWyVxpKJaT3r17y1iePHnUy5cvtdSDeafNmjVTnTp1Uo0aNZJ+ypQp1dOnT\/VVgZM5c2ZxHL\/Chg0bVNiwYdWbN2+kP2LECFWpUiX5\/T1GjRql4saNq3tfQU\/btWvndcoxY8ZUN27c+H3DwCvmz59f95R6\/fq1bNrSpUu1xIMxANswoG7duqpAgQJ\/nVFApkyZVI8ePXTPw9ChQ1W6dOl81pMiRQo1d+5c3QsZjh49qqpXry7v4Pz581rqAeWOEiWKjPlT2FWrVsmY7Zk5MZB16NBBSwKDKGPQoEG\/5ChwpOHChZMTwLB8+XKVNGlS3fs20aJFE0O24XRgDbYDx3gwlN82jCRJkqgmTZrongf+mW0YL168EOVA7jQMJmyHV38TkSNHVidPntQ9pV69eiVrnDVrlpZ4YO2TJk3SvZBh8ODBatiwYaJEu3fv1lIPoUOH9ir\/3bt3tfQrtWrVkjFCRINxgK1bt9aSP0\/JkiWDzQPDiB8\/vu59G+6bMmWK7imJcJBhpDYYBg7kpwyDMKF9+\/aqdOnSasaMGSpq1Kjy8M2bN+srPLDRtmFw\/cGDB+Va2zC6d++uOnfurHuBwQvhqP9RI4QJBHKjBAkSqDhx4sgRzZr4TbMhXypTpox4k\/79+4vnYj1PnjzRVyi1YMECeYYNJ4e\/PfoWhAj+1uNseM+foU6dOmrr1q0qd+7catq0aVqq1KZNm1TWrFkl1EiUKJGW+pIhQwZVpEgR3fOAQ+A9HzhwQEs8a2V\/KlSooObPny9OM0KECHpUSa4VJkwYyc2A8KVNmzYqUqRIskeA8hLO0D9x4oTIAGOIESOGNwcwEAIyPxv2sHLlyqp58+Zq6tSpMk+eZ58Ma9asEZnz5OJ\/cGoGbBhMLGHChD7ecN68eaIIeEobFM0YBmNmw5mIMQwUKnz48D6KFQjly5eXUOVHzXky+QPjIW7G4AHPc\/bsWfltw\/HPOo8cOaIlHmOPGDGiT8EgceLEKlWqVOrOnTveRgjDuk+fPq2v+j716tXzux5n69atm77jx6CwvLv79++rcuXKeb08oRFKA+nTp5eQ1h\/Ro0dX48aNk\/Xcvn1brV69WhTe6dSWLFkia7U9eq5cufQvD7FixVJ9+\/aV35xgly5dUocOHZL7ONWuXbsm74M+hQvD3r17RbZ\/\/36f\/SUnsueNvqVNm1atW7dOS5SqX7++6JpNixYtxPnZz6KxrjNnzgRuGCSThD32ovEybKgT2zDy5s3rVTYWZhS2VatWIR5e2KD0zO\/x48da4gGlwgNWrVpVSzwUKlRIKiIG9oX7WTs5l2kYC\/JfSVL\/V5BsmxOQk8N42CpVqqgtW7aIg2COnOBOMGjGUHDWQ+KMkjnDMZgzZ45cazsQG8I0xnft2qUlHtAJ5BgI4Gzo2\/lb27ZtRYY+mb3lNzLbSWBMjNnkzJlTwl4bToZ48eJ5n0VLkyaNPI93HrBhECc7vTDeEaVxkixZMjEMwh47JOGf8oyrV6+q5MmT\/3Q48Ceh2oJntA0fONGY9549e7TEA9dSITEYL0cZ1wbjyZcvn+6FDMThGARMnDhR5nn8+HGVI0cOkREmIjt27Jj0bfDujPEuDdu3b\/c+wwnFFMb8hciEk4w5Iwx0C50xmAqmnWSjZzgdm+fPn8t1nDKAPmEACxculL4BmakSgrlv5MiRWuKhY8eOIoeADYMbLly4oHuehBoZcbWTjBkzimGUKFHCZ3Fcj2FQIluxYoWW\/hzkKjt37vxhu3Llir4jMIoXL+5zdBvIQZi3XZHB4yGziwaMI7NfuinVktgGCsrpbz3O5qwsfQ88KjV\/MHMnl3r48KHI1q9fH8yjGooVKyZODC9qMIrVtGlTLfGFEj4hiTE8Q79+\/STHccIe2Xq0cePGYKVVQibn\/yO8Y24GdI152WEr+Rjhoh0J8N64jn20wThnzpwpvwMyDDw8DzKWCbVr1xaZvxwBw5g+fXqwRJTr8aB8aHF65kAZMmSIePcfNTvGDAQSQBIyJytXrpR5GzgZKNMis43FGIYNe5A6depgHwC\/B98M\/K3H2UhuAyVbtmzq1KlT8pscgXlS\/zfgjTn9\/YGy8I3JhmfxDH9O0WBOBxtCGhJiG4wMxbUdSoMGDYIl++QReHQbnm+f0JzgyGwHnj179mDzILREZkI34OMzMhPFBHxikGjyooEkiRjT\/EOqNBiPgXiUMZIYG2Q0u8T5b4F5keAdPnzY5zQzTsHEzVQ7hg8fLjIgzsVYTI5hNvbZs2fybeBnPPufgMIB87IrMoQVxlg5CRh3enfAETJmjApQKnSBeNx2buQn7J+Bk88k9gae1aVLF9lTdAYWL14sclMAASp+1apVk7lT5QJCQftEJ0ctW7as7nkw74qPmVCxYkUxHGTA13Iw78oOjylj21WwgA3DxKaU28jesXD6LN5+IJDIMGYfv4CMqsi\/EfIA1sIHSycmbkYZCCExHrN2jmoDXodkG2\/MxyS8YUiCMVAkYK6U2f2BsjCOstselHVhLGadvHf+0kcXnO+WRJ7xAQMGqD59+shvZ1RAKIScaMPcz0nAM20wGmSFCxf2Xsdfqk04ZU6eb52YlH\/NnDEsciPmTsHAflcYO+Ea5V\/Kw+i0zX\/\/X2CG4eLy\/4RrGC4ufnANw8XFD65huLj4wTUMFxc\/BAUFPfoPy4hRYPxTH+MAAAAASUVORK5CYII=\" alt=\"\" width=\"198\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">If the dipole is rotated from \u03b8<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>1\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">to \u03b8<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">, then the total work done will be<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"136\" height=\"70\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><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=\"134\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"141\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAWCAYAAAAmaHdCAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAFaSURBVDhP7ZIvz4JQFIfZnMUAjUTByAegUWluJDcqSRMbOoqBWWRjY7M5kolvQTCZKRj9ADSCf3CT8+6e9170ipb3rT7b3e75ce4D9wwB\/knTNLevhKeVZFnWrsPhgA8Z+\/0eiqKgFcDlcuH6W0me5yAIAmiaBmVZYjOD5NPplFYA1+sVbNvGfL1ePyT3+x3D0WiEjYzZbNaREBzHAV3XiYCfyTvJYDB4KxFFEY7HI+45Sa\/X4ySe50Gaph1JGIYwmUxo9SIxDKOVkOHJsoz3f5ZUVQX9fp+b20fJYrGA7XaL+2dJEASwXC5xz+AklmWhpK5rUFUVTqcT5kxC3k6+7nw+Y87gJK7roiSOY1itVjR9SHzfh81mQ9MHHYlpmiBJEt6dQSTj8RiGwyH+Cq9wkiiK8MB8PqfJLyQja7fb0YSHkyRJgs1kJs+QTFEUWnXhJH\/lK+nSNM3tB13HKr1GBhOtAAAAAElFTkSuQmCC\" alt=\"\" width=\"17\" height=\"22\" \/><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=\"179\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">This work done is stored as the potential energy U of the dipole so\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"196\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Q20. A bar magnet of magnetic moment 6J\/T is aligned at 60\u00b0 with a uniform external magnetic field of 0\u00b744T. Calculate (a) the work done in turning the magnet to align its magnetic moment (i) normal to the magnetic field, (ii) opposite to the magnetic field, and (b) the torque on the magnet in the final orientation in case (ii).<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">Ans (a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">m = 6 J\/T<\/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=\"138\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">So\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"261\" height=\"20\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Cambria Math';\">\u21d2<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"237\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"169\" height=\"35\" \/><\/p>\n<p>(b) As\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"69\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Cambria Math';\">So<\/span><span style=\"font-family: 'Cambria Math';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"256\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"140\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"140\" height=\"35\" \/><\/p>\n<p><span style=\"width: 5.17pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0 <\/span>(c) When <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEYAAAATCAYAAAAtbXvAAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAM4SURBVFhH7ZZNKHRRGMdny3J8xUY2QigW0wgbSU2xkHwk0qTGFEtsxFiwoBilWbAwNAspUhYkEjVKKQ1hg7JAUhiaML7+b89zz3y9c+805n3N6v7q1Hme+9E9v\/Occ64GKnK4VTHyqGIUUMUoEC7m9fUVR0dHuL+\/F5n48vX1xd+gxN3dHTwej4jCeXh4wNvbm4hiJlTM6uoqampqsLe3B51Oh83NTXElPuzs7KCwsBDLy8siE2B8fBxtbW1YWFhAd3c3DAZDiKCbmxvU1tZiamoKDQ0N6Ovrw\/f3t7j6YwJiDg8PkZ6eDq\/Xy7Hdbkd9fT33f5unpydUVFTAarVCo9GEiVlfX+d8cCUUFRVBr9eLCCgpKcHMzAz3Pz8\/kZqait3dXY5jQBJD5avVajE5OclZwuFwoLi4WES\/Dw364+NDVozJZAqRQFAFZWRkcP\/q6oqfu7295ZgoLS1l2TEiiaF1m5CQwKZ9ULk2NTWJSJmzszMcHx9HbNGiJGZ2djasYmjSaPAEbQF0PZiOjg7OyS2nra0tllZeXs77qQySmNHRUaSkpGB6etrf8vLyMDQ0xHdFoqurC9XV1RFbtCiJocHRJFHV7O\/vw2KxIDc3lyudWFlZCRMzMDDAOXpnMOfn56iqquI+PV9QUCB30Ehi6AWZmZm8cfka5ZxOJ98VL5TEUCXn5OT48xcXF3zf6ekpxz8RQwdKc3OziMCHzeXlpYj8BMQsLi5yhnC5XLy0\/n6pHBsbG1haWorYokVJDJ1GVPbB0FJPS0vjvm8p+SqIMJvNSExMFFEA2jao8txuN66vr5GVlRWyhQgCYk5OTjhDGI1GPiGiwWaz8exEatGiJKauri5klgnafJOTk7lPM07P0X7no6ysDIODgyIK5fn5GWNjY3yKyUghJDH5+fnY3t7mzNraGiorK7kfb97f33mAc3NzIiNBMeVpQD5o821paRGRJKK3t5f7Ly8vSEpK4uqIEUkM\/Ud0dnbyLIyMjES1hP43NKjGxkZkZ2fzT15PTw8ODg7EVWB+fp6P7YmJCfT39\/O3BvP4+IjW1lYMDw+jvb2dN+l\/QBKjEoYqRgFVjAKqGHng\/gOtnE4hPZVq\/gAAAABJRU5ErkJggg==\" alt=\"\" width=\"70\" height=\"19\" \/><\/p>\n<p>Torque will be <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"84\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignleft\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"208\" height=\"19\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Q21.A short bar magnet placed with its axis at 30\u00ba with an external field of 800 G experiences a torque of 0.016 Nm. <\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(a) what is the magnetic moment of the magnet?\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(b) The bar magnet is replaced by a solenoid of cross-sectional area 2 \u00d7 10<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 7.33pt;\"><sup>\u20134<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">m<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 7.33pt;\"><sup>2<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0and 1000 turns, but of the same magnetic moment. Determine the current flowing through the solenoid.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><span style=\"font-family: 'Times New Roman';\">Solution (a) as\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIsAAAATCAYAAACgLP7RAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAY8SURBVGhD7ZhpSJVNFMctzcCwhVITDCqzwkokMy3aoIgiM0ykDCpJERcEMyGNkqL6Ul9EpKIoNUlNwcwPqShuiSJKpBCU5UJGKKbt+3Lqf+7Mbe7yXG9yeV+E5wcDc+bOnWfmzDlnzowT6ejYiW4sOnajG4uOVX78+EHv3r0TkgHdWHQsePDgAYWHh9OxY8dox44d9PHjR27XjUXHgkWLFtHw8DDXDxw4QHl5eVyfNMaya9cucnJyoitXrlBBQQGlpKTQ1q1b6cuXL6KH\/Xz+\/JnHqq2tFS0T4\/Dhw3Tx4kVKS0ujo0ePitbxuX37NsXHx9PVq1dp\/fr19O3bN\/GLY0hPT6ewsDDe5EOHDvG3vn\/\/Ln41cOnSJTpz5gydP3+eDh48KFqJXr58SR4eHkIiKioq4rHApDGW69ev8wb\/+vVLtPyZ\/B8ZivlXsDnNzc0TMjQJwnNhYaGQiFxcXETNNvfu3eN5SxISEujy5ctCcgzTpk1jhwBYq4+PD504cYJlUFFRQcuWLaOfP3+yvG7dOnZG8OzZM1q8eDHXQVVVFW3cuJHrk8ZY4MX79+8XkgEoHV7zX3Pjxg3+thoRVAOwhZubG3uvBBEpMjJSSI7h69evomZg9erVFBMTIySDfPPmTSERtbS00Jw5c7j+4sULE8OHsURFRXGdVwhLcnZ2pilTptDUqVO5vmnTJu6gAkscr6ieDyCvWbOGx42IiKCSkhLjt3CkIBxChrIbGhrEvyxBuEZfCcbFf2TyZQ7C586dO3lD8\/PzjZuJOS5YsID27NnDMrxafv\/Dhw80e\/ZsniuKFliPeTTAGONx7do1\/o6qI3jthQsXhGSKuW6tlfF4\/fo161rVLdb48OFDIRGNjo4a9QPQv6+vj+sw5Dt37nDdCY2fPn3iBcyfP59aW1v5B2sgT4CibRXzDX\/+\/DmPD8NYunQp3bp1i9v37dvHRlpfX88yzkmtcIxrHBZTXFxMT58+pdLSUg6t\/f39oocla9eupfb2diERh10J1ol5YF7l5eWsGIwP78MGQJFaxjI2NsZ94XGYC0pbWxu5urqKHtr4+\/tTdHS08X+PHz\/msbRyp+XLl1vVsVq0ePXqFc8R80LkUME3VWPBFRltmA+oqanhYAEjQV4ojdJoThjcngVPFHj57t27hUS0fft2Sk5OFpLB2gcHB4VkCjYdi5H3fiwGmzkyMsKyNWJjY2nhwoX05MkT0WIA0QNjYb0ShOTp06fT27dvWUZiCIOyRnV1Nf8fSty2bRsXGK63t7fooY2XlxdHSPk\/bAhCvvmx4QjgpF1dXZycwklxvEi0jEVGEy2MxgLvgCXboru7m73AVlE3QQJlYDIdHR2ihWjWrFm8GAmSMi3OnTtHfn5+QjLg7u5OK1euFJJ1MjMz2QGQHEsGBgYsNhbXw+PHjwuJaO7cuVRWViYkU3B7CAgIEJIB5CGNjY1C0gaGoeoHhrdq1SohWYKoa03HarEHOKq80QDoRDWWN2\/e2Dx2JUZjQba8efNmIVkHSk9KSrJZHj16JHr\/ZWhoiBUqkeFX5htNTU0sa4FcJzU1VUgGZsyYYaIALWRUwlEGkDcEBwdzXQInwcZJ1LmaAz3BuCRYmz2KBpgHIhtAaMd7Bm5lWiD5taZjtdjDqVOnKCgoSEhES5YsYT1Ienp6yNPTU0jaGHcIYTUxMZGTSFt5y0SAh6hRKzs7m0JCQoRE\/FIYGBhI9+\/f53xEBZs8c+ZMk\/bOzk5OwpA\/WAPh\/f3791xHVEPyKc\/drKwsPgqQqyC\/QgKITVSPQIyNHC40NFS0\/KWyspJfNyVYlzzrARSvdY2eN2+e8SjFZh05coTrjsbX11fUDODIO336tJCIzp49y0en1AmcLiMjg+u2MBpLXV0dn9tQhqPZu3cvb5AE12A1UvT29vIxlJubK1r+EhcXx5uJcI0xMBa8Gx6tBR6bYIyyv7qZiDRYpzya7t69y+NLxQEYwJYtW4xvFSowopMnT3ICjWQVxqECGcZtDRxV8HDcpgqVNxpHs2HDBlqxYgUbAPSQk5Njcs3HWnFEYy64aKhvMLbQjv06EwIPXuqL6P8FDAIGojqBOfjd\/GXXFrqxOBBEnX959p9s6MaiYze6sejYCdFvfpz+Ydqi4PsAAAAASUVORK5CYII=\" alt=\"\" width=\"139\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">,hence\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt;\"><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=\"36\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">0.<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAALQAAAAbCAYAAADVh6UJAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAhaSURBVHhe7Zp1qBVPFMft7p\/6sFFURLHFRAQVMRFRVDBQxMTA+scWsbtbMbEDu7uf3d0d2O2bn5\/zZu7bu2\/3vnevyu93ZT8wvD2ze3dnZ74z58zZl0B5ePwlREVFRXiC9vhr8ATtEfZ8+\/ZNH3mC9ghj3r59qwYPHqzmzZunazxBe4Qpjx8\/VgMGDFBNmjRRixcv1rWeoD3CnB49eniC9vh78ATt8cucPn1ajRgxQlv\/LZ6gPX6Jd+\/eqfLly6v69evrmv+WOAW9ZcsW1bdvX3Xs2DFdE5tHjx6pkydPasuZixcvqv79+2sr\/Pn48aOaMWOG9M26devoOH0mhs2bN8v5EydO6Bp\/Dh48KOe3bduma\/4879+\/Vxs3btSWP4hz3LhxUj58+KBrA9OiRQu1b9++WIKuXLmya1mzZo2+6vdClqNevXqqZcuW6tOnT1LnEzQDVK5cORkUXq5Vq1aifjuFChVSCRIkUEuWLNE1\/jx9+lSuGT58uLp586auDW\/ok1KlSqmXL1+KsBcsWKCyZMmivn79Kufpu7Jly6qtW7dK3zVv3lz17t1bzhkaNGggv6PjEVCNGjX0mT9H+\/btVapUqVSbNm10TQx3796VcXrz5o26fPmySps2rbp3754+68zChQvV9u3b1ZkzZ\/wEfeTIEREu+WDulyJFCqn\/8eOHPOPUqVNi\/06494MHD\/wK4+AT9O3bt1XOnDnlYrhw4YII9\/79+2K\/ePFCBM6AuQn62bNnKmnSpOrWrVu65v8FneC2WjEoRqB2cuTIocaOHautaDJmzKj2798vx9euXVN58uSRYzh79qz00cOHD8VmEiRMmFCO4dWrV3IeYTjhtljcuXNHfhsXnz9\/VhUrVlTPnz9XDRs2dBR08uTJxdMYGjVqpNq2bSvHN27ckLZZC+9SunRpOV62bJmqUqWK6tixowi4Xbt26smTJ\/LbTZs2SX8ZihcvLkILBOPCRHGCPuZ8fPEJmsYVKVJEKg10+vz587UVg5ugWXWcrv+ddOjQQeXNm1eOmZW0pVevXmIfPnxYhDZkyBCx7TDhEJY9nGJlop4V2AmeMXv2bG1FExERofbs2SPHDGjJkiXl2MBvTGw3ZswYsa1gN2vWTFv+pE+fXq1YsUJb0SAc2rhz505dEz8aN24cS9Dfv3+X5zPRDGzy7G10A1G7xdB16tSRVTkY8Ba8m30lZwJTb21nXPgEzcsULVpUKg0FCxZUw4YN01YMXGsX9PXr16Wev9OnT1dNmzZVc+bMcZydxGC1atUKWEia26lataqENClTppQYfdasWb7VkIk0efJktX79erFfv36tf+UPnYRLPHTokNisrtjGEznBhKlZs6YIAfBmuHJWQuB5rF5W8ufPr0aPHi3H9CvXWKlUqZLEf26kS5fO18esykmSJJH9TbA4CRpPZG8PcS51TJy4OHDggKpdu7bj2HIPVvBguXLliniN48ePi33p0iUZZ7xMMMQp6IEDB2orBq61C5rPj9RbV+jcuXPLi9tBbAgyUGHWuoEA2VwBL8xzu3btKjbhDnagWX316lWVJk0aiWnpxLg2uLi8unXrigdjVUVcTFwDz3MStPEUboJmkgQic+bMatq0aSpx4sQyWUMhWEG7eSkr3bt3l0I\/2uEeZoMWLOfOnVOpU6dWixYtknEhtneCzaA1HLKWn\/cILGinjuRau6DJaNg7aceOHSpZsmTa+j2wOlqfw0vj\/g1MrLiEAqtWrZL7TJo0Sde407lzZ7\/wIDIyUiVKlMgXz3IfJ0GTFQE3QRO3BgJvxO9w46ESrKCN1wkF2ms2hKHCIkM7AoWuhIzVq1d3LD+9eLSgq1WrpgoXLiw\/MHBjgnw71NsFTVbD3knERKxmdtgAlClTJmDp1q2bvtofQqDs2bNrS4loEIeBDMP48eO15QwzGXc2ceJElSFDBrV37159JjasBrwXGQwrTCIz2QmF2PxY4TcmPdepU6dYfYM9aNAgbcWG5xI\/ssqz4TSTI1icBE02gudbwwtiaLM3CRXGhvg\/VBAqodyUKVMk5Dp69Kg+E398IQe7\/2zZskklmA0X2Q071NsFTWOoZyAMbGwQjh0yJWzEAhW32IkNh3VwCxQoIJPJQDqNjiBL8+XLF10bA26NNpldNeJG1GQ5nCCPy3utXLlS10STNWtWtXTpUjkmW5ArVy45BtrPb8wKzjOwDeaeeBsnCMmsYQZjkC9fPjVz5kyxg8FJ0MS+PN86hqT4nNK0wYA3Jt0bCsTOiJn9FZDLJyzkq2Qw+ATN4LPymd11ly5d1MiRI+XYCp1LZ5DMtlOhQgU1atQo6TAGjTjITSihQlxp0mG0mbYQcxsQK8n\/1q1b+\/2fLJCOwiUSClmhjbTVTWCskiVKlJB3AsRNX5k0H26axYAwBliRyWxYKVasmC\/1hzDtIjMw2RlIu3hZYDJlyhTURwruhbfDe9jj2tWrV0ualj7i3oSXJvUWCnykIQzr06eProk\/58+f9xOzgZQdaWBCGSfYL7EB5TuBCZV8ggYaRUzJCugUagwdOlT169fPr1i\/ipEFWL58uWxkcBt\/Ih9N+swIib\/2dBozfcOGDbHEDAzq7t27teXPrl27AsaP3JcPIrwbgjZtMOCZTN\/RwXZoD22l2L2bHTfRsglDfPFh7dq1scaKsTGw6JDpYUynTp3qKpr4QorSvJ9T3wcC3fEV1QkyO073Q8hMHtpNqGP2MH6C9vAIF\/DO5oOLyWwhfE\/QHmEPId6ECRPk2BO0R1gzd+5c+SZBCAWeoD3CFjaNPXv29IkZPEF7hCVkuvgPRjbnFDa25NU9QXuEJazMfNyyFrJYRtCRXvHK31CioqL++RfGr0\/8okQ+VQAAAABJRU5ErkJggg==\" alt=\"\" width=\"180\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 0pt; 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margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">34. Current loop as a magnetic dipole:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\11.jpg\" width=\"99\" height=\"220\" \/><span style=\"font-family: 'Times New Roman';\">Consider a current carrying loop having current I flowing through it. Looking at upper face, the current is anti clock wise so act as North Pole &amp; in lower face current is clockwise so act as South Pole. Hence we can say a current carrying coil behave as a magnetic dipole. The electric field at the axial point of loop is<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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=\"11\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">=<\/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=\"53\" height=\"35\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&#8212; (1)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">&amp; the magnetic field at the axial point of the loop is\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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=\"12\" height=\"23\" \/><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,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\" alt=\"\" width=\"154\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Comparing eq<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>n<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a01 &amp; 2 we can see that both\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"11\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0&amp;\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0have same distance dependence nature, same direction so\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0should be magnetic dipole moment. So we can say that magnetic dipole moment of circular loop is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"23\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u2026\u2026.(3)<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">Hence current loop behave as a magnetic dipole<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Q13. A circular loop carrying a current 5A, produces a magnetic field of \u03c0mT at its centre. Find the value of the magnetic moment of the loop.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Ans:\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADsAAAAdCAYAAAAU0BSYAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAANUSURBVFhH7ZhJS2NBEMdjXBBcQDHBT+ACBjckiEQMelJEEQURccMvIIggxhz0FC8evImgePAiCYh60RyjgiAuiF48eBIUV1zjkv9Mlf0eiRmH9xJNXsb5QUFVdyL5d3d1V6nDD+K\/WK3z\/PyM+\/t7NjXEpFi3243ExEQ0NDSIEWXE7M7qdDpcXFyIEWVEXez5+TlGR0dFBPT39+Pq6kpEf2ZzcxMmk0lEyom62NXVVbS2trJ\/dnaGtLQ0vL6+cvwZIyMjGBoaEpFyoi62s7MTCwsL7C8uLqKjo4N9iaWlJRwcHIjonZqaGs5btURVLO0g5R7lINHS0oKZmRn2ifz8fN7twcFBzM7O8tjj4yMSEhJwc3PDsRqiKvb29hZGo5H9lZUVlJWVYW9vjxfB5XJhcnKS5yiH8\/Ly2F9bW0NOTg77agkQ6\/P5guw72dnZQW9vL3p6enB9fY3l5WX09fXh5eUFAwMDHBMkNjc3F3d3d2hqamJbX1\/nOTXIYukPFRcXIz4+nlebLDk5mY8Z\/ZDvoLu7G4eHhyIKZGNjA+3t7ewfHx+jsrKS\/XAI2Nmuri5UVVWJ6J3s7Gxe+e8gKyuLc\/AzqqurMTExAbPZLEbCQxb79vaGzMxMPkb+UK7QsfkXkMVSNUJH1uPxiBHg9PQU6enp2NraEiOxjSx2f3+fxU5PT2Nubg7Dw8N8zMbHxz+9qOrq6vg7f7PGxkbx6WBsNtuXmFJksSTKYDCwSLKSkhJUVFSo7izUMDU19SWmFFlsQUEBVyYSlMNFRUVBORzLsFiv18tHzr96IUpLS2G1WkUUTLjHONKwWOo86IfRWytBF1VcXBzXq5GECo1QSkElsFhqsaRdICNfr9fDbrfzhyIB3RFU9BP0rhcWFrL\/lbBYqkf97fLykiejxdHRES+41CDQa+DvU9qFgnxBaYmxsTG0tbWxTxVWc3MzUlNT8fDwgNraWiQlJfGcWjQndnt7m18BaScJ6oJSUlLgcDh4fH5+XsyoQ1Nid3d3+fl7enoSI+\/QhZWRkRGwAKGgGbEnJyfchEhCqb2TfHoZQvmf00c0I9ZisaC8vBz19fVslKPU3BP0QjidTvbDQRNiKScpVz8aVXEE+aHewP7ofl\/lpp9hPtMvstn55UCfaacAAAAASUVORK5CYII=\" alt=\"\" width=\"59\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"120\" height=\"40\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"88\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">So\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"125\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"286\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 11pt;\">Q22.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0A 100 turn closely wound circular coil of radius 10 cm carries a current of 3.2 A.\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(a) What is the field at the centre of the coil?\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(b) What is the magnetic moment of this coil? The coil is placed in a vertical plane and is free to rotate about a horizontal axis which coincides with its diameter. A uniform magnetic field of 2T in the horizontal direction exists such that initially the axis of the coil is in the direction of the field. The coil rotates through an angle of 90\u00ba under the influence of the magnetic field.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">(c) What are the magnitudes of the torques on the coil in the initial and final position?<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Solution<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(A) Here, N = 100; I = 3.2 A, and R = 0.1 m. <\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Hence,\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"63\" height=\"38\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"222\" height=\"40\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"179\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">(Using \u03c0 \u00d7 3.2 = 10)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">(b) The magnetic moment is given by\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><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=\"154\" height=\"21\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAR8AAAAVCAYAAAB\/u+qfAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAvTSURBVHhe7Zt1jNVKFMZxCR4suLsmuLsEd3eH4O6QQHBeCC7BIbi7OwR3d3d3nZffMLOv2227vcvu8v7olzTc23Z7Z86c853vnClhhAcPHjyEMsIA9dmDBw8eQg0e+Xjw4AJfv34Vd+7cEcePHxfnz58Xnz9\/Vlc8OOHbt2\/i3r174sSJE+Ls2bPi48eP6opHPh48uEK7du3E5MmTxY4dO+TnZs2aqSsenNC3b18xZswYsXPnTtGjRw9Rr1498enTJ3nNIx8PHlzg1q1bMosD1E+kSJHkZw\/OuHv3rp9KvHjxoogTJ454+vSp\/B5q5PPr1y9x+vRp0b9\/f\/Hhwwd19j88fvxY9O7dWzRs2FC0atVKyjQzYE+u1a5dWwwZMsSfhAst\/Pz5Uxw8eFCOtUmTJqJu3bpi1apV6mpAcP++fftEr169ROPGjUWtWrXE8uXL1dXQxcuXL8WECRNE+\/btRbVq1US\/fv38HMEJDx8+FB07dpR\/bwfKEp47bdo0debvAHtv2rRJjB8\/Xn4249SpU3IuZGAy8YMHD9QV95g5c6aoXLmy+hY6ePfunRg5cqT0PTOY56JFi0TTpk3lvFgD1sMXnDx5UtrjxYsX6kzwY+XKlaJ06dKhq3ww3ODBg0WsWLFE1qxZxdu3b9WV33j\/\/r3IkSOHNBrEhOMkTpxYXLt2Td0hpENlyZJFXLp0SQZB\/vz5JQlBam7hdK\/b5zA25nD58mVpxPnz58ssuGbNGnWHf+AwmTJlkuPm\/hkzZojIkSOLtWvXqjsCR3CMGwJJly6dGDdunLTxkydPRLZs2USRIkXUHQFBpp81a5ZIlCiRnCN\/YwdIjXu6d++uzrhDcMxNgyxLAEaJEkXUr18\/APnQq8mYMaNMYm\/evJGJrkCBAtL\/3IIgLVGihHj+\/Lk6E7L48eOHHG+uXLlEuHDhxOrVq9WV\/4DtCxYsKMeEukiTJo0YNmyYuho48Ify5cvL51+4cEGdDV4QLxAPClIjxMnny5cvskbetWuX6NKliyX5TJ8+XSRPntzPWV6\/fi0yZ84sCQvA4sWLF5eZWmPbtm3SyTC2GxD8Xbt2DaCWcPAtW7aI0aNHy4UODPwuc9Hg78OGDSsGDBigzvgHpLl371717XdAY\/KBAweqM85gTDzbKuNhJ7L47du31Rl7kNGmTJniT3VSj8eNG1c+xwqDBg0SS5culesDYdqRz5EjR0SNGjVkIPtKPgQJNjUDQmB8qGU3IFF16tRJnDt3ThQqVCgA+fC5devWonr16uqMEGfOnJFlwObNm+V3bDxq1Ch\/B4pC4+jRo\/K5IakOzFiyZIkYMWKE9KHYsWMHIB\/8OUGCBHKdNPDl9OnTOyYLDfyXBNOhQweRMmVK2RS2w\/fv32U8axCXRoXFdatGPKTfoEEDmRyMCHHyAdoJhg4dakk+derUETVr1vTLdEyCsqBw4cLy+\/Xr16USWr9+vfwOYHmCHsO5AQ5Trlw5me1QYoDfQ7GgqGgkBgU4ZMyYMcX+\/fvVGWcwDsY9depUdcYZjHHevHlStRhJj\/lXqVJFBlRQyk+cqEKFCrJstINeNxzejnyYD8RDOUNm85V8NmzYIJIlSybWrVunzgipSlAwKNtXr16ps87ATtp\/WGcz+fBMlB7NTw0IjoDr2bOnOmMPMjdN5mfPnsnvjJtnhjT0HK5evSrix48fgHwgTNbmxo0b6oyQvhwxYkRx+PBhdcYe7OBRqkE62GL79u3qin+Q4Eh0kDe7V6gxYglbX7lyRYoAfBGRwDUNCAe76QS5Z88ev1LXknyYEPWf00HPxap34wQ78sEpcDbtPIB+CuqH3zhw4IBUObt371ZXfysChs443IKArVq1qlRiOB69FxQXjm\/87cAA25M1J06cKI2NcnILxps7d+4ANnACDkgGxk6QHf0xZDL9I02kbsHCb926VTpO586dHfs4GnbkwxrQ+\/rnn3\/kGINCPgDlAbmyvpANwcCzglraWJEPZSdlv5n0+V2ysvFeMyDqihUrytKHXg9HkiRJbJUF9rWKGeOBqtK9DzewIx+Sr3lt6JcSG3atAA2SPD1Y\/PfRo0ciderU\/pKABv5OuY5CTZs2raxAsCMxQOLA1vg1BF2sWDHRsmVL+XeofOKamNd2S5UqlVSnwJJ8YFGaQ04HzG+UXG5gRz70FKzIh\/qce1lMhmlFPhjPF+DQZPsyZcpI4lmxYoWj41mBbD98+HBpzJw5c8pmshv1QZChsnAkX8EYly1bJokrT548knjcEIcZqEecA1VJ78JNdrQjH3wAhaoVgCYfbAFBugXrTsal71e0aFFRqlQpSRZBhRX5kOHxFyvyQWE5ldz4OQFNUjYeBK8VUAFWMWM8CGS9e+YGduQDiZn7cZp8AtvYYA60Qpg7cYZvzp07V131D8aK4qEC6dOnj\/yOfbEfCZgkyDqSOLp16yb\/BvtQNpvt9le22u3IhwBmJ8hMPjgjEzh06JCIGjWqPzmnyWfs2LHqjDvwG\/Q++NuyZcv6pEDMwPg0IGPEiCGdwAmUZRCHU00dGO7fvy8JOXr06GLjxo3qbNCA8kP9kInsej4aVuQDAUOCPEP3R2h00sCmHMTGvgDFg334HcrMP4EV+ZDZ6e\/wro4RBA87qEbf+z\/CjnzmzJkjbcb8NDT5OLUSSBAkYJIHCpidSvp\/NK\/tQAWSMGFCvz4rCQIFiDgAxCTKyO36wT0ByIcJ4kROBw7ma81rRz44CuypHQBWRVU0atRIfr9586acpJGVMXaECBF8KnkAhkqaNKnMPmQ8FJcvux1WQEHosVqBZjdEquVmUIDNkP4E++LFi+UOGlv4fwJsAXEyPidYkQ9qgJ0RpLc+8ubNK5MIn31RZay37h9AqhkyZPBpN9AMK\/LBV1kDsrYG51KkSBGAkP4Us2fPtowZ48F8ffE7O\/JBuaJ8ePdIA4XNvZRBdmBnmV4rGyIc2J0mtVMbg34ZmwpaJSIGqB706xr0daJFiyZVphtYkg8SikaR00HvwLi4bsDErMiH7WcGTTYFNPXIorqDj6MT4NTmWupyjXLNbd8JYsPANNX07hO\/B8nhqG6JlB2YBQsWqG+\/1Q9EQO8DQIpc12UDtmT3hQVm0bif+bFF7xYok0qVKonmzZvL3QTmAgGRZXAAN1kbxYUkNqocsiZOivNgV0oBq4Yj7zFZlV1mUC752vOhn4L9WQdduuoeEGVDUBQJitZMPti+TZs2Il++fH6ynxKAnSLjKx3BAWxsFTPGAz\/xJX4gn3jx4gUgH+bCHNgRA9iLngwlsF1bBN+kxDLvkmKbFi1aqG\/+QYJAcNCv0kDtlixZ0s+e7IoSt8zLTfKxJJ\/gBkGO89OMQrZBApCXJhIGj8Owa0I2pyGMEYzbekg+HJLmJmoHyW\/c\/QoMlG6UGPxrBHKfnba2bdu66mGx\/Q\/Z0ADGeVkMyEUHJjtSmFRvH\/OeD3NmbigtjuzZs9sushnYCGnM+HAAIwhOyjA3ioodCe5FXjNutnApc8jSgDWg34IzaZAkCEzUYfjw4SVZUfcb10WD+aMiSBC+\/L8ndkKwv\/mZ2I8NB+NrCk7A4QloyluULSqHHThj74ldU87To6MkYbePMsMXEghtYBfejWGcKH1KJHqyxgS+cOFC6dusKYmPd35oB1iBdUZ1oWCM\/k5ChJAgLauETgwTf\/wGgORIiGzRa+DrVCg0p\/kcGEKcfBgkWR\/SMB6oHaMByXpMDCOT+awcHPaHXWka8u6ALyAb2b0zwjW3zyODUm4QtMwDAjQuFlmN81p6QlLGeevD2Dx3AvaDMM3Eo0F9rzNPYIBoIX5szFu6EJIGJAeZ0YDXYGfNPG52+CAgM1Bg+h5s4BbMzWqtAWtiVGpOIJBQk8axchCYRpD0INFJkybJ95P+z8QDUCnmOXEcO3ZM3fHbR1gr5sTcnOxP4uHVAtSR8YVCFBXnOaz6kpAP76bRdwTYm36rMZmjoLmHloYbu4Y4+Xjw4MGDFTzy8eDBw1+BRz4ePHj4K\/DIx4MHD38Fknw8ePDgIfQRJsy\/NCJ5Nxyh\/TIAAAAASUVORK5CYII=\" alt=\"\" width=\"287\" height=\"21\" \/><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"171\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Initially, \u03b8 = 0. <\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Thus, initial torque<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"51\" height=\"21\" \/><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Finally,<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHEAAAAaCAYAAACATbNJAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAXNSURBVGhD7ZlbSFRdFMe9pZhoXrEw1BIT0ahIMQNBkxLBSilFvCL6UKLmhS7SiwmSRIFviUilEmg9lJFomhg+9CApSkhYSlGihJCpZanl+r7\/mr37js6McwY+y2Pzg8Pstc6Z2efs\/9lrr7XHiixomuXl5T0WETWORcRNgCZEnJ2dpaSkJLKystI7ent7xVV\/L5oQ8fHjxzQ5OUn79u2jr1+\/0tTUFAUEBIizFjQTTr98+UJxcXHcTk1NZWEt6NCMiHfv3qXa2lpue3t707dv37htQUMiHjhwgIaHh7nt7OzMIfXdu3dsbyY+ffpE2dnZdPv2bYqJiaHv37+LM8bRhIifP3+mzs5O+vHjB9tIZvr6+ri92Th48CC9fv2a23V1dbR\/\/35ur4XZIiKxyMjIoPDwcBoYGBBebfDz50+6fv06vxTrxcLCAkeM6elp4dFnaWmJXr16Jaz\/QBZuY2PD6z\/A\/To6OnIbM\/Lw4cM0MjLCthKzRHz27BlZW1vzjc7Pz5Otre2aN7uRwAB5eHjwIPz70ML7\/wFh8PtBQUEcNaKjo3kWwa\/E09OTTp06xeHS3t6empqaxBmit2\/fctmkvL8tW7aIFvGYp6en08WLF4VHh1ki2tnZrYjR6PDOnTvC2tjg5VtPUlJSKCQkRFg6EBqrqqqERVRfX7\/iPh49esRjKMdUiri4uMg2UIooiY2NpVu3bgnLDBFPnDhBW7duFZYOdHjt2jVhbVzc3d2ppqZGWPrMzc1xHYpkSTkLEM7gl5kwPmFjSVGC6zAWFy5cEB4d586dY7\/E1dWVqqurhUXcH87L2TgzM8Mi4xPgd52cnLitBOEa35NhV7WIbm5u\/OZI8ED4oY6ODuExDt4sPLipwxiXL1\/mvgwdu3fvFlcZBuEMEcQQSJSKi4upoKCAl4hLly5RaGgon8M9R0ZGkp+fH3\/29\/dzqMSg3rt3j6+RSBHz8\/OFR4cUEaEcODg40IsXL7gN0D\/OFxUVCQ\/RoUOHqKenh9sQ3NjLh3tpbW3ltioRBwcHubOWlhYWDcf9+\/fZNzExIa4yzo0bN7i2M3WsB+3t7XyfhkAUCQsLE5YODDSEx1qPMNfV1UX+\/v509uxZPo\/vvHnzhttKjh07Rj4+Pr9exo8fP7Ig6Fv60FaKCOBLS0sTli4xSk5O5peroqJCePU5ffo0nTlzhtuqRLx69Sp3lpmZSVlZWXwcPXqUF+mNTmFhoUERkSTA39zcLDw6sAYp1yQMpK+vr7CMg8E\/efIkBQYGUmJiIs9CjJeLi4u4wriIuM5c8FJFRERwW5WICQkJeg+Sm5vLC6waEE6wlpg61gNjIqLOhF8ZSXAP8Ckzyl27dlFZWZmwzAMlAUK1BLP8yZMnwuLB5\/5KSkqERz1mi3jkyJEV8R4Pic5lUWqKmzdv0t69e00ea4E+u7u7qby8nEpLS1X3bUzExsbGXzWYpLKykq\/F4AIkPLBXzx41YDcJ3x0aGhIeom3btvEMlcjE5unTp8KjnpycHIqKiuK2KhFR3J8\/f15YunXh+PHjwvo95OXl8Q4GkoGxsTEuitXQ1tZmUET4sX2nZPv27fTw4UNhEfezWmg1IFQHBwfrrWl4BmWJgdwCEQ6JkbnEx8f\/qhdVifj+\/Xvy8vLijBRrCMKo3AL7U6BQVgPWKmxKrAbPgr+2kN7jGiQKmOVyFoKGhgbOAtUyPj7OSQkEfPDgwYrfAhgzZL+oHxGid+7caXDnRg14AeV\/qapEBJj6L1++pA8fPgjPnwMhypziHeURkrPVQDzs4OC58HyrwXo5OjoqLNNAJHxHuaYaAtdgYsj601xQ6qH2lf2oFnGjgFCFEKfMIE2BUmG9d2x+F3juHTt20PPnz4VHYyJCQKTs5ggowS4ICnUkK1oFtSdeRuzNKtGMiAgd2JuUhTMENfdfFCQQV65c0cymvRKEavmn+Go0IyJ2NZBlKg9l+v43o7k10YI+y8vLe\/4B7poJ9z4xHysAAAAASUVORK5CYII=\" alt=\"\" width=\"113\" height=\"26\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: 115%; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Thus,\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">final torque\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"205\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">35. BAR MAGNET AS A SOLENOID:-\u00a0<\/span><\/u><\/strong><strong><span style=\"font-family: 'Times New Roman';\">or solenoid as a bar magnet<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose a solenoid of radius a, length\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0&amp; n number of turns. Suppose I is the amount of current passing through the solenoid. Now we have to calculate magnetic field at point P having r distance from the center of the solenoid. Consider a small length\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAWCAYAAADAQbwGAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAGXSURBVDhP7ZExy0FhGIYPQrGKxWRQit0iKfwEi0FKtvMDjBaJbMrAaJCJLCZJ2MhoITJYWCwMOvf3vY\/H4dT3OQOja9F9n+dcx\/u8Ej6IoijVr\/A9dIWZTAbBYBCDwYCb1+gKr9crJEnC+Xzm5jW6wl6vB5PJxEkfXWEoFILZbOakj0b4G9BsNuHz+dBoNODxeOi4lUqFJ4DL5UI7Ff+63W5TdzqdaC4QCGiF+Xwe0WiUE7BcLmnwcDhwAxSLRRyPR6TTaTidTtqx0WhEoVBAKpV6CPf7PX11u93Si4LRaETCv5hOp\/QsHo9jsVhw+3TkXC5HR30mmUz+KxRYLBa0Wi1ON1SheDEcDlN5R+xQlmVOWubzOaxWK+r1Ojc3NMJIJEKloFarUTebzbh5sNls6AJisRhcLhe3N1Sh2+2G3++nUuyuVCrB4XBgt9uh3+9jMplgOBwim83CbrdjvV6j0+moK0kkEvSrCsVNiofixu7H8Hq9MBgM6Ha7lMvlMs2Mx2PKApvNRjOr1YqyKvwUX+H7KIpS\/QHNGihzSJBfHgAAAABJRU5ErkJggg==\" alt=\"\" width=\"20\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0of the solenoid at distance\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADJSURBVDhP7Y8xCoQwEEVjYWMlBryFpYcQe8HcIIew01aw9gjiCSy8gSBWNnZ2tnaSvziGXRYVdsuFfc0wf96QCcMHKKWSv3jL9+K2bQiCAKZpoigKGq7rCsYYfN9\/iVVVYZ5npGkKzjkt7lKWZZBSnp8ehoGEMAzRdZ1Ob260LAtlWeru4CSO40hinuc6OXgTl2WB53kQQsB1XZ0ePMU4jmHbNvq+R9M0dOdOFEVUSWzblgZ1XVO44zgODMPANE3UX37mit8QVfIA8eYdo\/LYKZ4AAAAASUVORK5CYII=\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0from 0.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\12.jpg\" width=\"309\" height=\"166\" \/><span style=\"font-family: 'Times New Roman';\">Then total number of turn in\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAE0AAAAWCAYAAACFQBGEAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAPiSURBVFhH7ZdZKG1hFMdRhpJI5gzJmKkkxYMnMpQSCRkiFCKeFCWUB0OIJxQvypMHZCiKkjJ74EFIIZkyZp7\/t7X2tzmue8\/mPNxb2r\/anbP+e31nf\/u\/v2+tffSg8m1U03RANU0HVNN0QDVNB7SaVlpaipCQELS1tQnl57G0tITo6Gi+z5OTE6FqR6tpLy8v0NPTw8TEhFB+JgUFBXyfdL9fQatpi4uL\/GN7e3tC+ZlERUUhIyNDRMpoNa2iooJNe35+FsrPxMLCAt3d3SJS5s2019dXDAwMwNXVFR0dHbzHybDMzEyRIZGbmwsTExP4+flxTIYmJiZy7vr6OmvauL29xeXlpeJxc3MjRmhnf38fpqamfP2hoSGcn58jKCgIhoaG8PT0\/LTlrq6ukJCQgNTUVNTV1cHY2JjHrq2tiQzg4uKCjSR9e3ubtdXVVY7j4+PfTWtpaUFgYKCIwFuSknp6eoQCzMzMYGNjA5ubmzAyMsLj4yOKioqQlJSEmJgY3N\/fi8y\/U1JSAnd3d8WDbkwJMiQ8PJy\/+\/j4ID09HYWFhXh6ekJvby\/P\/\/j4mM8Td3d30NfXx+joqFCAvLw8Nvjh4UEoQGhoKH9aWloiIiICBwcHMDc3R3V1NZqamiTTTk9PYWBgwIbIyM7S5+\/QKqBzZWVlyM\/PF+r\/g0yi+Xh4ePB3oq+vjzVaNTLJycnw9fUVkURKSgrXtD\/R3t4OBwcHNnFra0uoYntWVVXB0dGRBZnW1la+qOYT0MTOzg7BwcEi+r\/Iu2J4eFgoUhlxc3MTkQTl9Pf3i0jC2toa9fX1IvrI0dERj1lYWBCKBJtGJ2h5axIZGclb7k9QXbK3t\/+wnb\/KysoKxsfHFY\/5+XkxQhl6JaK6ptmw\/P390dzcLCIJuk\/aojI0F9JmZ2eF8hEqTXR+cnJSKBJvpsmFnRgZGWGtoaFBKO9QHQkICOCiS0X0u3R1daG4uFjxaGxsFCOUoRKh+QCpGdD85+bmhCK9xJImQwbTtiPt+vpaqO9MTU0hLCwMNjY2vK014V9xcnKCs7MzC1TDsrOz4e3tzV10eXn57R9BbGwsbG1tuV5QgaULjo2N8ZLXLK7\/Eur61JQ0d8X09DTPbWdnhxuc3Azk+RJZWVno7Ox8M5K64tnZGRtVU1PDNZ6MrayshJeXF+ekpaXxJ4+gFk+DKZEGEHFxcdxpysvLOaYlTDm1tbUcE9ThKCcnJ0co\/x557oODg0IBd3EzM7NPnZI6K+VaWVnxXyZ6RaKY8nZ3dznHxcWFNXoYhFwvKefw8JC19\/Wq8mVU03RANU0HVNN0QDXt2wC\/AGK0gI+OLJGpAAAAAElFTkSuQmCC\" alt=\"\" width=\"77\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As we know magnetic field at the axis of circular loop is\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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=\"22\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD0AAAAgCAYAAAChKnCsAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAATwSURBVFhH7ZhZKOZfGMdfwuRKEY1RlInkQpK9bGUZXNhlyQwpE1fW7HJBNJFtsmQKF1yQTGhmLuQCzVhKNLY0SCGy78vg+fd95vczrzG2eb3+I\/OpX+95znnf93e+5zznOec8EnqE\/BP9WLh30aurq9Ta2kr19fXU0NBAOzs7Qsv9ce+iw8LCaGhoiMsFBQVkamrK5ftEZtEzMzP0+fNnfg4PD4Xam\/Hp0ydydnYWrNvT1tZGLi4u1NfXJ9TcDJlFLywskLq6OqWlpdHx8bFQez0HBwekpKRE29vbQs2foaenxwN\/G2QWfXR0RMrKyjQ\/Py\/UXM\/6+jo5ODjQ3t6eUPNnrK2tkUQi4T7chjPRZmZm1NzczGV0SlNTk5aXl9m+ig8fPvCLT09PhRqik5MTevXqFcXExFBkZCRZWFjQ27dvuW1\/f59sbGzo+\/fvbEdERPBnTk4OpaSkkLu7O783KyuLjIyMqKuri9tF6urqyMnJifLz8+nZs2fk7+8vtBCFhoby71xdXdlGsNTS0rowISwaroaO7+7ucmVHRwfp6+tz+TqioqIoISFBsH6goqJCHz9+5DKiNf57cnKS7dTUVPLz86OAgAB+MDgAg\/b161fS0NCgxsZGrouPj6eQkBAug3fv3pG9vf3ZANvZ2fEOIILBxqBiuXV3d1NGRgb19vYKrT9h0YuLi6Sjo8MVIDExkV8okpmZSZWVldyZ58+fn5tVzIYoEIyNjZGqqqpgEU1PT7OQm1BWVkYvXrwQLCJDQ0P68uULlzEhCgoK7IUiWM\/iYEqDWOHh4SFYF2HR5eXlZG1tzRVwO2NjY2pvb2db9AIRiOzs7OTy0tISt62srLANgoOD2UVF4Ia+vr6CdTVBQUG8jQEERQyeGOjgotITMzAwwB71a\/CcnZ1lt8\/NzRVqLsJqnj59SkVFRTyDpaWlLARRGYKbmprIzc2NvwzS09MpOzuby7W1tWRgYMBlkdjY2LNtaGRkhLS1tVlIf38\/u95loPN4L1wcYBuCjSA1ODjI3ggxALONgcVsbmxscF+xfQ0PD5OjoyONj4+TpaUlf1dcstKw6CdPnpCXlxcVFhbyrAUGBp519P3792deACAao4hOIGDY2trSxMSE0PrDMzBIWA7obEtLC71+\/ZrjxFVgJhHRRXBSw\/otKSlhG+sVMeDNmzccoLBNIYhVVVVxm4+PD7cD9AEDUlxczAP\/KxK4D2b6MhBJFRUVz9YxAtzv\/ughIUGEgwteBQ4eL1++pKSkJEpOThZqHy4SuNFN9mN873fr4yEiMTExocf2SHB4eGzPzw34EfFP9N8A3G9ubo73Wnnx14jGac3c3JyPxDjpqamp8UlLHshFdF5eHsXFxfEnblQ4QV0Hzvyjo6OCRWRlZXXOvkvkIhrHWvG+jHwYztDSt6OrwBkal5bq6upzt7m7RC6ipQVifUI0LgagpqaGPD09efZxZvb29j6XCJiamuK7MBKGD2qmpUGCARkRkc3NTU4I4lIC8fCE8PBwTioiuSiCCwMuLfJArqJxQ0JmBTMqDW5EmH1p993a2uKLDzIruMUhpSRr0vAy5Ca6oqKCoqOjBes8urq6nGH5v5CLaNydpdcp8lRiWgezjoyHrJlQWbhz0ch0wHWRwRAf2EgogJ6eHnZjeUXmm3DnonHI+Pbt24XnqlTR\/UL0HzPa\/IttSQhmAAAAAElFTkSuQmCC\" alt=\"\" width=\"61\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(remember it from 3 (a))<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADJSURBVDhP7Y8xCoQwEEVjYWMlBryFpYcQe8HcIIew01aw9gjiCSy8gSBWNnZ2tnaSvziGXRYVdsuFfc0wf96QCcMHKKWSv3jL9+K2bQiCAKZpoigKGq7rCsYYfN9\/iVVVYZ5npGkKzjkt7lKWZZBSnp8ehoGEMAzRdZ1Ob260LAtlWeru4CSO40hinuc6OXgTl2WB53kQQsB1XZ0ePMU4jmHbNvq+R9M0dOdOFEVUSWzblgZ1XVO44zgODMPANE3UX37mit8QVfIA8eYdo\/LYKZ4AAAAASUVORK5CYII=\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0varies from\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"44\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">So total magnetic field<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\"> B =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"105\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>=<\/sub><\/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=\"119\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">=<\/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=\"78\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Now if m is the magnetic dipole moment of the solenoid then<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"317\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"99\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADYAAAAWCAYAAACL6W\/rAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADESURBVFhH7ZSxCYUwEIbTCC5gLWQLl3GGOEAGCKl1FsEVHMFCsDPWscv\/IISU7+VZXSQfXHEHd\/CR3DG8EOdcX8RyoojlRhHLjSJmrcVxHCGjz18vxjnHPM8ho00Um6YJQoifwRjDOI6+mTJRbF1XLMuSFE3TQErpB1Dl0fHQWqOuaxhjQoUeUWwYBnRdlxRVVWHfdz+AKlHsPE9\/9b6FUsrv2HVdvpkyyV9x2za0bYv7vkOFNo92LAeKWG4Usdx4sZjrPwaEH+7OrEKMAAAAAElFTkSuQmCC\" alt=\"\" width=\"54\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">B =<\/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=\"98\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB8AAAAWCAYAAAA4oUfxAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADPSURBVEhL7ZIxCoQwEEVTiIew8wA2AQvPYecpxM7CxhsInsXG0tYDWKQTBK+gmC+7zJZRE5cNCz74RT5MHhPCYAkpZf3If84jt8J\/ypumwbIsdDLDWD4MA1zXxTzP1OijlJdliTRNDxMEARhjEELQlB5Kedd1aNv2NFVVwXEc9H1Pk9e5\/eHWdYXneQjDkJrrKOVxHCOKotP4vo8kSbBtG01eRymfpgnjOB6Gc44sy97bm2D87HmeoyiK1wXU6GMsvyP9YCz\/Bo\/cCpblst4BgupDz8nk9hwAAAAASUVORK5CYII=\" alt=\"\" width=\"31\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">B =<\/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=\"50\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Which is the magnetic field at the axis of bar magnet hence we can say that a solenoid act as a bar magnet.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">36. Gauss Theorem In Magnetism:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As we know Gauss theorem in electrostatic states that the surface integral of electric field over a closed surface is\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"25\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">the total charge inclosed by the surface<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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=\"46\" height=\"23\" \/><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=\"29\" \/><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">But if there is an electric dipole then the gauss theorem is\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0=0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(Because the net Electric field around electric dipole is zero.)\u00a0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Now\u00a0<\/span><em><u><span style=\"font-family: 'Times New Roman';\">Gauss theorem in magnetism states that the surface integral magnetic field over a closed path is always zero.<\/span><\/u><\/em><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">I,e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"50\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0=0<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Because a magnet always exists in pair as magnetic dipole, i.e. no single pole exists.<\/span><\/p>\n<p style=\"margin-top: 12pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">Consequence of Gauss theorem:-<\/span><\/u><\/p>\n<p style=\"margin-top: 12pt; margin-left: 45pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0ad<\/span><span style=\"width: 6.42pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The magnetic poles always exist as unlike pairs of equal strength.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 45pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0ad<\/span><span style=\"width: 6.42pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The number of magnetic lines of forces entering a surface equal to number of magnetic lines leaving the surface.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 45pt; margin-bottom: 0pt; text-indent: -18pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0ad<\/span><span style=\"width: 6.42pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">An isolated monopole does not exist in magnets.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 45pt; margin-bottom: 10pt; text-indent: -18pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0ad<\/span><span style=\"width: 6.42pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Magnetic lines of forces forms continuous closed curves.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">37. Bohr magneton or magnetic dipole moment of revolving electron<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As electron revolves in circular path in an atom, constitute current. Due to this current the atom behaves as a magnetic dipole.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">I,e.\u00a0<\/span><span style=\"width: 16.15pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"47\" height=\"29\" \/><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<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><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=\"60\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">= Time period of e revolution.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAWCAYAAADJqhx8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC5SURBVDhP7ZE7CoQwFEUDVi7FJQgW1iFdsg7JYlyAO7C0cAEW2UFS2tlYSQqFO5NEBkYGP1iOB26RwD3kvRDcI3oE\/yMwxsBau56+OCcYxxFxHENrvd58CIKyLCGl3A1jDIQQdF3nmytBoJRC27aHqarKv6RpGt9+c22Jy7IgyzIkSYJ5nt1VEBRFgTRND+OKeZ5jmiZXcwTBMAzo+343QghQSre\/cW6Euq7BOfcjbLi2gx88gvsCRC+3hRWzicz32AAAAABJRU5ErkJggg==\" alt=\"\" width=\"16\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0<\/sup><\/span><\/p>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: left;\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\05.jpg\" width=\"121\" height=\"218\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"56\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">If\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"66\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= area of conductor .Then magnetic dipole moment\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"65\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"96\" height=\"37\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"145\" height=\"41\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">From Bohr Theory<\/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><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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=\"75\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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=\"106\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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=\"99\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"98\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u2026\u2026\u2026\u2026<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">.(2)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Putting in (1)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"180\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"125\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Here<\/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><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD1SURBVDhP7Y8\/rkRQHEbvJBJDYgMKlTWMaBRExwrsQW8HU2jVorIYiR6lUkFIJOLP9+LnZrqZea9\/p7n3OznJheGX\/Icf+XtYVRUYY+i6jhvg8XjANE26v8Isy6BpGl8XqqoiTVO6v0LXdWHbNl9A3\/f0QtM0tClc15VkHMckT\/I8JzeOI20Kh2EgWdc1yRPP86DrOl88LIoCiqKQOCnLEoIgIIoibngYhiEkSSLRti2CIIBhGEiSBPM8Y9u2K7zdbvB9n07LsnAcBz19bsdxsO\/7FYqieB4fYdM04X6\/8\/ke9nw+Icsyn+9hy7LQX3+DvvE7wA8nIRR0JPG\/oQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0b<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"28\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"264\" height=\"47\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"164\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Here\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD1SURBVDhP7Y8\/rkRQHEbvJBJDYgMKlTWMaBRExwrsQW8HU2jVorIYiR6lUkFIJOLP9+LnZrqZea9\/p7n3OznJheGX\/Icf+XtYVRUYY+i6jhvg8XjANE26v8Isy6BpGl8XqqoiTVO6v0LXdWHbNl9A3\/f0QtM0tClc15VkHMckT\/I8JzeOI20Kh2EgWdc1yRPP86DrOl88LIoCiqKQOCnLEoIgIIoibngYhiEkSSLRti2CIIBhGEiSBPM8Y9u2K7zdbvB9n07LsnAcBz19bsdxsO\/7FYqieB4fYdM04X6\/8\/ke9nw+Icsyn+9hy7LQX3+DvvE7wA8nIRR0JPG\/oQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0b<\/sub><\/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=\"151\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">called Bohr magneton<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Hence\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">Bohr Magneton is the minimum magnetic dipole moment associated with an atom due to orbital motion of an electron, in the first stationary orbit of atom.<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">38.\u00a0<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Some important terms used in magnetism:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">1. Magnetic permeability \ud83d\ude41\u00a0<\/span><\/u><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAWCAYAAAAW5GZjAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADySURBVDhP7Y4xjkVQGIVZg06iswKtDVgBG9CIWil6pUJrCZZBTSEiERINUQmRiOS8+OePp3oz00w1J7nJPd\/5chHwi\/zLz\/yRrGkaLMviBtR1DUEQMI4j9Vveto2GJEmYAFEUEdv3nfott21LwzAMTADDMKAoCreHnKYpZFnm9hVVVRGGIbeHbJomdF3nBnRdR18qy5IJy+d50uB5HsEr1y9cbJ5nJiwvy0KD4zgEXddFHMfE1nVFVVXESW6aBpIk0SiKIrIsQ9\/3dy+K4i0HQQDbtgl8CsnXC9+d4zjesu\/71\/VjSM7zHNM0EfgUkn8W4AXXqlHKKq5xdgAAAABJRU5ErkJggg==\" alt=\"\" width=\"11\" height=\"22\" \/><u><span style=\"font-family: 'Times New Roman';\">)<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The degree or extent to which magnetic field can penetrate a magnetic material is called magnetic permeability. It is represented by<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD1SURBVDhP7Y8\/rkRQHEbvJBJDYgMKlTWMaBRExwrsQW8HU2jVorIYiR6lUkFIJOLP9+LnZrqZea9\/p7n3OznJheGX\/Icf+XtYVRUYY+i6jhvg8XjANE26v8Isy6BpGl8XqqoiTVO6v0LXdWHbNl9A3\/f0QtM0tClc15VkHMckT\/I8JzeOI20Kh2EgWdc1yRPP86DrOl88LIoCiqKQOCnLEoIgIIoibngYhiEkSSLRti2CIIBhGEiSBPM8Y9u2K7zdbvB9n07LsnAcBz19bsdxsO\/7FYqieB4fYdM04X6\/8\/ke9nw+Icsyn+9hy7LQX3+DvvE7wA8nIRR0JPG\/oQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It is defined as the ratio of magnetic induction to the magnetizing force.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">I,e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD1SURBVDhP7Y8\/rkRQHEbvJBJDYgMKlTWMaBRExwrsQW8HU2jVorIYiR6lUkFIJOLP9+LnZrqZea9\/p7n3OznJheGX\/Icf+XtYVRUYY+i6jhvg8XjANE26v8Isy6BpGl8XqqoiTVO6v0LXdWHbNl9A3\/f0QtM0tClc15VkHMckT\/I8JzeOI20Kh2EgWdc1yRPP86DrOl88LIoCiqKQOCnLEoIgIIoibngYhiEkSSLRti2CIIBhGEiSBPM8Y9u2K7zdbvB9n07LsnAcBz19bsdxsO\/7FYqieB4fYdM04X6\/8\/ke9nw+Icsyn+9hy7LQX3+DvvE7wA8nIRR0JPG\/oQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><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=\"11\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Unit: &#8211;\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"50\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"117\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"139\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">Relative magnetic permeability<\/span><\/u><u><span style=\"width: 50.59pt; font-family: 'Lucida Console'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It is defined as the ratio of magnetic permeability of the material (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD1SURBVDhP7Y8\/rkRQHEbvJBJDYgMKlTWMaBRExwrsQW8HU2jVorIYiR6lUkFIJOLP9+LnZrqZea9\/p7n3OznJheGX\/Icf+XtYVRUYY+i6jhvg8XjANE26v8Isy6BpGl8XqqoiTVO6v0LXdWHbNl9A3\/f0QtM0tClc15VkHMckT\/I8JzeOI20Kh2EgWdc1yRPP86DrOl88LIoCiqKQOCnLEoIgIIoibngYhiEkSSLRti2CIIBhGEiSBPM8Y9u2K7zdbvB9n07LsnAcBz19bsdxsO\/7FYqieB4fYdM04X6\/8\/ke9nw+Icsyn+9hy7LQX3+DvvE7wA8nIRR0JPG\/oQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">) and the magnetic permeability of free space (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">I,e.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD1SURBVDhP7Y8\/rkRQHEbvJBJDYgMKlTWMaBRExwrsQW8HU2jVorIYiR6lUkFIJOLP9+LnZrqZea9\/p7n3OznJheGX\/Icf+XtYVRUYY+i6jhvg8XjANE26v8Isy6BpGl8XqqoiTVO6v0LXdWHbNl9A3\/f0QtM0tClc15VkHMckT\/I8JzeOI20Kh2EgWdc1yRPP86DrOl88LIoCiqKQOCnLEoIgIIoibngYhiEkSSLRti2CIIBhGEiSBPM8Y9u2K7zdbvB9n07LsnAcBz19bsdxsO\/7FYqieB4fYdM04X6\/8\/ke9nw+Icsyn+9hy7LQX3+DvvE7wA8nIRR0JPG\/oQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>r =<\/sub><\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Unit: &#8211; unit less<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">2. Magnetic induction or magnetic flux density \ud83d\ude41 B) or magnetic field strength:-<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It is defined as the amount of force experienced by a unit +ve charge moving with unit velocity in a direction perpendicular to magnetic field. It is also defined as the sum of external magnetizing field (B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">) and the additional magnetic field produced due to magnetization of the material (B<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>m<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">), is called magnetic induction B.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">I,e.<\/span><span style=\"width: 5pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"12\" height=\"23\" \/><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=\"12\" height=\"23\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>0<\/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=\"12\" height=\"23\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>m<\/sub><\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Unit:-<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Wb\/m<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">or<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Tesla (T).\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The c.g.s. unit is Gauss<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">[1 Gauss =10<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-4<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">Tesla]<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">3. Megnetising force or magnetizing intensity (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"13\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The degree up to which a magnetic field can magnetize a material is represented in terms of magnetizing force or magnetizing intensity (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"13\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">), its magnitude may be defined as the number of ampere turn (<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"17\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">) flowing around the unit length of the solenoid required to produce the given magnetizing field.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Thus<\/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=\"58\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Also<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAI0AAAAWCAYAAAD9\/x8lAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAZlSURBVGhD7ZlZSFVdFMfVaDBtoNEeyshUJMUmfAojirKBeslKk0pLDKVJ6SHRIhteGt5SCWmCRC2bLMLMSM0wBJspKysNhUoxy6LR1fdfZ+3buUPee4xP8\/vODzbete4+5+6z9\/+stfbWjUxMDNDR0ZFhisbEEKZoTAxjisbEMKZoTAxjJZovX77Q1atX7dqTJ0+kh4ni1atXlvkpKysTb++murra8kxPnz4VL1FlZaXFf\/fuXWvR\/Pjxgw4fPkxubm60YMEC2rhxI61YsYLtcePGUXt7u\/Q0wVx4enqSu7s73bx5U7y9mxcvXvBajxw5kt6+fSteogcPHrB\/woQJ9ObNG\/v0BDWhw8uXL8VD9P79e+rXrx\/t27dPPCZgyJAhNHDgQLH+G3h4eNDx48fF0sALAk3s2LGDbTvRZGRk0NixY8X6xdChQ2n37t1imYD+\/ftTVFSUWL2fqqoqFsfjx4\/Fo9HY2Mj++\/fvs20nmsDAQJo7d65YGjU1NXzRs2fPxPNnfPr0iaOXs4Z+Rli0aBHFxMSIRfTt2zce94cPH8TTOSdPnuSXA2kHXLt2jW3cIzs7m32KfyaOU5OaSFdAzejoOR01Ixw4cIAGDRokllZmYMxGX\/LU1FS+zvb3CwsLrSKqlWgwubgoMTGR1VVfX0+nT5+m4cOH086dO6XXn7N27VqaOHGi07Z+\/Xq5wjnfv3\/nsR86dEg8REVFRezDAjvjzp073B8gRF++fJknC8ybN48FqQeCwr2NcOTIEYfP6agZAePFy65QtcmNGzfE4xrz58\/nMgRrr2\/w6+9vJRpUzPix0NBQCgsLo6CgILZLSkqkx98LdngY671798RDtHjxYsML29LSwtds27ZNPEQLFy6klStXiqXRlXv\/WyDinThxQiyiixcv8tiMblxQAKM0wdrrG+61ZMkS6WUjGvzwgAEDOKwrLl26xBfpFwPgzUY4379\/P9dB7969k296hry8PB47xqUYP348JSQkiKVRV1dHu3btou3bt3PRb8vevXst6QlgLry8vHhXqWfMmDEUEBAgVs\/x9etXXh+kPkVKSgpNnTpVLA2sD9Zpz549dqkWPH\/+nO9z7tw58WjgvvDrjxWsRDN79mwKCQkR6xe4yHbnhALw4MGD\/Pn8+fPk5+dnNfDOQI1UWlrqtOFMwFWSkpJ4\/Aq8ZQi1Dx8+FI9W0OFNQq2EsU6aNInOnDkj32rgmmnTpolFXLPg+RsaGsSjAWGdPXtWLNdA2nD0nI6aq1y4cIHHp4DIR4wYYfeyjBo1issNsGzZMlq1ahV\/Vhw7dozvgzHqgZj69u1rFUgsolFF47p16\/gLRXFxMfv1Kerjx4+2hRGHtitXroinczIzM\/kMyFmzfbs7A4Xgpk2bxNJSCsbd1tYmHq2W0veB6KdMmSKWRp8+fejUqVNiEWVlZXFU0YPdBe7taoGtwBw6ek5HzVWCg4N5LApsl2Hn5+eLh+jo0aM0efJksYhaW1vJ29tbLI34+Hgu+lFE68F8YW31WESDG+HH9GEIhzoQh7+\/P4dBBU5DR48eLZbGnDlzuIrvCXAQhbEj2gCIo6CggH0QOLaSEDZsVdyCiooK9qkIiQgEW\/+smMyZM2eyLzIykn2YSNt+PcWwYcN4LADFeXp6Ott4NhUdIyIiKDk5mT+Dz58\/cx+suQIHd0uXLhXrF+jn6+srloZFNKjY0QFFFapx\/IWNtIQJ14PB+fj4iKWBgaWlpYnVvUAU+vEjvCsB4Flu3bpliaT6nI2TXPhUPaZCtB6kL\/gwcZjk69evW+Zmy5Yt0qvnQDpVa4Yts9pFwqfWY8aMGbR161b+DJRo1HnMmjVrLNdAbIro6Gj2Iz3p\/RbRGAE7DORNPYg0OTk5YnUvSDO2uxtHYAL0p53l5eWcjnorOCbAMzkDqRoRUwHRQCBdpUuiQcjHYPHjAOoePHgwPXr0iO3uBnl99erVYv2e2NhYmjVrlljEh1+uXPe3EhcX55JocD6EfipjNDc325UXRuiSaMCGDRto+fLl9Pr1a65lNm\/eLN90L+pA0na34AiMFf94xe4Np9vTp0+37Ch6I0jJtgXt78BOEakZggkPDze0Q7Oly6IBt2\/fptzcXA6TPQlE0NTUJFbnYCuOIwI0o7ufv43a2lqrIwVnYPeG9XJ1rn7HH4nG5P9JR0dHxk+cbup7fEytEgAAAABJRU5ErkJggg==\" alt=\"\" width=\"141\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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';\">H =<\/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=\"16\" height=\"34\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Unit: &#8211; Am<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0= Nm<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-2<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">T<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-1<\/sup><\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">4. Intensity of magnetization \ud83d\ude41 I)<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It tells about the extent to which a specimen is magnetized when placed in a magnetizing field.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 14.4pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">In magnitude, it is defined as the magnetic moment per unit volume of the material<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">I,e.\u00a0<\/span><span style=\"width: 16.15pt; 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';\">I =<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"152\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"126\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Hence intensity of magnetization may be defined as the pole strength per unit area of cross -section of the material.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Unit \u2013 Am<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>-1<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0same as that of H<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">5. Magnetic susceptibility (<\/span><\/u><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAWCAYAAAD0OH0aAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD4SURBVDhP7ZIxrkRQFIYvIog1EKVKYw0KVqDQWIFaYil2IbEG0Sh1Wh2JhEr8M\/eMmPHMe5nXvOp9idx7\/ns\/cU4w\/A7zX\/iAvxT6vofjOJAkCVVVUbZtG4IggK7rGMeRR09hmiZa4zhGFEW0L4oCiqKgaRqq71w\/qa5rWJaFdV3BGEOe5\/sJcRWWZaGLvu8jDMM9PXjftKZpkGV5r05chbIsIQjC0dMXzsIwDFBV9bu3c86CbdvUpGEYe3LhIfB5J0kC13Up5QLP3vAQ+FQ+eUjouo6KNE15QGRZBlEU4XkeDeEFk7Vte\/wKr\/Bsnue9OriO9Wdg3gAdO50zj9dO0AAAAABJRU5ErkJggg==\" alt=\"\" width=\"12\" height=\"22\" \/><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>m<\/sub><\/span><\/u><u><span style=\"font-family: 'Times New Roman';\">)<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It tells that how easily a specimen can be magnetized. It is defined as the ratio of intensity of magnetization (I) induced material when magnetizing force is applied on it. It is represented by<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"23\" height=\"22\" \/><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=\"58\" height=\"31\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It is also called volume susceptibility of the material.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Unit: &#8211; It is unit less.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">39. Relation between magnetic permeability and magnetic susceptibility:-\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">If a magnetic material is placed in magnetizing field (H) then intensity<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">of magnetization (I) induces in the material. Then magnetic induction possessed by material is<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">B =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0(H + I)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">But\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"66\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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=\"29\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0H =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"22\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">(H + I)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB0AAAAWCAYAAAA8VJfMAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAGSSURBVEhL7ZS9qsIwGIYrdFCkg1fg0lkdLTgL7joIOupU0MHR2+gFOIjo5CIOXoCIUFEEB0dxqYigqOBP30M+Ys8ZYlVOPZzBBwJ5Q5qHfEkq4Y+xbbv9kb6Nj\/St\/G\/parXCfr\/n6Xc8LT2dTggGgxiPx3zEnVQqhUKhwBNwPp\/h8\/lwOBy+pYZhoFwuu7ZcLgdJktDtdmmhe1wuF5pXq9X4CNBoNBAIBKjvSIfDIXq93sPWbDahKArq9TotIGI+n5N0NpvxESAWiyEUClH\/5Yt0vV6RyWQQDoepVCJarRbtis294ff7Ua1Wqe9IS6USNE172KLRKCKRCDabDS0gQtd1JJNJnoDtdkvnuV6vKTtSy7KwWCxcW7FYpDLtdjv6+B6s\/JVKhScgHo9TuW88Xd5+v49EIkG30A22GyZgF4+RTqfR6XQc6WQyef1MHzEajaCqKklYSQeDAb1vlmVZxnQ69V7Knl42m+VJjOdSdtHy+TxPYjyVHo9HKuPPP5EIz3dqmiaWyyVPYjyXPoNt2+0vxdc9p1R1hkAAAAAASUVORK5CYII=\" alt=\"\" width=\"29\" height=\"22\" \/><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=\"18\" height=\"22\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0<\/sub><\/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=\"11\" height=\"31\" \/><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=\"11\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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=\"29\" height=\"22\" \/><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=\"18\" height=\"22\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">(<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAB6SURBVDhP5cwxCsQgFEVRxbXoZkTcjDuysnBDtoJgbWElb8hXQkJISDnD3EZ8HmR42c\/CnDN67+s2O8HWGrTWYIyhlLLWGcExBpxzkFLCGPMMa600hBDu4bH\/hN57gimltcx2aK2FEAKcc4LbqZRCjJHeLz\/e9f0Q+ABfGSjz3c4mzQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><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=\"22\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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=\"37\" height=\"31\" \/><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=\"16\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0=<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">(<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAB6SURBVDhP5cwxCsQgFEVRxbXoZkTcjDuysnBDtoJgbWElb8hXQkJISDnD3EZ8HmR42c\/CnDN67+s2O8HWGrTWYIyhlLLWGcExBpxzkFLCGPMMa600hBDu4bH\/hN57gimltcx2aK2FEAKcc4LbqZRCjJHeLz\/e9f0Q+ABfGSjz3c4mzQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><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=\"22\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">So<\/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=\"19\" height=\"22\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0=<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>\u00a0<\/sub><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAWCAYAAAAW5GZjAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAB7SURBVDhP7cwxCoAgGIZhdXbzCp7CE3kKT+YuuHkNB8FFXPSLwiKiorXohX\/5ePgJHtZ7d5\/BOWdYa9FaG8sFNsaAcw5CCGqtYz1g7z2EEAta7xSnlCClRCkFWut7vO\/H+5RSG44xjvWAGWOglG5wvXkPIZx\/vuqduLsJD7tS5UTb4xAAAAAASUVORK5CYII=\" alt=\"\" width=\"11\" height=\"22\" \/><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=\"29\" height=\"22\" \/><strong><span style=\"font-family: 'Times New Roman';\">)<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">Q23.<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\">A solenoid has a core of a material with relative permeability 400. The windings of the solenoid are insulated from the core and carry a current of 2A. If the number of turns is 1000 per metre, <\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\">calculate (a) H,<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\"> (b) M, <\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\">(c) B and<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\"> (d) the magnetizing current I<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 6.67pt;\"><sub>m<\/sub><\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\">.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><span style=\"font-family: 'Times New Roman';\">Solution (a) the field H is dependent of the material of the core, and is<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMsAAAASCAYAAAD1yirUAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAgrSURBVGhD7ZlHiBVNEMf34EGPKl4ExYAYEAQx56yIOQdEMR7MqIiKCXNExYw5hzWgYs4JFXPOWcwJc6yPX23329m3PfOesu\/zMj9o2OmZN91TVf\/q6t4kCQkJiUkSmL9DQkICCMUSEhLFhw8f5PDhw7J161ZZu3atvHv3TvtDsYSERLFv3z6ZN2+ePH78WAYMGKDt9+\/fqWL59u2bDB8+XOrVq6dqgnv37knz5s2lZcuWcuvWLe37F+zfv18aNmwonTt3ls+fP5vexPLkyRN5\/fq1uUrly5cvcuzYMW3YzMuPHz\/k7NmzcvDgQXn\/\/r3pTeXatWuyZ88eefHihelJLM+fP5dDhw6p\/YLG\/P79u5w+fVqfJav+H3z8+FFOnDghu3fvltu3b5vexPDp0ye5c+eOuUqLyyfYA1\/SBg4cKEuWLNH+iFhg9erVUrBgwYjBUFPjxo2lf\/\/+8uvXL+37F7x69Ury5s0rO3bsMD2JAzFOnjxZcufOrUHvhXm0bdtW9u7dKytXrpTy5curI4Df9e3bV5YtWya7du3Se94EM2HCBBk\/frycOXNGKlasqAGcSEaPHi1NmjSRixcvql8LFCggV65cMXdTIWi7d++uCXLbtm1Srlw5efjwobmbGLBr0aJF5ejRo9pKlCghy5cvN3czjp8\/f8qBAwekVKlS0qdPH9ObitcnlSpVSuOTy5cvS9euXaV169by7Nkz7Usjln79+knv3r3NVYoiCxUqpMpLJGRrWxei5rdv36q6LTgcZz99+tT0JAYCp1evXrJlyxbJkiWLGtrLxIkTdUm21KpVS+bMmaN\/79y5U+rUqaMJBrBljx499JoVGrHjPFi6dKlUqVJFvzWImzdvysuXL81VCryPVQAbBUG97c3YZcqUkTFjxpirVJKTk6VZs2aReXfr1k2zqb1OBJcuXdKEYxk0aJDUrFnTXLn5+vWrnDt3Ll3Sxg4Ee\/R8eW727NkqQhJXz549zZ0U4vUJ5RgJkvdFxMJkatSooQFx9+5dbdu3b5d8+fLJo0eP9Id+EMT2N67mKkksLI8bNmxQZePcUaNGSdmyZWXcuHHmCdFlkLkhqiDI7q7xbYsnY2IUyq9oseAM5ujNgAinXbt2eo\/s7BWSdRICnDt3rgrJcuHCBcmVK5fWxH7wzvnz52sQURICc2MF4L1+ZYULEg8Vw8aNG01PCozRoUMHGTlypOkRFX+1atU0HvzICDtb+KZOnTqlC+ZoWNUrVKggCxcu1N8AZSaVD6uDDXov9rm6deume3+QT86fPx\/5BhInPub9EbEwGYSBwigjaGRGSgZbavgxbNgwqV+\/vm9DdH48ePBAa39UToYhe+AwygEL2d4biH7wwa7xbcMp8eASC6Vp4cKF03zLiBEjpHLlypqN2FPhNAuBmT9\/frUr39WmTRtzRzQpZMuWTZ0SBA6aOXOmJgrEYbOfq5wKAuFSkkX7EUEgRsawUEZSTQTtXfCRy762denSxTwZG1YZktCNGzdMjz8I0c6XBM5Y2Dx67xiNSywun2TNmlV9smnTJi3bSExUCMwRImJhs1WkSJE0CmVJpm6LXuKiweg4wq\/FKjdQc+bMmbW8AOpt9kmAIag5N2\/erNdBkElc49sW7+GASyysjgQRdb0FsVStWlUzNwcjY8eONXdSxELpyLsQeqtWrcydFMdkz55dy8tY4A9WGFYGhBJPUHk5efKkZl+SUjSs1NWrV5cZM2aYnhSxEAesiH4wJ5d9bYtVAVjYVDdt2lRPn+KF76hdu7b6YurUqWnKdT9cYnH5hARmfcL3UwJ7hRgRC5udjh07aicgADZebA5jgUMIIr92\/\/5986SbFStWaOmFKBmXwKOWBj4Cw1C\/x4Is7hrftnid4hILTilWrJgGk2Xo0KHSvn17FSkbQStwWL9+vZYNGB0Rsb+xEPAcINjyKgjeTTCzIWa1\/ZNTyevXr6uY2ay6IOgbNGigorcsXrxYV7KgMowgctnXtngOL3g\/QWz9HC+sKOy\/SpYsqSW7N7n74RJLtE+IL8qwIJ+oWMj8LGko1YJDKcuuXr1qevxhI0Wp5NeOHDlinnTDoQLLHZBtyKKIhL0QGRrD2AOAIJiza3zbOBqPB5dYgHd4T1UQCFkfFixYoFnarsI4g+cJdo6Zc+bMGamhCSiejbXicn\/KlClaemAL9nbYIp4yDHtx5H\/8+HG9JjhJakCAscoy12nTpmkJaec9ePBgLVGCqglE6LVrdPPugVzwbsawhyPMh7nFWiXYlJNU2cOSGJk3W4C\/KcNcPmGvFuQTFQsZF2GwsmBEBh8yZIjkyZNHs36Q4TKCRo0aRbI+pxtktunTp2uG4qSmePHiMev7jIKsyX4tU6ZMGkgcG9rsRa1OdsexBCHztKUdm02yOAFNjYsj7WqIQ0hGfBMOZ8PoPQ1ygc0JJp71lkRsOMmsQas1v500aZKULl1aj8ERHOU0AQokL6qGN2\/e6EaWfRfBwvexqif66PjUqVOSI0cOnSNzI9a8m20X+IUy1FsdECstWrTQwyAb9F6wG8LmWyndsL3119\/4RMVCnYnhyEYYmhdRo9MXVLtmFIzrVTQ1L4KljznQYmWPjIJ\/ks2aNUsbwcoRLPaxUAatWrVK1q1bl+74FmGtWbNG70UHM3akn\/KMg4h4YFPvHdtCXR20AUfcrMj2O2wjmwJiWLRoUWRvwZ7RzjvohC6jINFEzw27BIH\/Xfs1Ysev+kEofKcdg4MOr1+w7Z\/4RMVi\/g4JCQkgFEtISJyEYgkJiRMVS0hISDwkJf0HdY0JMlJc0R8AAAAASUVORK5CYII=\" alt=\"\" width=\"203\" height=\"18\" \/><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=\"29\" height=\"17\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><span style=\"font-family: 'Times New Roman';\">(b) The magnetic field B is given by<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><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=\"321\" height=\"21\" \/><\/p>\n<ol class=\"awlist4\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"4\" type=\"a\">\n<li style=\"margin-left: 36pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-family: 'Times New Roman'; font-size: 10pt;\"><span style=\"width: 6.34pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span>Magnetization is given by <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEUAAAAcCAYAAAA3DHIWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAARPSURBVFhH7ZhZKLVdFMcNF+RC5EaGjJELN+YhLrhSLoyRFEUoY+JCJBcuSCIRSiTjFRlCMqQMJWQukkxlnqeM\/9da9jkfXsfwfr6c871+tbL2cPI8\/2fvtdfaSvjhN35EeQW5EOXy8hIXFxdsV1dXove\/R\/J\/7+7u2CTPIBeiuLu7w9TUFFlZWXB0dERubq4YeZ\/j42PhgQWlF\/0oHh4eMDIywuHhIXZ2dqCpqYnAwED5EKWoqAhDQ0Ps0wOam5uz\/x4kgIaGhmgBycnJyM7OFq33SU9PR01NjWgBhoaGOD8\/lw9R6Gutrq6yJSQkoKGhQYy8ze7uLkxMTEQLsLW1xcjIiGi9j5ubGyYnJ7G1tYWNjQ3o6Ojg\/v5ePkTR0tJCU1MTysrKEBAQIHqB6urqZ7a5uSlGHqmsrISvry\/7\/IWVlKTbZ2pqildNamoqx4uXnJ2dQU9PD83NzWyJiYnIyMjgsW8X5fT0FE5OTqL18EAPLyZhb2\/vmV1fX4uRR\/T19TE4OMh+a2srHBwc2CeBXFxccHt7i\/7+fo4TL6HfhYWFiRbg4+PDq4b4dlGqqqpQW1vL\/tHREbS1tdn\/CCQgvTj9zs\/PD1FRUSwcCfQ0tqiqqgrvHzIzM1FeXi5agIWFBW9HQipKT08PGhsbWdmXtLe389jNzY3o+TroZSIiIhATE4P8\/Hzs7++LkbehvU8rIzw8HB0dHVhaWuKv3dnZieLiYhQUFIiZv4tC29DLywtxcXHcrqio4JOora2N21JRKNCQ8vb29qLnkYmJCSgrK\/NxKU+QEBSDXmN8fPzZ1ni6JT+CdDZFflpCBgYGoucRKysrPqqWl5dFj3xAz0qBVhb0cWkb6erqSrfFR5GK0tLSgtLS0meq0hKkL0J9Jycnovf\/j1SB4OBgrK2tsQAHBwccwb29vTEwMAB1dXUxSzYlJSXw9PSUaSkpKWLmc2ZmZuTOWBQ6xylxIYyNjTE7O4vIyEjMz88jNjYW0dHRPPYWlCYvLCzItPX1dTHzOa8J+N3GolAiY2lpyQ8ZEhKCwsJCaWSmHIJOn78JFmVxcRFpaWncQacMrRpJoUVF0srKCvtvkZOTA2tra5lGK09RYFHi4+Ol+UlfX5+0SJqenuYYQ1nne5CIdP7Lso\/mH\/KAEh1XoaGh0pXyFKo6aYwSInmjt7dXeMDo6CjHtK9CevooEsPDw1z3EJTW02r+ypWokKIEBQWhrq6OfSr7Xyac\/xaFFIWKRkkdRlvH1dWVfYIKTLoGsLOzw9zcnOj9HAopipqaGv+lopDyqry8PG7TrR1dHBGUfKqoqLD\/WRROFLo8ohhCl0lUufv7+\/M9CJ2U3d3dnGxKoBX1JxfhCidKUlISxsbGUF9fz+3t7W2+OSO6urr4TkXCXyOKmZkZXyq9Bh3LNjY2XLbQVnJ2dhYjn0PhRKHLoLeSSbpNo\/yKyhUqbP8EpYdgVfhjT+2+8BcfYAQmkNHPJQAAAABJRU5ErkJggg==\" alt=\"\" width=\"69\" height=\"28\" \/><\/li>\n<\/ol>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"101\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"236\" height=\"21\" \/><\/p>\n<p><span style=\"width: 6.9pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0 <\/span>(c)T he magnetizing current\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"17\" \/>\u00a0is the additional current that needs to be passed through the windings of the solenoid in the absence of the core which would give a B value as in the presence of the core.<\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><span style=\"font-family: 'Times New Roman';\">Thus B =\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"21\" \/><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=\"17\" height=\"21\" \/><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=\"17\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 10pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"253\" height=\"17\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">40. Classification of magnetic materials:-<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">There may be three types of magnetic materials\u00a0<\/span><\/p>\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-left: 14.75pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt; font-weight: bold;\"><u>Diamagnetic substances:-\u00a0<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Those substances which are feebly (weakly) repelled by external magnetic field are called diamagnetic substance.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">E.g. -&gt; Hg, H<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">O, Au, Cu, Diamond, Zn, Quartz, Antimony, Bismuth, Air,\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">, N<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">, All inert gasses etc.<\/span><\/p>\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"1\">\n<li style=\"margin-left: 14.75pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt; font-weight: bold;\"><u>Paramagnetic Substances:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Those substances which are feebly attracted by external magnetic field are called paramagnetic substances.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">E,g:-Al, Cr, Mn, Li, Mg, Na, K, O<\/span><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">, etc.<\/span><\/p>\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"1\">\n<li style=\"margin-left: 14.75pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt; font-weight: bold;\"><u>Ferromagnetic substances:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Those substances which are strongly attracted by the external magnetic field are called ferromagnetic substances\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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';\">Fe, Ni, Co, Gadolinium etc.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">41. Explanation of ferromagnetism:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Ferromagnetism is explained by the\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">Weiss<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0on the basis of domain theory.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Domain:-<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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alt=\"F:\\unit 3\\New folder\\New folder\\08.jpg\" width=\"147\" height=\"311\" \/><em><span style=\"font-family: 'Times New Roman';\">A set of atoms which have the same direction of magnetic dipole moment or we can say a set of atoms which are aligned in the same direction in a small piece of ferromagnetic material called domain.<\/span><\/em><span style=\"font-family: 'Times New Roman';\">\u00a0There may be thousand of domain and each may contains thousand of electrons or atoms.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Domain theory:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">When there is no any external magnetic field is applied on ferromagnetic materials then set of domains are in such a way that the net magnetization is zero. But when small external magnetizing field is applied then due to displacement of boundaries &amp; rotation of the domains the material acquires some net magnetization in direction of H.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">And when strong magnetizing force is applied then all the items in domains align in direction of external magnetizing field &amp; the material becomes magnetized, which remains for a long time even after removal of H.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 3pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">Hence ferromagnetic materials can be used to make permanent magnets.<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">Q24.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">a domain in ferromagnetic iron is in the form of a cube of side length 1\u00b5m. Estimate the number of iron atoms in the domain and the maximum possible dipole moment and magnetization of the domain. The molecular mass of iron is 55 g\/mole and its density is 7.9 g\/cm<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 7.33pt;\"><sup>3<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">. Assume that each iron atom has a dipole moment of 9.27\u00d710<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 7.33pt;\"><sup>\u201324<\/sup><\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">A m<\/span><\/strong><strong><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 7.33pt;\"><sup>2<\/sup><\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">Solution: the volume of the cubic domain is<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><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=\"96\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"165\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">It\u2019s mass =<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"128\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"281\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">It is given that Avogadro number\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"101\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0of iron atoms has a mass of 55 g<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">Hence, the number of atoms in the domain is<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><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=\"156\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"95\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">atoms<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">The maximum possible dipole moment\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"38\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is achieved for the (unrealistic) case when all the atomic moments are perfectly aligned.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">Thus,<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"269\" height=\"20\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"130\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">The consequent magnetization is<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><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=\"143\" height=\"25\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"260\" height=\"20\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">42. Explanation of Para magnetism or Langevin\u2019s theory of Para magnetism:-<\/span><\/u><\/strong><strong>\u00a0<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\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\" alt=\"F:\\unit 3\\New folder\\New folder\\03.jpg\" width=\"324\" height=\"136\" \/><span style=\"font-family: 'Times New Roman';\"> In paramagnetic materials every atom have some permanent magnetic moment, in the absence of external magnetic field, the net magnetic moment is zero. But when external field is applied, then atoms align in the direction of external magnetic field, which remain till the field is applied and disappear when field is removed. Hence under the effect of external magnetic field the paramagnetic material shows magnetism.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Para magnetism decreases with rise in temp.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">43.<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Explanation of diamagnetism:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">In case of some elements like Bi, Cu, Pb which have fully filled electronic configuration, the electrons exist in pairs and revolves in opposite direction. Then the net magnetic moment of atom become zero.<\/span>\u00a0<img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\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\" alt=\"F:\\unit 3\\New folder\\New folder\\04.jpg\" width=\"169\" height=\"157\" \/><span style=\"font-family: 'Times New Roman';\">When such a atom is placed in external magnetic field<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">, then the speed of one e increase and that of second decrease.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The magnetic moment of former electron increase to\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0+ \u0394\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&amp; that of latter electron decrease to\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAAXCAYAAADUUxW8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAG7SURBVDhP1ZO\/q4FhFMffMlgkKWGyCUmJxWCwMbAasPEPmBj4A2wyWQ3MMiib2eRHsijKRCwkId\/bOe\/zvHi7g3vvdL916pzv83zO8+t9FfxBP4LX6zV2u52oBHy9XjEajT4KRVEQi8We8H6\/RyqV+iii0SicTucT\/lTH4xF2u11UP4T10uD7\/Y7VasWx2WyE+67b7abNOZ\/PT5gGyuUyXwjFd\/L7\/TyWTCZxOp3et93tdhEOh3nC65OQlsul1ng6nbL3BlcqFdRqNZ4wn8+Fq8poNKLdbsNisQhHB3u9Xv4QCB4MBsJVm9KRaFc+n0+4LzA9g9ls5tzlcqHZbHJOF2MymfB4PLhpNptln6TBi8UCwWCQ80QigVKpxLnH48F4PObXIHg4HLJP0uBWq4VMJsN5oVBAOp1Gr9dDKBTiVamBwWDgcSkNptX6\/T7n1WoVbrcbDocD2+2WvXw+D6vVyrkUw3JLdG5Sp9PhutFocE2iOhAIiEoVw4fDATabjQ3SZDJBPB7nv02K4Hq9LipVDOdyOX7H2WzGpl7FYpHhSCSCy+UiXAHTt0whz6eXHKegy5PSLuw3+pcw8AW5i52G\/MfrUwAAAABJRU5ErkJggg==\" alt=\"\" width=\"15\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0&#8211; \u0394<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"23\" \/><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';\">So electron pair get a net magnetic moment &#8211; 2 \u0394<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">in opposite to external magnetic field. Due to this magnetic moment diamagnetic material repels the external magnetic field.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">44. Curie law in magnetism:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">According to curie law the intensity of magnetization (I) of a material is directly proportional to magnetic induction (B) &amp; inversely proportional to temperature (T) of the material.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">I,e.\u00a0<\/span><span style=\"width: 16.15pt; font-family: 'Times New Roman'; display: inline-block;\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAC4AAAAWCAYAAAC\/kK73AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAKbSURBVFhH7ZW9S7pRFMe1qMWSJmnRIaglQcS0P8BBEBRa2qIhSlsao9VNkAaHQJQcfAEDRREHg5aWIGiwlsihcLA0QvGlUFNPnOP5WSo\/fFyMwA9c9Pu9L36fe899FMEfpN1upybBx8kk+LjpCV6v1+Hi4qLbSqUS94yXarXak+Nfe3x85BF9wVutFrhcLhCJRGCxWOhBfoPPz084PDykHJubm3BwcAAbGxukV1ZWaMxAqZyfn9OAl5cXdn4Hp9NJOV5fX9kBKBaL5AUCgcHg+KQKhYKVcNLpNJycnMDHxwc7HYLBIIjFYlCr1ewIY2dnB1ZXV1l9g8G9Xu9g8MXFRTCbzayEsbe3B7Ozs7CwsEALJxIJ8mOxGExPT8Pu7i4kk0nyhIKbZ7VaWXW4vLyk9d\/f33uD42XEjuPjY3aG8\/T0BFKpFJ6fn0mHw2EK+\/b2Rjt9c3ND\/ijk83nK4XA4IJvN0m\/4\/X6Ym5ujU0V6gj88PNCE+\/t7doaD9YY7\/pPt7W1aZ39\/n53RwNPB+VheOp0OlpeXSd\/d3fGIvuAejwckEgkrYbjdbroXP8FLhLudyWTYGQ2bzQbz8\/PQbDbZAfD5fBS+XC6T7gm+vr4OGo2GlTDi8TgYDAZWHZRKJRwdHYFMJmNnNLRaLRiNRlbfYPBIJELfu8EbjQZ19B\/7MPDPAudtbW1BKBSi0Gtra7gw+Xq9nkcKAy8ezrPb7ex0wBpHP5fLke4GLxQK1BGNRqljFK6vr2kuNpPJBLVajXy8oOhh+Ql9U93e3tKcVCrFDsDV1RXMzMyASqVi50fwqakpmrC0tEQ1Oiq4w9j6wTrFkzg7O2Pn\/1QqFZDL5ZQD7whmwk\/Up6enPKpDN\/hfYxJ83EyCj5t2u536As80pFgpzPvcAAAAAElFTkSuQmCC\" alt=\"\" width=\"46\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">&amp;<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Cambria Math';\">\u21d2<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"47\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">But\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"125\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"55\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(::<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABcAAAAWCAYAAAArdgcFAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAHkSURBVEhL7ZO\/y7FhFMeVwYZ6DJJJKQMDGUwGyWBTzyT\/gX9ASpJZJgYpxSIMyiAMSpGJSUwG5deAEPLr\/r5dx317Hz334u19l7fnM51zrnN\/r3POfS4J\/hEcx33+iH\/jR1yU\/0Q8l8tBoVBAIpHgdDpR7HK5QCqVQq\/Xk\/8OL+KTyQS32w1yuRztdptiNpsNHx8fZL+L6Fh8Ph8KhQIqlQp1sd\/v+ZP3EBUPhUKIx+NQqVRoNpt89H1ExbPZLI0mEAjwkT9DVNzj8cDhcOB6vfKRB\/f7HcViEYlEgvzhcIhIJILxeMyEUC6XEYvF6IzxTTyZTEKpVMLr9fKR32y3W5q\/VqtFMBjEarVCo9Gg\/xKNRnE8HuFyuZDJZCj\/RXwwGFDiaDSCxWLho6+s12vKYVUz8vk8+QIajQa1Wo3spziriiWl02nMZrOXD77SarVoPQVMJhNKpRLZrBP2Js7nM\/lPcYPBAKfTSUHWHhNfLpfPxyQQDofh9\/t5D1Cr1c9V7XQ6MJvNNP\/D4fAQd7vdkMlkL\/vMLrPb7bBarfSwBHQ6HarVKtm73Y6KEH58vV6H0WhEKpXCYrF4iHe7XfT7fUoQ2Gw26PV6tCECrKLpdPq8jHXI\/K\/M53PeEtmWvwnHcZ+\/AAwfO8Tp4jBRAAAAAElFTkSuQmCC\" alt=\"\" width=\"23\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAfCAYAAADeKVyVAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC9SURBVDhP3ZA9DoQgEEZpuYFHpLe0sLGmMqG0pPAMhgsYK3oKL2CMdoTZ8K1rNmzMWuxPdl8yBd88mDCMTvImMYRA0zSh5nlGIwWi956EEMQYo7Zt0UjZRxtjIB7xf2LcY1EUxDmnvu\/RSDl+IuEnxLiSU7VdeMq3RSkl5XlOTdMgjJRliazrOpwhOufws2VZEEastZRl2XZKxHvGcXyBWNf1XlVVfXL0uq4II8MwPIpKKZTWGmHkll33SHQBDzBSvGZfRFoAAAAASUVORK5CYII=\" alt=\"\" width=\"10\" height=\"31\" \/><span style=\"font-family: 'Times New Roman';\">)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"57\" height=\"22\" \/><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=\"20\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABYAAAAgCAYAAAAWl4iLAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADlSURBVEhL7ZQxCoMwFIYdPIKrm+AFvIE38B4OXsDBM3gFF2dXUfEMgoujOOkiCC7+xWeaWkppGy20kA8e\/LwkH+ERouBLSDFHSDzPM+I4hmmarPPIx+K6ruF5HoIggKI8Py48iqIopHjjf8TLsmAcR7iuS+IkSTBNE1u9IXzjV0gx5zfEwzDQS3ir2JnTkWKOkDhNU2RZhrIsKa\/\/xjX3fU97hMSqqqKqKsqGYSCKIsqWZSHPc8pC4jAMWboXd12HpmkoH57xXrxHijmHxbquny\/2fR+2bcNxHLRty7obq1g7v6BdANq5c1u3lP4IAAAAAElFTkSuQmCC\" alt=\"\" width=\"22\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><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><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"23\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">=<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"32\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Where C is called curie constant<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Curie temperature:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 6pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The minimum temperature below which no any substance behaves as magnet called Curie temperature<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7.79pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">For paramagnetic material\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"23\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0&amp;\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAD1SURBVDhP7Y8\/rkRQHEbvJBJDYgMKlTWMaBRExwrsQW8HU2jVorIYiR6lUkFIJOLP9+LnZrqZea9\/p7n3OznJheGX\/Icf+XtYVRUYY+i6jhvg8XjANE26v8Isy6BpGl8XqqoiTVO6v0LXdWHbNl9A3\/f0QtM0tClc15VkHMckT\/I8JzeOI20Kh2EgWdc1yRPP86DrOl88LIoCiqKQOCnLEoIgIIoibngYhiEkSSLRti2CIIBhGEiSBPM8Y9u2K7zdbvB9n07LsnAcBz19bsdxsO\/7FYqieB4fYdM04X6\/8\/ke9nw+Icsyn+9hy7LQX3+DvvE7wA8nIRR0JPG\/oQAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sub>r\u00a0<\/sub><\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"27\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0only depend on material but also on temperature.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7.79pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">At very high field &amp; low temperature the magnetization approaches to its maximum value.<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 6pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7.79pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A thermometer based on curie law can measure temperature<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">&lt; 1 K.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">45. Difference between Para, Ferro &amp; diamagnetic substances:<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/u><strong><u><span style=\"font-family: 'Times New Roman';\">&#8211;<\/span><\/u><\/strong><\/p>\n<table style=\"width: 541pt; border: 1pt solid #4bacc6; border-collapse: collapse;\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr style=\"height: 17.45pt;\">\n<td style=\"width: 17.1pt; border-right: 1pt solid #4bacc6; border-bottom: 2.25pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 10pt;\"><strong><span style=\"font-family: 'Times New Roman';\">S.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 10pt;\"><strong><span style=\"font-family: 'Times New Roman';\">No.<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border-right: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 2.25pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Paramagnetic materials<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border-right: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 2.25pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Ferromagnetic materials\u00a0<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-left: 1pt solid #4bacc6; border-bottom: 2.25pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Diamagnetic materials<\/span><\/strong><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 29.2pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">1<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Those substances which are feebly attracted by external magnetic field are called paramagnetic substances e,g. Na, K, Al etc.<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Those substances which are strongly attracted by external magnetic field are called ferromagnetic substance e,g. iron, Ni, Co, etc.<\/span><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Those substances which are feebly repelled by the external magnetic field are called Diamagnetic substance e.g, All inert gasses, N<\/span><span style=\"font-family: 'Times New Roman'; font-size: 8pt;\"><sub>2,<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">H<\/span><span style=\"font-family: 'Times New Roman'; font-size: 8pt;\"><sub>2<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">, etc.<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 26.5pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">2<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">These substances tend to move slowly from weaker magnetic field to stronger magnetic field.<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">These substances tend to move from weaker magnetic field to stronger magnetic field fastly.<\/span><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">These substances tend to move from stronger magnetic field to weaker magnetic field.<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 22pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">3<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">A freely suspended paramagnetic material aligns itself in direction of external magnetic field.\u00a0<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">A freely suspended Ferro magnetic material aligns in direction of external magnetic field.<\/span><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">A freely suspended diamagnetic material aligns itself perpendicular to external magnetic field.<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 35.5pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">4<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">The relative permeability value is slightly greater than 1.<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">1&lt;<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"13\" height=\"21\" \/><span style=\"font-family: 'Times New Roman'; font-size: 8pt;\"><sub>\u00a0r<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">&lt;1 + E<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">The relative permeability value is of order of 1000.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAVCAYAAACUhcTwAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADySURBVDhP7ZExjkVQFIYvoVXqKCQW8BIrUOnYARagYwc2odXrFUobEAqthEai0xD8L\/eMeVPMzMssYL7kJP9\/8t3k3lyGP\/AvfUnTNKGqqrsBy7KgLEvKLymOYwRBcDcgiiKYpkn5Jem6jizL7gbIsow0TSmTtK4rGGPo+56WHEEQ0HUdZZKGYYAoirTg7PtOhz6hVBQFLMuiBScMw++S67qwbZsW\/IX80lw6z5OGJEmSoCgKPM+D7\/vI85wkx3HQNM2HpKoq5nlG27a8EnVdY9s2ymwcR2iaRuU3WJIkMAzjrj\/DjuOgL3kHu67r8X6uxxNQmJwai+\/r1gAAAABJRU5ErkJggg==\" alt=\"\" width=\"9\" height=\"21\" \/><span style=\"font-family: 'Times New Roman'; font-size: 8pt;\"><sub>\u00a0r<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0&gt; 1000<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The relative permeability value is slightly less than one.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><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><span style=\"font-family: 'Times New Roman';\">O&lt;<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"13\" height=\"21\" \/><span style=\"font-family: 'Times New Roman'; font-size: 8pt;\"><sub>\u00a0r<\/sub><\/span><span style=\"font-family: 'Times New Roman';\">&lt;1<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 53.5pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">5<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">The susceptibility varies inversely as temperature<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"53\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Susceptibility decreases with temp. In complex manner.<\/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=\"78\" height=\"21\" \/><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=\"33\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(t&gt;<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"23\" height=\"21\" \/><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Susceptibility does not depends on<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">temperature<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 23.9pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">6<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">As soon as the H is removed I disappear<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Magnetization remains even after removal of H.<\/span><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">Magnetization lasts as long as the magnetizing field is applied<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 23.15pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">7<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">B- Vector shows no hysteresis.<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">B \u2013 Vector shows the hysteresis loop.<\/span><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; border-bottom: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top; background-color: #d2eaf0;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">B vector shows no hysteresis.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 26.95pt;\">\n<td style=\"width: 17.1pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><strong><span style=\"font-family: 'Times New Roman';\">8<\/span><\/strong><\/p>\n<\/td>\n<td style=\"width: 155.35pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">These may be solid, liquid or gas.<\/span><\/p>\n<\/td>\n<td style=\"width: 154.8pt; border-top: 1pt solid #4bacc6; border-right: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">These are normally solids.<\/span><\/p>\n<\/td>\n<td style=\"width: 169.55pt; border-top: 1pt solid #4bacc6; border-left: 1pt solid #4bacc6; padding-right: 4.9pt; padding-left: 4.9pt; vertical-align: top;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; font-size: 12pt;\"><span style=\"font-family: 'Times New Roman';\">These may be solid, liquid or gasses.<\/span><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">46. Hysteresis:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The world hysteresis is a Greek word which means\u00a0<\/span><strong><em><span style=\"font-family: 'Times New Roman';\">delayed<\/span><\/em><\/strong><span style=\"font-family: 'Times New Roman';\">. In case of ferromagnetic materials,<\/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<\/span><em><span style=\"font-family: 'Times New Roman';\">the phenomenon of lagging of magnetic induction behind the magnetizing field is called\u00a0<\/span><\/em><strong><em><span style=\"font-family: 'Times New Roman';\">hysteresis loop<\/span><\/em><\/strong><em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/em><em>\u00a0<\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose an iron piece is placed in external magnetic field H. Then initially with increase of H, B also increases up to point A. At A magnetic induction becomes maximum, this point is called saturation point.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"F:\\unit 3\\New folder\\New folder\\02.jpg\" width=\"283\" height=\"296\" \/><span style=\"font-family: 'Times New Roman';\">After saturation point if we decrease magnetizing field then at H=0 there remains some amount of magnetism in substance called\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">retaintivity or residual magnetism<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Now to do B = 0 if we increase H in reverse direction than at C, B becomes zero, here\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"18\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is called correstivity. Now by increasing more H, the substance get starts magnetized in reverse direction &amp; follow the path CDEFA. The formed loop is called hysteresis loop.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Saturation point: &#8211;<\/span><\/em><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The value of magnetizing forces H at which intensity of magnetization I becomes constant called saturation point.<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Retaintivity or remainence or residual magnetism:-\u00a0<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The magnetic induction left behind in the sample after the removal of magnetizing field is called Retaintivity.<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Coercivity:<\/span><\/em><\/strong><span style=\"font-family: 'Times New Roman';\">&#8211;\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The value of reverse magnetizing field at which the residual magnetic field of sample because zero is called is called Coercivity<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><u><span style=\"font-family: 'Times New Roman';\">Significance of area under hysteresis loop:-<\/span><\/u><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7.79pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The product of B-H has the dimensions of energy per unit volume; hence the area under hysteresis loop represents the energy dissipated per unit volume in the materials when magnetization is done.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 18pt; margin-bottom: 10pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0fc<\/span><span style=\"width: 7.79pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">It also helps to make electromagnets of desired strength.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">47. Types of Ferromagnetic materials<\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><\/u><\/strong><\/p>\n<ol style=\"margin: 0pt; padding-left: 0pt;\" type=\"1\">\n<li style=\"margin-left: 14.75pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt; font-weight: bold;\"><u>Soft ferromagnetic materials:-<\/u><\/li>\n<\/ol>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"Compare the magnetic properties of soft iron and steel and which ...\" width=\"202\" height=\"230\" \/><span style=\"font-family: 'Times New Roman';\">These are those ferromagnetic materials in which magnetism disappear after removal of external magnetic field,<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">e.g., iron, mu, metals, alloy etc.<\/span><\/p>\n<ol style=\"margin: 0pt; padding-left: 0pt;\" start=\"2\" type=\"1\">\n<li style=\"margin-left: 14.75pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; padding-left: 3.25pt; font-family: 'Times New Roman'; font-size: 13pt;\"><strong><u>Hard ferromagnetic materials:-<\/u><\/strong><\/li>\n<\/ol>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">These are those ferromagnetic materials in which magnetism remains even after removal of magnetizing field.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">E.g. steel, alnico, Iodostone etc<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Q25. Which one is better to make permanent magnet an iron or steel?<\/span><\/em><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The hysteresis loop of both iron and steel are as shown in fig.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Here we can see that the retaintivity of iron is larger than that of steel. Means iron can be easily magnetized. But the Coercivity of steel is much larger than that of iron, means if once steel is magnetized, then magnetism remains for a long time.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Thus\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">steel is better than iron to make a permanent magnet<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">48. Uses of ferromagnetic materials:-<\/span><\/u><\/strong><strong><u><span style=\"line-height: 115%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Ferromagnetic materials are used to make permanent magnets, electromagnetic Transformer cores etc explained below.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">(a).Permanent magnets :-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The magnetic material having ability to maintain their magnetic properties for a long time after removal of magnetizing field are called permanent magnets.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">For making permanent magnets the material should have high retaintivity high Coercivity &amp; high permeability.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Steel is preferred to make permanent magnets,\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">cobalt steel<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(52%<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">iron, 36% cobalt, 7%tungsten, 4%chromium, 0.5% manganese &amp; 0.5% carbon)\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">carbon steel<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(98% Iron, 0.86%<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Carbon and 0.9% Manganese)\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><span style=\"font-family: 'Times New Roman';\">Alloy alnico\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(55% Iron, 10% Aluminum, 17% Nickel, 12% Cobalt &amp; 6% Copper)<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 10pt; text-indent: -18pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0ad<\/span><span style=\"width: 6.42pt; font: 7pt 'Times New Roman'; display: inline-block;\">\u00a0\u00a0\u00a0\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">To magnetize a ferromagnetic material, a rod of material is placed in a current carrying solenoid which magnetizes the rod.<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">b. Electromagnetic:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">An electromagnetic is made from materials which have high permeability &amp; low retaintivity.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A soft iron is preferred to make electromagnets. When soft iron is placed in current carrying solenoid then it magnetize quickly &amp; after removal of field demagnetize quickly due to low retaintivity.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">c. Transformer core:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The material used for making transformer care must have high initial permeability, low hysteresis lose, low resistivity these condition are found in iron, so soft iron is preferred for making transformer cores and telephone diaphragms.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 10pt; text-align: justify; line-height: 115%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: center; line-height: 115%; font-size: 12pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">-: SOME IMPORTANT MCQ:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(1). Force on a charge particle will be zero when it is moving\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Parallel to magnetic field<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0(b) Anti-parallel to magnetic field\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">At right angle to magnetic field<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) both a &amp; b<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(2). If a charged particle is moving parallel to magnetic field than magnetic force on charged<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">particle will be\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Maximum<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) Minimum<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) Zero<\/span><\/strong> <span style=\"font-family: 'Times New Roman';\">(d) Constant<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(3). Earth magnetic field on its surface is nearly\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\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,iVBORw0KGgoAAAANSUhEUgAAADsAAAAUCAYAAAAz30VQAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAANsSURBVFhH7ZbNK7xRFMdHmbJhNsQ\/MDYKCyklhTR5GTIKZWVBUnYWNrOQJmUSJRYWGkNekpKXZGODvCwoLCwojLdBMaO8m\/P7fY\/7MM\/MfWZ+yuLX8Knb3HPmPve533vPOffR0Q\/iV2ykcXx8zL8RKXZ3d5eysrI+WmxsLPu\/Rez9\/b3o\/R9sbGxQa2srHR4ecjs\/P2c\/i8Vi5+bmeEBbWxt1d3fT3d0dDwjk7e2NGhoaVC05OVn8+73gXQ6Hgw4ODoRHTV9fH3V2dpLdbqeXlxfhfRfb09MjrE9YbHt7OxUWFrIDL6irqyOj0ch2IK+vr2QwGGh+fl7VvpuFhQVKSUkhnU5Hq6urwvuJyWTiAwKDg4OUmZnJfbC1tUVVVVU0MDBARUVFtLi4yH4We3JyQl6vlx0Ak+All5eXwvMJxCYkJAgrPCsrK3R7eyssNYggGaenpzQxMUFut1sqFuuKiooin8\/HNtaOcYoogEMDeHd0dDQ9PT3Jc7a3t5dPD8IC+arY4eFhSkxMpMfHR+F5p7y8nBobGz8WJePm5kYq1mq1st8f2DU1NcJSExcXx6kaJBbxHhMTo5knitiHhwfa3t4OEiFjbGxMJbi0tJRzPZRQoCU2LS0tSGx2djbl5+dzv6mpiUZHR7mPnK+treX+xxNXV1dUUVHBk2RkZGgWKIROR0cHPT8\/s2DkhMViEf9qMz4+TvHx8VRSUkJlZWXCG5qviM3JyaG8vDzuYxORmuvr6yodQScLUJExmZZgf5BfGLu0tCQ8crCA3NxcvvM8Ho\/whuarJxtu06VilcKAihgOnDTGTk5OCk8wCH2cqNlspv7+fg5pWfELREtsS0tLkFjYXV1dwpLDT0xPT6t2G\/mKh\/f399lGCE5NTXF\/dnaWrq+vuQ\/Ozs547NramvCowWYUFxdznirgfkxKSlLNI0NL7NHREVdjJedRjfV6fdj5WCzyDmGAkHS5XJxTqHgK6enpVFBQwP3Kykr+iMCXCcZXV1dzQdAC96EsvGw2G6WmpkorPjZob2+PRkZGWCxOErZ\/MUQ1r6+vZ4HNzc3cwsFiUWiWl5fJ6XRy5URy+zMzM6MK6Z2dHR6Liqd8ZGsRKlyxsTJwJ2L+wHZxcSFGvLO5uUlDQ0P8LfwvSHM2UvkVG6no\/hYD489oPuMf2hvS\/lV6z1AAAAAASUVORK5CYII=\" alt=\"\" width=\"59\" height=\"20\" \/><span style=\"font-family: 'Times New Roman';\">T<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(b)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEcAAAAUCAYAAADfqiBGAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAPvSURBVFhH7ZdLKH1dGMaP3AszpRi4dDJRklKEASl3hYHLTEoywIBCSUqJCbknRTGhRGRggCSUe8gtlELucs\/t\/b7ntfZ29v7OPkefM\/n3P79atd9nvXuvtZ+z1rv20ZEVTazmmMBqjoqHhwf6+Pjg67\/enKWlJcrPz5ebj48PXV5ecp\/FzDk8PKT393cR\/TkMDg6Sm5sbhYWFye329pb72JzPz0+ampqioqIiSkxMpMzMTOrr65OXl5qSkhLOM2xOTk6y45bm9fWV0tLS6ODgQCjfvLy8UE1NDaWkpPC8+\/v7Rc\/PgDmRkZEiUsLm5OTkkE6no6amJpqfnyc\/Pz+OW1paOElNREQE96vbzc2NyLAcOzs75ODgwM9fX18X6jdBQUHch3lL79HR0SF6zbO8vEzp6elUV1dHUVFRindmc+Li4sjX15cFUFlZyYPk5uYKRQnMwWrZ399XNKxAY5yfn1NXV5eIlJSVlYmr\/9Lc3Eypqalka2tr1Jze3l7Wy8vLOca2Ruzq6soxVlptba1mU4PxcP\/MzAzHbM7V1ZViS8TGxiqS1MCcjIwMEZlnb2+PHB0daXx8XChf4FdycXHhbaPm7e2NFhYW+NrZ2dmoOVlZWawPDQ0JhcjGxoa15+dnNgunj1YDk5OTco1ZWVnhe7u7uzmWC\/LT0xM1NDSQh4cHryK8kBYwBwb29PRwW1xcFD3aYGXZ2dnR9PQ0x9jCmAhMMIeWOSie0EdHR4Xybc7m5qZQTBMTE0Px8fF8XV1dzfdeXFxwLJvz+PhIjY2NFB4ezgl4kZOTE9GrZGNjg4qLiznf09NTzkdxNMXx8TFPvqCggO\/56emmZY6\/vz\/rvzEHq3ZiYoK31NjYmGJOsjmGVFRU8ACSo+YIDg7m\/OHhYaFoU19fz7kohD9Fyxxp+xsz5+joSCj\/H7nmSHsQDAwM8ACYlBoUXeQbOpyQkMD5VVVVQjFOW1sbubu70\/b2Nq+01dVV0WMaLXPy8vJYb21tFcqXOfissARsDgbQ6\/UsgNLSUtaw\/CWwjXDi4LhGX2dnJ+v4FgoMDGRtbW2NNWO0t7eTl5cXGwtOT0\/5RX5ikJY5KKbQUQowj7OzM45DQ0NFxu9gc\/DJjIcGBARQUlISX0dHR3PFl8CvkZ2dTff393KdwTGL4o3JFxYWah7l2G7e3t5yoZPY2toie3t7xTiGoIiPjIzIR3lycjKfKHd3dyLjqwRgFWL1Yo4hISGi5\/fINQeuz87Ocru+vhbqN3Nzc7wdJPB3AbmoHeYKMV4e3zrGgEFa4H+PNCfDpv4SRwx9d3dXKJbBaEG28oXVHBNYzTGB7t8iqrc2Y+1T\/w+98Njjlx15LgAAAABJRU5ErkJggg==\" alt=\"\" width=\"71\" height=\"20\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0T<\/span><\/strong><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(c)<\/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=\"63\" height=\"20\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0T<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(d)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"71\" height=\"20\" \/><span style=\"font-family: 'Times New Roman';\">T<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(4). Magnetic field at the centre of circular coil is<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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,iVBORw0KGgoAAAANSUhEUgAAABMAAAAbCAYAAACeA7ShAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAJBSURBVEhLzZU\/aCJBFIdTRAULxUpBC4XUptfWSq0VRLAUy6QSAqkkBBSroCnS+O86QRC0FkRFhBiIISliQlTUzgiKGt1fbt7t7rnxcpxocR8M897s7Lc7szOzB9gTHMc1\/w\/Zx8cHptMpFcZOsmw2i8PDQ4RCIcp3ki2XSygUCqoZEtnDwwMuLi4oHg6HODs7o\/g7SqUSHA4Hn32RsYt2u53i19dXWK1Wir\/D5\/Mhn8\/z2RaycrmMRCKBxWLBtwDHx8fo9\/t89hdZq9USZY1GA5lMBvf393A6ndTGpHK5XJwvxoZMrVYjmUwiFotBpVLh5uYGHo+H7wHo9Xqq2RdUKpXismBsyMLhMMbjMeXv7+9YrVZwuVyUMwQZG16325UMe0O2\/hYC1WoV6XSavvD61\/uKRNbr9fDy8sJnUkajER4fH\/nsz0hku0KyZrOJfZTb29vmgc1mw57KnofJxzsjyth6EpbA3d0dXdwWUWYwGFCv19HpdGA2m1EoFKjDNogyttoFAoEAIpEIn\/07G3M2m82g0WgwGAzw9vaGeDwOrVaLXC6HaDRKO6RYLNK2CwaDNAJ2muh0OqmMnQAWiwVPT098yy9kMhnVp6enqFQqFP+8Eefn5\/D7\/RSzPSqRscOu3W7z2W+8Xi\/dwE4JVguwB7O3FxBlqVSKNjp7wnw+x\/X1NXW4urpCrVbDZDKB0WiUyNh0sGkREGVsXtbL5eUldTg6OqJfGnuIyWTCyckJtT8\/P8PtdlMsIMga+ygcx\/34BCXHGGDSPvV8AAAAAElFTkSuQmCC\" alt=\"\" width=\"19\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b)\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"101\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">(c)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"25\" height=\"27\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/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=\"16\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(5). Time period of revolution of particle in the magnetic field will be\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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=\"23\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)<\/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=\"29\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(c)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"110\" height=\"29\" \/><span style=\"font-family: 'Times New Roman';\">(d)<\/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=\"27\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(6). To convert galvanometer into ammeter which one of the following is connected with the coil\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">High resistance wire in series<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0(b)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Low resistance wire in parallel\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">High resistance wire in parallel<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Low resistance wire in series<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(7). The sensitivity of a moving coil galvanometer can be increased by decreasing\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(a)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The number of turns in the coil<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(b) The area of the coil\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">The magnetic field<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(d) the couple per unit twists of the suspension<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(8). Which of the following is responsible for earth&#8217;s magnetic field\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Connective current in earth&#8217;s core<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) Diversive current in earth&#8217;s core\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Rotational motion of earth<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) Revolution of earth around sun<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(9). A magnetic dipole moment is a vector quantity directed from\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">South to North<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) North to South<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c) East to West<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) West to East<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(10). S.I. unit of magnetic pole strength is\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\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=\"110\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"158\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">(c)<\/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=\"95\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/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=\"101\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(11) Gauss&#8217;s law in magnetism conclude that\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Poles of a magnet can be isolated<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(b) Monopoles do not exist\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">There is a counter part of charge in magnetism<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) none of the above<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(12). What is the value of angle of dip at the magnetic equator\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(a)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">0\u00b0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">90\u00b0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">45\u00b0<\/span> <span style=\"font-family: 'Times New Roman';\">(d)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Nearly 30\u00b0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(13). What is the angle of dip at a place where the horizontal component of the earth&#8217;s magnetic field is equal to the vertical component<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">0\u00b0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">30<\/span><strong><span style=\"font-family: 'Times New Roman';\">\u00b0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(c)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">45\u00b0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">90\u00b0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(14). Which of the following independent quantity is not used to specify the earth&#8217;s magnetic field\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Magnetic declination<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) Magnetic dip\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Horizontal component of earth&#8217;s magnetic field<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(<\/span><strong><span style=\"font-family: 'Times New Roman';\">d) Vertical component of earth&#8217;s magnetic field<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(15). The vertical component of earth&#8217;s magnetic field at a place is \u221a3 times the horizontal\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">component, the value of angle of dip is\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">30\u00b0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">45\u00b0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">60\u00b0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">90\u00b0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(16). The value at horizontal component of earth&#8217;s magnetic field on the surface of earth is of order of<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(a)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"78\" height=\"20\" \/><strong><span style=\"font-family: 'Times New Roman';\">\u00a0Tesla<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)<\/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=\"74\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0Tesla<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEoAAAAUCAYAAAAqVKv2AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAOBSURBVFhH7Zc7LGxBGMcXiUeESBQSSxDZQkLrUcsmi41EJ0pRaNhGCPGIwqMTrSjQEVEQlXgVCq+GEGzEI97Cer\/t5\/4\/c861u+cc59h7b3PPL5lk5pvZOTP\/+b5vZi1kogtTKJ2YQmnw\/v5Or6+vXDeF8sPlclFeXh6X1NRUOjo6YrsplB8Oh4N2d3flAq8CAUJdXl5SZWUl3dzcCIsvd3d3NDo6Sh0dHdTS0kLt7e10fX0tev8d2ERPT49o+bK1tUUNDQ3sHSsrK8KqDwilRIBQ5eXlZLFY6PT0VFh8aW5upqKiInp7e2O1i4uLKT09XY7lv839\/T2VlpbyGgsLC4X1NxApNjaW14NDj4qKorm5OdH7PU6nk\/r7+6mxsZG\/8\/LywnYfoRYWFqikpERTqP39fbq6uhItoomJCR5\/cHAgLOrACzBeidbWVlFTx+v1sqccHh5SXV2dolBxcXE0MjIiWkTV1dVUUFDAdURCZ2enagFSqIH8\/HwaHBzkuizU8\/MzZWRk8CK0hPKnr6+Pxz88PAiLOktLS3zCa2trwvIJQjgzM9OQV9bX1ysKFRoaSo+Pj6L1ub7w8HCuPz09cepQK\/7U1NRQW1sb12Whurq6qLe3l87Pzw0JlZ2dLZ+GHpAzsHB4F2hqaqKUlBQOZSOoCYW1f2V6epptZ2dnwqIOxmRlZfGhQ9TExES6uLjgPp4ViTstLY0N6+vruoXCJu12O4eEEba3tykkJIRqa2spOjra8O+BXqFmZmbYdnJyIizaICctLy9zrvt6eDwrThThANdfXV3liRGCOTk5PEgJ5Bok8Z+CGwnfOT4+FhZjGPWoYOEZsGiplJWV8cQVFRW8GCXgETExMZzXfgJuTqvVSjs7OxQWFsanZxStHPX1YsENhtwbLAFSK4UePjY2NsZ1iIPYhedJzM\/Py7H8HUjcNpuNcwDY2NigiIgI2tzc5LZe1ITC0wAhLVFVVcVJOVgChJqdnWWh8FSQSEpK4vcSwC0Cb8B1LpWEhATa29vjfi26u7v5dvO\/Yaampig+Pl6Xh3o8Hr4QcnNzOWUsLi7KfzMAvDQyMpLcbjfvITk5WfXxbAQfobDQgYEBuUgMDw\/T5OQk14eGhnzGSOX29pb7tcAYtUVjY3rA5v2\/PT4+Lno\/gZiS\/U89hIPPcv8JplA6MYXSieXXY89mlu+K1\/YBnfVn1CII5\/EAAAAASUVORK5CYII=\" alt=\"\" width=\"74\" height=\"20\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0Tesla<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(d)<\/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=\"74\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0Tesla\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(17). The small angle between magnetic axis and geographic axis a place is called\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Magnetic inclination<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(b) Magnetic dip<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) Magnetic declination<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) None of the above<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(18). Which of the following parameter is used to assess the magnetic ability of material\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Magnetic flux density<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(b)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Magnetization<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Magnetic dipole moment<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(<\/span><strong><span style=\"font-family: 'Times New Roman';\">d)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Magnetic susceptibility\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(19). For a diamagnetic material, which of the following statement is correct\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(a) Magnetic susceptibility\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"21\" height=\"19\" \/><strong><span style=\"font-family: 'Times New Roman';\">&lt; 0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)<\/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=\"19\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">&gt; 0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/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=\"19\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">= 0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/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=\"19\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">= 1\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(20). For a diamagnetic material, which of the following statement is correct\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"49\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\"> \u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b)\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"50\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/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=\"46\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"53\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(21). For a paramagnetic material which of the following is correct\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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=\"48\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADUAAAATCAYAAAAwE0VbAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAMPSURBVFhH7ZZNKKxRGMcnqUE2oqZQmhkLH6vBimTBYkqxGhbYkZKlKMRmkkTNUikSFsjHNFF2FEpKWVDkIxsiUWh8DPO\/\/Z85M\/My4\/q43HvJr97mPOc575nnf57nnPPq8M3wer3uH1FfgR9R\/wv39\/c4OTlRVihfTtTk5CRsNhv6+\/uRm5uL1dVV5QnyV0Rtb29jbm5OWe\/n6uoKsbGxkikyNTWFuLg4XF9fi+3nkaiHhwfMz89jZ2dH9QDr6+uYnp6W571cXFyguroaZrMZvb29gaDeSl9fn8zh5\/LyEjqdDgsLC6rHR0DUzc0NUlNTUVpaCr1ej7u7O9ze3iI+Pl5edDqd8sKfcHZ2ho6ODlndpqYmWcS3wCxlZGQoy4fBYMDAwICyfIRkyq9+ZWUFFRUV0u7u7lYjPgaPxwOXyyWLZ7FYVO\/LMJanopgIu92uLB9h91ROTg5qampkEm7Kz2RtbQ2RkZHIyspSPc\/znChmX0tYUbW1tTIBV\/Fp\/bMk\/XDF\/X5mWet7Dfv7+ygqKkJycjJmZ2dV7\/Ow\/NLT05Xlg+U3NjamLB8hos7Pz5GUlISEhARpaxkaGhKxeXl5mJmZQUxMDIxGIzY2NpCWliY+Bvo7uBA8jDIzM5GdnY2lpSXleZmenh6kpKQoK3hQaA828kgUV5qlx4GVlZWqN8jy8jKam5sREREh98TExISMra+vx97enrS5F8PBY3d4eFiyUlJSgoODA+V5PTzSWaqHh4dij4yMwGq1SltLQBTLp7y8XAJjjebn58uAp9BvMpmk3dLSgqioKFmM8fFx8Z2enopPy9bWlmS\/sbExJPtvZXFxUeJ0OByoqqqC2+1WniABUV1dXRJUXV0dNjc3H11yWjimvb1d2gyUe4IUFxcjMTGRE4qthfdUuD\/\/LETU4OCgBMtNRyH8rqLd2tqKsrIyqV2yu7sr\/UdHRzg+PpZ2W1ub+AoKChAdHY3CwsJ3X64fhYhqaGgAH+1+GB0dRWdnZ6B+CUuHnzyElzXLilkg\/KX9rwWRQPl9J7xer\/sXFrZ6pUZv3HcAAAAASUVORK5CYII=\" alt=\"\" width=\"53\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/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=\"86\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"72\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(22). For a paramagnetic substance<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(a)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAATCAYAAABPwleqAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADwSURBVDhP7ZAxrkVAFIZtgEShpaEgKrEKtVKntQC7sAMb0KjFRjREK1EQgsL89825Im8SzX15zUve1\/3\/mS9zZiT8EMZY\/S9\/wO\/Iy7Kg6zoqOfM8C\/mJW66qCpZlUckpyxKu617pmT8gn+eJ4ziuBOz7LsqGYdCAUxTFLbdtSzNJkjAMA\/WKooiyLMtY1xXbtiEMQ2iaRjfUdY1xHEkOgoC6PM9F2TRNeJ6HNE3R9z1830eSJLRulmUkfwn8OCHIURRR+YTjOCR\/R5Bt26byCVVVEcfxld4Isq7rVD7RNA2mabrSm1vm7+If9QmMsfoF0\/EHWBGE2uUAAAAASUVORK5CYII=\" alt=\"\" width=\"15\" height=\"19\" \/><strong><span style=\"font-family: 'Times New Roman';\">&gt; 1<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA4AAAATCAYAAACgADyUAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADlSURBVDhP7ZA9ioRAEEY38ATGxoIGBgZiYGLiXTyBZp7ATDD2AoIYeRMT\/yIzRRRFDL7FWqeHGZphmI0W9kVVj34N3V\/4kP\/wBb8L53lG13UkToZheNh5UJjnOXRdJ3ESRREsy7o2Pn8xVFWVxEkYhiwcxxFpmqLve7RtiziOMU3TPRRFEeu6YlkW2LYNSZKwbRuyLENZlnAcB03ToCgKupCFsizDMAwEQYC6rqFpGnzfp0Oe5yFJEppvsNB1XRI8BEHAcRzX9gMLTdMkweN8xjMsVBSFBI+qqq7pDoX7vtNHvA\/wDarf0d2zR6v2AAAAAElFTkSuQmCC\" alt=\"\" width=\"14\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">&lt; 1<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA4AAAATCAYAAACgADyUAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADlSURBVDhP7ZA9ioRAEEY38ATGxoIGBgZiYGLiXTyBZp7ATDD2AoIYeRMT\/yIzRRRFDL7FWqeHGZphmI0W9kVVj34N3V\/4kP\/wBb8L53lG13UkToZheNh5UJjnOXRdJ3ESRREsy7o2Pn8xVFWVxEkYhiwcxxFpmqLve7RtiziOMU3TPRRFEeu6YlkW2LYNSZKwbRuyLENZlnAcB03ToCgKupCFsizDMAwEQYC6rqFpGnzfp0Oe5yFJEppvsNB1XRI8BEHAcRzX9gMLTdMkweN8xjMsVBSFBI+qqq7pDoX7vtNHvA\/wDarf0d2zR6v2AAAAAElFTkSuQmCC\" alt=\"\" width=\"14\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 0<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">0 &lt;\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA4AAAATCAYAAACgADyUAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADlSURBVDhP7ZA9ioRAEEY38ATGxoIGBgZiYGLiXTyBZp7ATDD2AoIYeRMT\/yIzRRRFDL7FWqeHGZphmI0W9kVVj34N3V\/4kP\/wBb8L53lG13UkToZheNh5UJjnOXRdJ3ESRREsy7o2Pn8xVFWVxEkYhiwcxxFpmqLve7RtiziOMU3TPRRFEeu6YlkW2LYNSZKwbRuyLENZlnAcB03ToCgKupCFsizDMAwEQYC6rqFpGnzfp0Oe5yFJEppvsNB1XRI8BEHAcRzX9gMLTdMkweN8xjMsVBSFBI+qqq7pDoX7vtNHvA\/wDarf0d2zR6v2AAAAAElFTkSuQmCC\" alt=\"\" width=\"14\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">&lt; 1\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(23). with increase in temperature magnetic susceptibility of paramagnetic substance\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(a)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Decrease<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) Increase<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c) Remains constant<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) First increase than decrease<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(24). With increase in temperature magnetic susceptibility of ferromagnetic substance<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Increase<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) Decrease<\/span><\/strong><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c) Remains constant<\/span><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) First decrease then increase<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(25). Magnetic susceptibility of a super conductor\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\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,iVBORw0KGgoAAAANSUhEUgAAACwAAAATCAYAAADrqO95AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAIjSURBVEhL7ZW\/y3lxFMevUgw2ZTGQgTIxkUXMBimSshiUMChSisHiD1CSFNllYDWQhcEgPzIobCL5kZ\/F+fY57uPxlOc+fZ88vr71vOr0Oedzz729z\/2cey4F\/xm\/gn+aX8GPZrPZ0N6FlxXc6XRAr9dDLBajdy68nODdbgcWiwWi0SgIBILPBR+PRyiVSri+US6XoVKp0NHzWCwWuEql0vuCSZ\/IZDJQKBTg9XrxQrVaBYqioN\/vY\/y3kMLb7TajdbtdOvs+nwomnM9naDQaYDQaMebz+VAsFtH\/DrPZDAwGA6OZTCY6+z6MggmTyQQ0Gg14PJ7rm\/6XfCl4u90Cj8cDuVxO73wf8qx8Ps9ohUKBzr7Pl4JJX3G5XDzOW0ivJZNJbJt6vQ6ZTAZ7tNlsQi6Xg\/1+T2e+s1wuIRKJMBqZBEwwCl6tViASiUAoFNI774zHY1Cr1ZBOp+FwOIDdbgen04n3mM1mqNVqdOZjkUgkEAwG6egCCj6dTqDVaiGVSoFSqYT1eo0Xb2Gz2SiWQAobDofok54fjUboP4pEIgEOhwPfMLFAIIAjl4CCw+EwqFQq3LDZbNBqtdC\/hcVi4UqOmlROmM\/nIBaL0X8WFBllHA4Hj5fg8\/nAarWCy+W6DnDyA3G73ej3ej3Q6XTok8KIH4\/H8Q\/1DCi\/3w\/ZbJYOL\/0aCoU+DPXpdHptE1LY20dJPsLBYHC3hX6KD1Pi9QH4A\/tBNHuzeKMVAAAAAElFTkSuQmCC\" alt=\"\" width=\"44\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"68\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/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=\"51\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADEAAAATCAYAAAA5+OUhAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAKaSURBVEhL7ZW\/S3JhFMfFQaTCqS3JmqSxBjOScGkJaXAIAm3IBimSwHAQjP4ENxMhbZZqaYzCBMEKbKjEoR\/kYkREmdpPv2\/n+HhftRcEeTEDP\/Bwzzn3udf7fc4PZfjlFIvFpbaIVqAtolVoi2gVqkS8vb1hZ2eHr2X29vYQiUSE1zzOz88xOjrKK5lMiijgdruh0+kwPT2N19dXjkkicrkctFotBgcHsbCwwDej0ShkMhm\/sBE+Pj5wenpad9WSSqWgUCgQj8dxeXmJiYkJ3NzcoK+vD0qlEuFwGDabDSMjI7y\/KhNfDo6PjzE5Ocl+d3c3tre32W6E5+dnmEymuquW1dVVrK+vC6\/0XWq1mg\/0\/f1dio2Pj3OWqkQQt7e30Ov1cDgcmJ+fF9Hm4nK5cHh4KLwSdKBbW1vCK2G1WhGLxb6LyOfz6OrqwsDAgIg0DvXW5uZm3VVLIBCA0+kUHhAKhdDZ2QmVSiUiwOfnJ4aHh5HJZL6LODs747q7u7sTkRKUNr\/fzzbVKqWbPjKRSGBjYwOFQoHvVUKxlZWVuqsWeo7qn6qBGpkOlXri\/v4eZrMZR0dHWFxclCqlSkQ2m4VGo0FPT4+I\/OX6+hpjY2N8Si8vL5idncXc3BweHx8xMzOD3d1dsfP\/QLVP\/bi2tsZDpwz9ntfrxcHBgYhUiKD0GI1GPu2hoSE8PT3xhko6Ojqksdbf38+Tg6DnLi4u2P4JJBEej4fnL2GxWHBycsJ2JXK5nK+Usd7eXrYfHh4k+6dgETQJaC6XT5+aampqimuOPpLY39+H3W5n++rqiicYQf8hBoMBPp+vKu3NhEUsLy8jGAyKEJBOp7mhqMnLUKNTBgi6lhv\/6wVcSv8qv2YhldNvplgsLv0BWgeGQSs+9iYAAAAASUVORK5CYII=\" alt=\"\" width=\"49\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(26). Curie temperature is the temperature above which\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(a)<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">A ferromagnetic material becomes paramagnetic<\/span><\/strong><span style=\"font-family: 'Times New Roman';\"> \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(b) A paramagnetic material becomes ferromagnetic\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">A ferromagnetic material becomes diamagnetic<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) A paramagnetic material becomes ferromagnetic<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(27). The susceptibility in independent of temperature in which material\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Paramagnetic<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(b) Ferromagnetic<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(c) Diamagnetic<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">(d) Both paramagnetic &amp; diamagnetic\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(28). The material suitable for making electromagnet should have\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(a)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">High retaintivity and high Coercivity<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><strong><span style=\"font-family: 'Times New Roman';\">(b) Low retaintivity and low Coercivity<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c)<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">High retaintivity and low Coercivity<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 6pt; text-align: justify;\"><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) Low retaintivity and high Coercivity<\/span><\/p>\n<div style=\"clear: both;\">\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 <strong>1<\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; line-height: normal;\"><strong><em>\u00a0<\/em><\/strong><\/p>\n<\/div>\n<\/div>\n<p style=\"bottom: 10px; right: 10px; position: absolute;\">\n","protected":false},"excerpt":{"rendered":"<p>Chapter 5 Magnetism and Matter 26 Magnets and Magnetism:- An iron ore [black iron oxide\u00a0(Fe3)]\u00a0also called\u00a0magnetite\u00a0having the property of attraction of small piece of iron, nickel, cobalt etc is called a magnet &amp; its property of attraction is called magnetism.\u00a0\u00a0 27. Basic properties of magnet:- Attractive property: &#8211; Magnet attracts small piece of iron nickel, [&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-2166","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":"Chapter 5 Magnetism and Matter 26 Magnets and Magnetism:- An iron ore [black iron oxide\u00a0(Fe3)]\u00a0also called\u00a0magnetite\u00a0having the property of attraction of small piece of iron, nickel, cobalt etc is called a magnet &amp; its property of attraction is called magnetism.\u00a0\u00a0 27. Basic properties of magnet:- Attractive property: &#8211; Magnet attracts small piece of iron nickel,&hellip;","_links":{"self":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2166","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=2166"}],"version-history":[{"count":7,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2166\/revisions"}],"predecessor-version":[{"id":5134,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2166\/revisions\/5134"}],"wp:attachment":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/media?parent=2166"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}