{"id":2253,"date":"2023-05-02T07:59:16","date_gmt":"2023-05-02T07:59:16","guid":{"rendered":"https:\/\/vartmaaninstitutesirsa.com\/?page_id=2253"},"modified":"2024-03-14T15:00:31","modified_gmt":"2024-03-14T15:00:31","slug":"chapter-11-dual-nature-of-radiation-and-matter","status":"publish","type":"page","link":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/chapter-11-dual-nature-of-radiation-and-matter\/","title":{"rendered":"Chapter 11 Dual Nature of Radiation and Matter"},"content":{"rendered":"<h1>Chapter 11 Dual Nature of Radiation and Matter<\/h1>\n<div>\n<p style=\"margin-top: 6pt; margin-bottom: 10pt; line-height: 115%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Unit-7 Dual Nature of Radiation and Matter : <\/span><\/u><\/strong><span style=\"font-size: 16px;\">Dual nature of radiation, Photoelectric effect, Hertz and Lenard&#8217;s <\/span>observations; Einstein&#8217;s photoelectric equation-particle nature of light. Experimental study of photoelectric effect Matter waves-wave nature of particles, de-Broglie relation.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">1 Free Electron in a Metal:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">In metals, the electrons in the outermost shell are loosely bounded. They move freely though out the lattice of the metals called free electronics. However these electrons remain confined in the lattice at ordinary condition. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">To remove these electrons from lattice we have to do some work, this work done is called work function as.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The minimum amount of energy required to just eject out an electron from metal surface is called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">work function<\/span><\/u><\/em><em><span style=\"font-family: 'Times New Roman';\">\u00a0and it depends upon Nature of metal.\u00a0<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The work function is measured in electron volts\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">2 Electron Volt:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">One electron volt is the amount of kinetic energy gained by an electron when it is accelerated though a potential difference of 1 volt.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: 150%; font-size: 13pt; text-align: left;\"><img decoding=\"async\" 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alt=\"\" width=\"436\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: 150%; font-size: 13pt; text-align: left;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"325\" height=\"23\" \/><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">This unit of energy is used in atomic and nuclear physics.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Work function for platinum is highest\u00a0<\/span><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"106\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0and minimum for<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"108\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><strong>Illustration 1: The work function of silver is\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"99\" height=\"19\" \/><strong>\u00a0. Calculate its threshold wavelength.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Sol:\u00a0 For any metal to eject photo electron the work function of surface is given as<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACkAAAAdCAYAAAA3i0VNAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAALbSURBVFhH7Zi9S3pRGMfVsalBguo\/CKWachDbGsIaNWoMaajBFkmXpqjAQYkoDIeCEKnFXgaFlkijIQpFjaIXghRELaToRfP763m6SpJaQXYLfh84+Dzn4r0fzj3nOUcl+OXk8\/n+\/5LVuLq6wtnZGUkIPeURVfLk5AQSiQS5XE7oKY+okpeXl+jr6xOyyogqabVasbW1hb29PWxubgq9r8TjcXg8Hvh8Ptzc3IgnqVKpMD4+jouLC37tBVZXVzE0NIRYLIb29nakUinxJBsaGliEkEql\/JlOp9HY2Ficp7e3t+K9bpJTKpVCBshkMv48PDxEV1cXxwVEk5ydnYXNZuM4GAzCaDRid3eXS5JareZ+KlHRaFQ8yVAohOvra45fJLC9vY3Hx0fOE4kEAoEA7u7u+Jpokl\/hb0oeHx\/j9PSUh5nmyMzMDJeEj3aFWlIiubi4iIGBAY5pUk9MTHBMq9Dr9XL8lqWlJUxPT1dtlVhZWfl0c7vdr5IHBwdoamriG7xUeC6uVLOIjo4OmM1mjt9CO8LCwkLVVomRkZFPt+Hh4VfJ+vp6uFwuvsH6+nqxDBCtra2Ym5sTsp+n+Lpp5O7v77nTYrGQPcdPT0+oq6vD0dER528xmUzo7e2t2r6DEkkqnERbWxs2NjY4Hh0d5VEtt3BIfH9\/v2r7CFqU3d3dQlaeouTy8jJaWlp4ryThZDIJh8PB85HmaK2g51BRdzqdQs97SlY3VfrJyUnI5XJeuefn53h+fhau1hbaJitRIknQ4vlo+L+bnp6er0nSOW5sbEzIao\/f74der\/+aZHNzM3\/xJ8hkMvy8bDZbIhmJRGC327Gzs8P5O8mfgua6QqFAOBzmvCBJi5RO7MTg4CCflkSTpBprMBiEDOjs7MT8\/DyfGwq729TUFNbW1sSTrARVFJ1OxzFJ0pnh10k+PDxAo9Hwr0StVls4+P4uSYJO6PTHAQkT+Xy+\/x\/0Cmff+omafQAAAABJRU5ErkJggg==\" alt=\"\" width=\"41\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Threshold wavelength<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">= <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"361\" height=\"28\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><strong>Illustration 2: The work function of Na is 2.3 eV. What is the maximum wavelength of light that will cause photo electrons to be emitted from sodium?<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Sol:\u00a0 For any metal to eject photo electron the work function of surface is given as<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"41\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\"><span style=\"font-size: 11pt;\">The threshold wavelength<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"58\" height=\"28\" \/><span style=\"font-size: 11pt;\">\u00a0=5930 A\u00b0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">3 Electron Emission:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"176\" height=\"130\" \/><span style=\"font-family: 'Times New Roman';\">The process of ejection of a electron from a metal surface is called electron emission. It may be of four types.<\/span><\/p>\n<ul>\n<li><u>Thermionic Emission:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">When a metal is heated, then electrons of the metal get acquire sufficient amount of thermal energy and reject out from <\/span><\/em><em><span style=\"font-family: 'Times New Roman';\">the metal surface, this phenomenon is called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">thermionic emission.<\/span><\/u><\/em><\/p>\n<ul>\n<li><u>Photoelectric Emission:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">When light of suitable frequency (threshold frequency) is incidental on the metal surface then electron ejects out from metal, this ejected electron is called photo electron and the phenomenon is called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">photoelectric emission<\/span><\/u><\/em><u><span style=\"font-family: 'Times New Roman';\">.<\/span><\/u><\/p>\n<ul>\n<li><u>Secondary Emission:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">When highly energetic electrons are incidental on the metal surface then free electrons are emitted from the metal surface, this ejected electron is called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">secondary electron<\/span><\/u><\/em><em><span style=\"font-family: 'Times New Roman';\">\u00a0and the phenomenon of emission of electron is called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">secondary emission.<\/span><\/u><\/em><\/p>\n<ul>\n<li><u>Field Emission or Cold Emission or Cathode Emission:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">When a high electron field is applied across the ends of a metal then free electrons are emitted from the metal surface, this phenomenon of emission of electrons is called filed\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">emission<\/span><\/u><\/em><em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/em><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">4 Hertz Observation <\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGgAAACxCAYAAAAoLfhGAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA62SURBVHhe7Z0JdI5XHsajGNUUrWqP1rEMqSL0YHqU2sbSWmc6taY0omTa2nsklrGEGLGvU4oGqQmRmgxiSaqYIFRErEeJNSFCFkuayCbkmTzX+0VEZCHL\/\/tyf+e853y5X\/DK7733vfe+X\/6PFTSi0YKEowUJRwsSjhYkHC1IOCUq6MqVK\/jll1+wc+dO0UdAQABiYmKMsy5eSkzQzZs3MWvWLEybNg2LFy8We0yaNAlDhw7Fr7\/+apx58VJigtavX4\/58+cjMjISSUlJIo979+7B29sbkydPxp07d4wzL15KRBCHNldXV+zdu9dokcnVq1fVee7atctoKX6KXVBqaio2btyIuXPnIj4+3miVx\/3797F161Y1xLE3lRTFKig9PR1nz55VQ8bRo0eNVpmEhYXh22+\/xbFjx4yWkqFYBSUkJGD58uVYuXKlukKlwgtpzpw5WLVqFR48eGC0lgzFKuj8+fPo3bs34uLijBaZXL9+HW3atFHDcUlTbILS0tIwYcIEbNq0yWiRCXu2vb09tm\/fbrSULMUmKDAwUP3HS\/KGmx\/8\/f3Rr18\/dUFJoFgE8ars1KkTQkJCjBaZcFbZo0cPNRRLoVgE\/fjjjxg9erS6+UqGExjubkiiyAVdunQJHTt2REpKitEik1OnTsHBwQG3bt0yWmRQpII4C3JycsKWLVuMFplwS2fKlClqYSpt+l+kgvbs2YOxY8fi9u3bRotMuJUzffp0REREGC1yKDJBvCqHDx+Offv24eHDh0arPHjxTJ06VU2rJZ5nkQjiZIDrHe63RUdHG63y4HlyWJs9e7Z6\/CGRIhHEXWCO6ew9kmduPM+ZM2fCz8\/PaJFHoQviQtTDw0NNWX\/\/\/XejVR48T+6q85mU5F31Qhd04sQJNaafPHnSaJHJxYsXMXLkSPz2229Gi0wKVVBiYiLc3d2xYMECo0UmXJP98MMP6h4pnUITxHsNew2foVy+fNlolQkXz3Z2drhx44bRIpdCE8TeM2\/ePKxevdpokYuzs7P6TIQ5UGiCjh8\/rnarpT\/rCQoKQt++fdU6zRwoNEHcBZa+W82tpxYtWqgJgrlQKIL4DKV58+bqM25FcfDpJoelnN4ryOHo6ChutzovCkUQHxHv2LGjyA5bW1usXbs2x\/cKevBzEeZEoQ1xRUnbtm3Vp2xKI1qQcLQg4WhBwtGChKMFCUcLEo4WJBwtSDhakHC0IOFoQcLRgoSjBQlHCxKOFiQcLUg4WpBwtCDhaEHC0YKEowUJRwsSjhYkHC1IOFpQnsTjUrA\/PJZ44WBYNApS7SE1KQJ7PJbBc8t+XE00GguIxQlKSz0At76fY+TklTia+dv\/l+AzwwmD+rrhQGoYPMf0xeCRE+AbarxNbh3GUudvYDdmHZ78ZfxwbJ71OepZNcfEHccQh5NY7vAFBjosy3iVO\/ExAXCsWxG2XcZi13P+jrLFCUpNWo+uVhVQr5UjfCONRgRjRucmqGTVFeuTErF7dD289EY99FvyuKhgpO9E\/KmWNeqN8MOTZZSyC9oFhyqvoGLlQRmvcicvQekPUrF3SmvYtOyJOT\/nbLAUCkrF3aDpsC1XBc3\/8k8EqZJwqQiY3Qv1XquPCYHZywZkF5SEmPAwhIXHZLzKIOOHHB97XdVhfXxE4E7G35spqNNwbDpt+p5riL2XinTcx+3wUKx1qINXajbFiFWHERF9B0nZimyVSkHJcacxrfWreL1xFyzcmzEOJgVh5mcfoEr1AdhxM\/svoOXSgx4kIzp4PYZ3qAMrK6ssx7twOfXAEPQH1KhhgyZNahnvvYEOE31wLekMpjTK+mes0KiPC\/ZeMf5Zg1IpKD01HoGLe+B16\/qwc92GCyFr8fmH78B2mA9i4rPXictFUEIkdrt1Q+2GbfH1tBVYMaE\/3n37VbzVcQqOxD40BFnh5bcbodfouVgxdxQ6NqiO8pV74T8x13DEaxlGdHgLFar9Ed2+mQ3vXcG4nq0iQOkQFL0Twz6ywcuGIKTfR8Sxtfhr9fKw\/dvXmJwxOWharRn+sfssEp+qBpOLoKQo7PtXP9R4tSpq1W+CJvXegXWFcui08BwepJuGuJdRv+Nw+IZliE87ilmffoDXrDrDPToO6Wmp2DnqXVjX\/RCTt143\/r0nsThBacknMLZROVi9ZQv7RQGqmEbAwi9g+6YVytk64UTKox6SfPMsltvXRdm6ddHYxga12jgj6EJORZ+eLejn5CgELLNDjfIVYF2pMipXrowmwzYg8u6jilmZ96DMScIJzP+sBV7PLqjOB3D2OoeExBSkZbtALE4QHqYhwmccWthUfWJ8r2rTAuP\/ez3LDyABp\/zd0K4y36+Ebq6+CMux4MizBW2\/G4FN\/+iO1p2\/wLyNfqqkDI+j4YkZk4B8CHpwH4ELO6OqOsfyaDpgJg5kK7hleYJIxj3myr5\/w83NLfPw3HcFCdmK+MZHnsf21XzfHbvPRjyalT1FHEIPbcFytzX438WbGQvVy9i2YB7mzt+Gs3GR8J76Kf7cqhP+Pol\/z3j0bl4Djbu7YPeNh0hNDMfO5XOxyms3LqtfKo\/CYR8PLHTbgBP3uORNR8LtYHiqc1wAT\/+juJnM73uMZQoqFh4i9tLPGFq\/LCq9WQdNP2qP9u1boUH1SihXpgPWxBVOvW0t6EVIv4uQ7RPQPMtQamXVHksv3EBhlUPXgoSjBQmn1AhimbQlS5aoTAZWg5Qe7mGiVAhiFflevXqp6opeXl5wcXFRFUek1xUipaYHnT59WkkKDg4WEZqRX0rVPYiVrlhlkbEz5lJQyWIFsX5daGioOlh62VTcNjw8XNWKGzJkiPoe6VikIO6\/8R7TuXNnVRuuXbt26N+\/v6qAz+LlbFu0aFGJhzflB4sUxJ7Byo+sScrXLFjOgoMstN6sWTMV05YdplGyZFnPnj1VtXxWj5RQid5ihzhGzIwaNQoTJ07E5s2bVWhGbjW8GQ8waNAgNfyx2DlLNh88eNB4t+Sw6EkCew9DAjm95sQgt\/rYDNXw9fXF4MGDlZhSFfD0ouRHECOdP\/74Y\/W9Xbp0UZlFUVFRamhjHPUnn3yiPhOQG5Ry4MABFeXG2Z6EwuwWI+irr75SJS85lFFOnTp1ULt2bXTo0EEdzEPNmiacnJysykgzp5vZQVmLzPKexXvQwoULjZaSwywEMQfCFHbOJK\/9+\/erHyjLW5oWnRyiOEvr06cPPD09cx3OeC86fPgw3n\/\/fSWW9x4WxWXW0bZt21TYxogRI0SEPZmFIBNMUqlYsSJsbGwwbtw4Ndv66aefnpBBkUuXLlWzuNjYWKP1aTjcUQ4r0HPRStkMVOdeHSVJwawEsYfwmUuZMmVQtmxZNG7cWK1pOEvjkEW4v8YnqCy\/zDT7Z8GexwkEQ3dZLX\/NmjUi9+bMShCv+McPxqxQvnx5JaJbt25qYsDZGl\/z\/sEdhLyKl3Oo49DInYZhw4ap+5G0kCezEcQZVs2aNTN7UIUKFVC9enUV\/8npMW\/0K1asUDnhfJ0dDmNcpNaqVUsNkS1btlQzNs7+fHx8MGbMGBVVI237x2wEcTh66aWXUK1aNbWFw1mZabKQFQZm5BTucebMGXXf4rDH4Ck+G+JC1tXVVe048Gv2Ot2DnhPef8aPH696C6fcz1pILlu2TM3IKI+yrl27ZrzzaALBXQIOhRs2bNB7cYUJZ1n5GX54L+IEgmsg3p+6du2qhjJTz+B9h3l17DHff\/+9mB2DZ2FWk4S84HDHe5NpEsHhkLsL3CTlEEnJ\/B7GDLRv314F8LJdMhYliOsXkxzTUaVKFTUV\/\/LLL9U9iAefrDLkyRywKEHsKSYx1tbWaN26tdrN5k417z987H3o0CE1STAXLEYQ1zPvvfee6jHcumFwLXcLpE2bC4p4QVzp89lOXnBmx90A046CpSBe0MCBA9UsrLSiBQlHCxKOFiQcLUg4WpBwtCDhaEHC0YKEowUJRwsSjhYkHC1IOFqQcLQg4WhBwtGChKMFCUcLEo4WJBwtSDhakHC0IOFoQcLRgoSjBQlHCxKOFiQcLUg4WpBwtCDhaEHC0YKEowUJRwsSjhYkHC1IOFqQcLQg4WhBwtGChKMFCUcLEo4WJBwtSDhakHC0IOFoQcLRgoSjBQmnUAQx\/43JvkVxsO41E0pyeq+gB+MBcotJk8gLC2Id6oYNG6J79+5FcrBQLAOecnqvIEerVq3QoEEDpKSkGGduHryQIFZzZ5l95vVIhtXleZ5M5jKHOICsvJAgpowMGDAAd+\/eNVpkwnhopptIiN0sKM8tiEMbC4kzc0fyuM5sIEas+fv7i89pyInnFsScUab9Su89jFBj4BPj1cyR5xLE2BfGijGoT3LvYTQN04UZ02muFFgQhwkPDw989913T8ReSoMZdabeI\/k886LAgpiDPX36dJWYKLn3cM3j4uJi9ovcAgniVcl8hAULFoheT\/DcvL291fBmjhODrORbEHtLSEiIyo7LKU1eEgzjYGJkTll25ka+BTFjdNGiRSq9SjKMqeEQvG7dOqPFvMmXIPaeoKAgte6REJ+cG1yU2tvbiwhKLwzyJYhjOjO0\/fz8jBa5cN\/t4MGDxlfmT74EMfLSzs7O+EoujIxm+pYlkacgBpn37NlTRftLhkMvIzoZi2ZJ5CmIKb0ML5cMd6h5joyKtjRyFXT8+HH07t1b9SLJBAYGqtjn2NhYo8VyyFUQ7zvSV+KcVjs6OopMsi8Mnilox44dcHJyEh1zyem\/KZs7KirKaLUschTEUFhOq7nfJvmq5K46n\/Xs2bPH7J6U5pccBXG3gLH+kneBeeF4eXlh\/vz54hfPL8JTgi5cuKD2244cOSJ6t5r7bTNmzFBrNMnn+aI8IYgpvozxd3d3VzvXUklKSsrcVbfUoc1EpiBehXxCyi16ybvVPE9+WMXZ2RmhoaFGq+WSKYgfAuEV2bRpUzg4OGDo0KEijyFDhqjz4261JU6rs5MpiEMFZ2\/nzp0Tf\/A5D4e50sBTkwSNLLQg4WhBwtGCRAP8Hzdaa1ZQ1lulAAAAAElFTkSuQmCC\" alt=\"\" width=\"104\" height=\"177\" \/><span style=\"font-family: 'Times New Roman';\">The phenomenon of photoelectric effect was discovered by Henrich Hertz in 1887.\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">He found that when the cathode was illuminated by the ultraviolet light then high voltage sparks produces between the electrodes of the metal, which occurs due to ejection of\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAWCAYAAADAQbwGAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADuSURBVDhP7Y8xioRAEEU1NjY0EI29hQhiLAiewAMYiUcQBAMv4AG8hZFg4hEMNJjIQNH+i0VvwyQzvTvDBss8qKB+VT+qFbwRxtjtI3yNfySM4xiapj2ssiz\/4MJhGGDbNqqqgq7rSNOUT+S4EzZNA9M0eQcURQFFUbBtG0+eI4TzPNPjvu9pcOG6LjzP450cQphlGX2x6zrUdY0wDJEkCdZ1pUVZhPC6znEcjOOIZVlo+BvuhFEUUfjNNE04z5N3cghhEASwLIvCi7Zt4fs+juPgiRxCuO87DMOAqqpUeZ7Twk8RwnfxEb4OY+z2BSrCfZfmO0XIAAAAAElFTkSuQmCC\" alt=\"\" width=\"20\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0from the metal surface. <\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Thus\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAWCAYAAADAQbwGAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADuSURBVDhP7Y8xioRAEEU1NjY0EI29hQhiLAiewAMYiUcQBAMv4AG8hZFg4hEMNJjIQNH+i0VvwyQzvTvDBss8qKB+VT+qFbwRxtjtI3yNfySM4xiapj2ssiz\/4MJhGGDbNqqqgq7rSNOUT+S4EzZNA9M0eQcURQFFUbBtG0+eI4TzPNPjvu9pcOG6LjzP450cQphlGX2x6zrUdY0wDJEkCdZ1pUVZhPC6znEcjOOIZVlo+BvuhFEUUfjNNE04z5N3cghhEASwLIvCi7Zt4fs+juPgiRxCuO87DMOAqqpUeZ7Twk8RwnfxEb4OY+z2BSrCfZfmO0XIAAAAAElFTkSuQmCC\" alt=\"\" width=\"20\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\"> are emitted when a light of sufficient high frequency is felled on the metal surface.\u00a0<\/span><span style=\"font-family: 'Times New Roman';\">This is photoelectric effect.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">5 Hallwach\u2019s and Lenard\u2019s Observation<\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Hallwach observed that when a zinc plate is illuminated with an ultraviolet light then electrons are emitted from the zinc plates.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\"> Later Lenard observed that when a metal plate (emitter) in a evacuated glass tube is illuminated with ultraviolet light then current flows between cathode and anodes which remains till the ultraviolet light. <\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">They also observed that electrons emits up to a certain frequency (threshold) below which no photo electrons are emitted. Thus Hallwach and Lenard observation supports the phenomenon of photo electric effect,<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">6 Photoelectric Effect\u00a0<\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>m.imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The phenomenon of emission of electrons from a metal surface when electromagnetic waves of sufficient high frequency are incidental on it is called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">photoelectric effect.<\/span><\/u><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Experimental Study of Photoelectric Effect:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" 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alt=\"C:\\Users\\osho\\AppData\\Local\\Microsoft\\Windows\\Temporary Internet Files\\Content.Word\\New Picture.bmp\" width=\"457\" height=\"256\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; line-height: 150%; font-size: 13pt; text-align: left;\"><span style=\"font-family: 'Times New Roman';\">The experimental setup used to study the photoelectric effect is consisting of a vacuum tube having two metallic electrodes A and C.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The electrode C emits photoelectrons when illuminated with UV light and anode collects the electrons.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\"> The<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0tube has a side window made of quartz through which the incident light enters into the tube; it allows only passing UV rays through it and preventing visible light. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The two electrons are connected to a source of variable potential by which potential of A and C can be sat.<\/span><\/p>\n<ul>\n<li style=\"text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u>Effect of Intensity of Light on Photoelectric Current:\u00a0<\/u><\/strong><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">At constant frequency and potential difference the photoelectric current is directly of proportional to intensity of light. As the number of photoelectrons emitted by cathode is directly proportional to intensity of light.<\/span><\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"\" style=\"float: left;\" 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\" alt=\"\" width=\"133\" height=\"110\" \/><\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<div>\n<ul>\n<li style=\"text-align: justify; line-height: 150%; font-size: 13pt;\"><u style=\"font-size: 16px; font-style: inherit; font-weight: inherit;\">Effe<\/u><u style=\"font-size: 16px; font-style: inherit; font-weight: inherit;\">ct of Potential on Photoelectric Current:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It is found that at constant intensity, the photo electric current is directly proportional to applied potential difference up to a certain limit after that current becomes constant. This maximum constant current called\u00a0<\/span><strong><em><u><span style=\"font-family: 'Times New Roman';\">saturation current<\/span><\/u><\/em><\/strong><em><u><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/u><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">With increase in potential, K.E. of photo electrons increases. The maximum K.E. of photo<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\"> electrons must be equal to<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAACQAAAAWCAYAAACosj4+AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAInSURBVEhL7ZZNiHFRGMdl4XPFyIKaspeFYmdnIXvZDUWNFTU2ithL7C19la0FFqJkYTmlSFkp8rFhYWzG\/b+d49y3cYdxlV7vYn5163mec3J+557H6UrwH8Fx3Muv0E\/8Cl3jbkL9fh+tVos+3W6XVYHZbPa3Tp7Pz082cp67CU0mEygUCkgkEkynU1YFttstrFYrrbfbbbIgGznPXY\/MYDDQhYU4HA6kUimW\/cxdhYxG4zeh4XAIrVbLsuvcJHQ4HJDJZGC325FMJunig8GAjQImk+lEiMy32WxoNpuscp2bhMxmM+LxOMuOeTQaZRlgsVhOhOr1OlwuF8vEIVooFApBLpezDFiv13TxRqPBKsc5vNB+v6dNPp\/PaS4W0UJKpRKvr6\/odDr0LbndbhSLRTZ6hD9GQi6Xw9vbG43PUavVkM1mkUgksFqtWPUGIbIQadDxeIzNZsOqpxQKBTpvt9tBp9NdvHNisRjC4TCN39\/fodfr8fHxQXNRQuRy43f+FeFxkHuGzHM6nbR\/LqFWq1lEBfD8\/Ix8Ps\/n4t6QTCZDqVSiMdm51+tFuVymOQ\/5xxEhjUbDKt8hvSXcnN\/vRyAQoLFoIXJU5IekUilUKhW9mYUsl0s6h+z6EuTYhULBYJBukCBa6J4IhXw+HyKRCI0fIkR66EsT4+npCb1ej8\/\/vVA6naY3+GKxQLVahcfjYSMPEiKMRiNUKhX62fKVhwldguO4lz9q3ndtyTNPUgAAAABJRU5ErkJggg==\" alt=\"\" width=\"36\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">,\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">i.e.\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" style=\"font-size: 13pt; font-style: inherit; font-weight: inherit;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"111\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"299\" height=\"210\" \/><\/p>\n<div>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">Thus maximum K.E. of photoelectrons depends upon the potential difference between the plates.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">If anode is connected to\u00a0<\/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';\">\u00a0terminal of the battery then current decreases and at a certain\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"35\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0potential of plate A, the current becomes zero.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">This potential at which current becomes zero is called\u00a0<\/span><\/em><strong><em><span style=\"font-family: 'Times New Roman';\">cut off potential<\/span><\/em><\/strong><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Also we can see that maximum photo electric current depends upon the intensity of incident radiations however the cut off potential is independent on intensity of light.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Cut of potential depends on frequency of light.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\"><strong>Illustration 3: Calculate the value of the stopping potential if one photon has 25 eV energy and the work function of material is 7 eV.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\">Sol: The stopping potential required to stop the photoelectrons to reach cathode is<\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"212\" height=\"32\" \/><\/p>\n<ol class=\"awlist7\" style=\"margin: 0pt; padding-left: 0pt;\" start=\"3\" type=\"i\">\n<li style=\"margin-top: 6pt; margin-left: 72pt; text-indent: -54pt; text-align: justify; line-height: 150%; font-family: 'Times New Roman'; font-size: 13pt; font-weight: bold;\"><u>Effect of Frequency on Photoelectric Current:\u00a0<\/u><\/li>\n<\/ol>\n<p><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" 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0PUey3XQ0Pww9CBKFC4kNGDzJcvD3oP6IvrVy9bxriWROw\/fhitWrdEUFCQrCOVGNbWa9oY6\/\/5C3EJlNis4pJ2sRNcEhd\/h6gcc44XK544qzhvmHO8WPHEWcV5w7qmYdvSlUtQpVoVI5HQJR7f9\/0O5y9eMHzNcRzrCe5+3GyfcCcBv8+egcIliso6qeTKnRtDhg2Ql2Vwf67NJTw6Ct993xvpM2cw6mnYsAHWrl0h2+Bx3jBpzpvtZo7Hcd4TJs15s93M8TjOe8KkJbYTXNIWyyGq1HriY9iSV5pj0i48i5EP3cbrcscrzTFpF57FyIdu43W58glCb96+GTUa1jISW5bs2dG9Z3fcVMfXNH+KY3XJh8KqrmE+3ovqxJl4usN0264teKZ2TWN7ChUrih9\/GIrwWHYXgBFj3Qa9r1VrV6FkeccQu+bzz2PN3+vkvbAOX3d1+cIzbdSnYxWjY8OmeB175ZnWscGrGB3rNnrovh7asBNcEpf\/eoI7d+Es2rb9CGnVLVRp0qbBpx0+w8nTp7QYP9sYMl7rwWmziTh4R7wJkzb427hy7SI++uwTBKbTtidd+nTo1LMjrl6\/Kvx4Xa5tG\/WJx5VrF\/DO++\/LS0WoHjorOuLn0YiMCjd8eLvWdfnCM23Up2MVo2PDpngde+WZ1rHBqxgd6zZ66L4e2rATXBIXf4eo\/vhyTJpjs51jf3w5Js2x2c4xrR0w4peRcghKCYDKy6+\/gj0HdnmMI82x2e7pZnuzL8dxcdH4ccwo5M6dS8ZTz+2VV1\/Gvv17PcZxrOuJf8xArhzZZT10f2nLd1rh1OmTLr7mOF8waY7Ndo798eWYNMdmO8f++HJMWmI7wd27XLt+HTNnzUSnjh3R+v230P7zz\/Ddd72xbv0axMREK69HI5Y9OP7P5xUrzTFpF8xiOH7IbdBxtu37duDp556VOz8lgcpPVsGK1csRlxiv\/PU4K+y5Df0sap0mNZ14ow4Zx7DQ+47sR10ajqoTGhUql8eSFYsQTwf+6WH4esbBN6\/LW7PoEhaqp0zZEli8YqGoh46z6b6q0EPnOPbShoFlHGGmXbCK4ViP9wWTlphpF6xiOJZxDHtow05w9yC3b9\/G+LFjkL9gAbkzpRXDn3wF8shZRWmer9RpArBz13bl\/Wjk\/iQ40QO5k4BYUW5Gh+HgicPydZxIJnSPpu5jxHDscxsmTNoFsxiOVV1083fPXt8gfUZtmqJ06dNj4MABCI28xeLIn2kX7LmNIcaEl7WceKMOGafhOLE9v4wZjaw5csiYDGI4Omhwf3l5isPXtQ0rvPvwATxZsbKsh+Zr+\/CLTxF866ayq+KEWTzHHtpwwjKOMNMuWMVwrMf7gklLzLQLVjEcyziGPbRhJ7i7lATxr9m5cyeZ2Ko9WQkr1qxEjBiGSBEf8IXzZ+UQ6dTJkxr3iMTfISrHuk4UySwqIRInzh5Dztw50fqdFogWr2MSokSvKNbwNcf5gjnHixVPnFUc4W07t6Lq09VlAqDh3wtNX8Kxk8ddfHmx4onTeW7Xsa9Tlh87cwovvviCtj3\/ewI1aj2PwwcPGL5WcVY4ITEOoyePRbqM2i1a2bJkxpyZ02VP1SqOczpvVa87TJrzZruZ43Gc94RJc95sN3M8jvOeMGmJ7QR3d\/LbxPFIkTwFmjVrilu3QhTrLNrH++A\/YE9yP04yJCAREbejcPjEIWTMlAGt320tEl4UohOjRS9OTZlDj3tow8Ez7cKzGPm4g8jYaAwZMdiYXDJHrpwYJxKCfvuRU31OdSntwru2odk0Xj+L6q4HR1OJT502EdlyasfIgtIHYUD\/XojQ7xX1oQ0d061abd5tZczy8Vyd2jh87KDmZ9SltFGfjlld8qHbGK\/X45Fn2qhPxypGx4ZN8Tr2yjOtY4NXMTrWbfTQfT20YSe4u5Dg0JsoKIalufLmwdWrVxTrKtrHq33ANPf95MmTcfz0acnwclL08sh2\/spl8UqT0xc0\/zMXz+BayE2MGD0CAwb2QditUISEBmP69GnYtmMLokSvceqMSfj2u244feqEqE973IoIx4TxY9H+y0\/weYfPMOP3aYhIjEDM7RjtEgLhc\/zsSfz223gcP38MNyKCMXbCGHz6+SfoN6A3tu3dYfjGil7a7EWzMHBQfwSKYfgzzz6NcRPHYvxvY3H+6ln1g2I\/LPlw\/Mi8\/xCV5pi0C89ixOPi9Yt4oZlj+qLnaz6HQ6cOKzvF3HsbDpvG60PUuhYJLkR85rQ2Ac3uQT5lK5XH5t3bNB+jHtKOGIkNm4O\/GHwZ9RrWlvWkEEPSDh2\/wK2oCBZH\/ky78N7bcN4udzzTRn06VjE6NmyK17FXnmkdG7yK0bFuo4fu66ENff97kJLkEtyCRQvFMCgZenzbQzHWIrvN6gOeP2+u\/LFOnjzJuFJe70pTIiPb0hWLpC\/J7Nl\/SG701F9QhNa7zJgB2bNnw8kTJ7D3wF6kCUyLdp+2xUtNG8sFQjKJntUCEU\/17dy+DQUKFUDaNGlQoWI5lBDx1NusWeMZXL5+Xk5BTW1Pn6m1O2ziCJSqUFrOqV9R7JS07FxqkcgmTJ8gfEXvLTocVZ6ugjTqBnRa2zJQ+NBssWs3rnUeEjDtDvvjyzFpKjQ8W7FiKXLn1I5t0SUXg4cMQVwcLcTi7OuuLneYNMdm+5BxWg+uVmPnm+137d0uJ78kW8pUAejZ42tERVJCcq2Dx1nZD5w4jkIlCsu6Mouh6bx505xi3MVxzP29+XJMmmOznWN\/fDkmzbHZzrE\/vhyTlthOcP7L1126yOM8K1auUIy1yA9dT3DztQT325TJjg9fFT3BLVm5VPqSzJozS3JFShRC52+6yB7gqXNnxNArDnsPigQXlBb5CuZB05ca4\/DxIzgnenzBkaE4f\/kCihYrgiKFCmLT3+sRFn0L129dxYhRw+RMrz37f+tIcLOmyzYyZc2I7wf3xYUbFxASHYpVf61CUMb0KFS0IMJCQxF\/JwHHLp7EmvWrkT59OjR99WUcET0lWsAkLCbceB\/8PXkq3M9fHCOSWPe+vY1kW6JYMfwp3if1NHUfc8y9YHMZNk47i1pbTVlOk0nOnjUT2bNmkXx2MUSevXC+4e9PG8St3rAeeQsWlHXlyp8fGzavN3x9qcsd9rUkuTbsBOe\/vPP2O0gtek20wpAn0T5e7QOeu0BLcJOmTobYFcUXoIrAeoJbtmqZ9CWZM3+25KpXq4o4tkQcCfXg0gamQeYsWXDpykWjLnr06ddHXkawYPECycWI4WVUYpQoMXiy5pPImj0z4tUQ9fc5M2QbTV9qgvC4cETe1vwiEyLxXvsPkDogQK6iTsfgyHb4xGHRU8woL4WJTCBfD8fgdCx\/bN6w0hyTNuGbITfwess35DbTJRdvtHodl6\/S+79\/bYgIB8exqosPUaPiYvBNrx5ylXbinnyyMg6JpH93bdzG77N\/N44lVqj2JI4cO6b5PID34RXLOMJMu2AVw7Ee7wsmLTHTLljFcCzjGPbQhp3g7kLee\/9duaDI3\/\/8rRhr4f8g5iEq\/6cxenBsiDprjjZE7Te4n\/ZFqUKiD1FfavqSXCxEt1Evpkad5+QQc97yhVi+ZgUWrV6K+WsXYuGqRaj7Yl0EiKR15Zq2ktO0WVNkGz\/++oOWBOO1M6PRogwZru3Iy5YtE9urnUU9dPwgMoqhcqt3W2gnGUR5WGdRT508jkpVK8ltoqHxD78Ml9eRmX3vpQ2ds4rTsX4WtXK1CqjfuJHsydNJgDYfv4tboTcNf3OcmXNqQ3xvEyeNlX+adMa1TsMGuBZ63cmfa3Ox4omzivOGSXPebDdzPI7znjBpzpvtZo7Hcd4TJi2xneD8l169esof+cy5sxRjLfJDNyW430SCMz58VRwJjg9RZ0puhuhl6X4UQ6IPUT\/+tK3Bk6Y58wsWKyh3OpqwkXYYOj4XILDUogSmC5JrC5D\/jJnTZBuzFv0hElykVlTiGj9lrLQtXbpUJrgIYTusEtxbb7eSCU9eJiJ6cHz7dOypcD9vmPSmfzaiSGFt2JYpUyYsXrlYHofTfa2KP214wuYyTB2D0wv9mYwYOwbxYuis+\/jTBv1BTZjwqzHkbt68BULDwww\/Xvyp14x9LUmuDTvB+S+r1q6WF1s2b9lcXuzrTrSPV\/uAFy5aIH\/A4ydO0IaoVFRXeuLkidLmPETVjsHNWj7b8KNCog9RP+\/wucGTDx1bo4VCMmXOiIuh10BTVJ+9cRGnb57FmevncermOYFPI4ZmgRUxv8\/RjsH9vvx3OSzVh6iU5H6dPknaKMHd1RDV2C7GE7bkleZYaOqRTpk5A0FqyboypUtiz66dyvf+tOHKsxj50G0a33Nwd7ktVAoVKoANW+gYme6jNMekXXi9jdsYN3mCPKRAf0qtWr2lrVQl\/VzbdsSbMGkXnsXIh27jdfnCM23Up2MVo2PDpngde+WZ1rHBqxgd6zZ66L4e2rAT3F1ITGwMKlQoL4epq\/9cqVhX4f8gO7ZvlzvFt716yN6H\/PDll3EbXbp3krYlomeiy6y5Wg9uzrI5Tr4k+hCVEhz\/tyLd9NWX5A3ldAKAXseqhBUdRwmJemlRxkmGabOmyjZmLp8peRqiUu+N\/MdP1ZKu3oOjBHhIXQfX4q03pL82RNV6cNQW3w7S7rAvvrQwSq9+fZAyVSq589euUxMXLzlmoXUXx+2++nJMmmPdTtMOTZ4xGRnSa8fI8uTJgRMnjlr6esOkKXmPHvszUovhNg1L3377PUTGRnmN82TnmDTHZrs7TJpjs51jf3w5Js2x2c6xP74ck5bYTnB3J6tWLkdAqgDkzpUT8+bNkZz4SOXHqX+kBw4ewPWb1yUOCQuVCbF8pbIiQUYbQ6wzF88hT\/68WjJhQ9TZs1WCWzzH6csj0Yeon3d0TnD0ZU6cOgX\/e+J\/aNGquVxjgBKcnrSu3bqCPcf2GglOH6LOXjwT0aYh6oTJ45wSHA1RT188jVy5c6GGSDYR8REPbIiakBCHD9q2Me4lbdPuI4SF33Lx91S8teErpkLrGgz5aRgCAlLJ7aFSS01ZbhXjC54wZTKSi+RNdb0hhvzhMRGGzV25l\/Z8LUmuDWNvfHCSJBMcyZw5c5BVXR5QvnI5tGvXDh27dMJ7H7yHJ6s\/Kf6dA+TFuCR0R0H7z9pL36eerob+A\/rjm+7fIH+RgqhZt6bkl61yJDiXIarqdpO4DFGVnR50BX+Llq\/L2LIimXbq1gX9hvXHe598jOy5s2PYyMHy0gaKcztEFT25MdN\/kzY+RL0VG45aYlsDUqeSU\/706t8Le4\/uVdtGPyptG52w\/LF5w0qLQrPtvi2GwNQ23c87eOSPiBcJWfNhMRz72YYT54JZjHhERkfjs66d5fbQYYlcBbU\/I6sLfR1xDJM24dlLF4nvT5su6Z2P2yCWevTSzutyh5XmmLQLZjEc+9QGReiYaResYjjW433BpCVm2gWrGI5lHMMe2rAT3D3KiRPH0KVrFzmvf7Zs2WTCy58\/P+o2qINRv4wSO2yY9KOPOSTiFrp+0xkFCxWUfiVLlcS4aROxVPQG6zeohy27tkpfkvUb16New3rYsHOj\/MIoQepf1umzp\/Bisxfxy\/gxkpM2ZSffsIgw9B7QByVKFkeWLJmRI0d2lCpXCn2H9sX5GxeQkKjtUKvWr0Yd0e6fO9cj6na06L1Fi56cSHCJ0Vi2ZhnqNKyDLXSZiNgBKQGSfde+HahZ61m5DmeBAgWwY\/d29YOiHxY96z8uXfMfnM4rXwNr9sjoCLRs3UL23Ohs70\/jfxG9R7MvPWv+epw\/bThhpzgdk6ZnkWyjo\/DORx\/I7Ukhet\/d+\/RGv9EDZWKq04gSnPL1o41NO\/5BenVf6Sst30CYeM\/Wvqo48czOsakNhy8967zZrjjLOMVx7KkNgzfbFefCMzvH\/rQhecYZWOc1TY8HLUk6wXGJFf\/2kaIH4hDzh0uvtRIhkhB\/rZX7Ic51ht4KQUKcGBLfjjcKXZZg7tLrhX4gZkw6gcUTjhRDqkQxlPR207dVsWojTGxn06bazel018V40YPU67by91bcxfiKw8X32LLNu3J7UqZKieG\/\/izeeyKG6fPB3cUQ9cD+PciXT1tX9ZnnaiA0wnGRtC\/F3\/Y49rUkuTbkfvBg5T+T4B5HuR832zt4pl14FiMfuo3XZc2HhNwUvdW6csdPnz49Zsyb6Rwn\/Ulzjh66jfFu2nCtS2kXXiS3yAi88mZzdblNGvw8cbxMbmT3Z7okQ4ty8fIZlC6trb1QoWIZ8fq88nW3ve54pTkm7cKzGPnQbbwuX3imjfp0rGJ0bNgUr2OvPNM6NngVo2PdRg\/d10MbdoJL4uJIcPqPwPkH4IpJc6zsHHuK88dX4JuhN8TwXCS3J\/6HNCKZzF+6yHucn21oWNk5togLDb+F11q9KRNRQOoA\/DLpN+2YpbIP0WcTaUQTXhKn16FrExb20LBQ1Hz+GRmXL19OHD95QIvzYXucMeM4dutLzzo2291h0vSsY7OdY9Icm+3uMGl61rHZzjFpjpWdYw9xdoJL4qIdn1Nftg+F+90L9lR0PzqzXL++1nOjC4gXrVzq4uMJeyq+xJtxiEhuDV9+UW4PXYYz4fdphl0v+oW+vg5RYxPi0eqDD2RMlsyZseWfDS4+vhZf2nOHfS1Jrg07wSVtsRyiuvzbecJKc0zaBbMYjt3US2dLX23xmhwGBgWlw4o\/V5viVHHCzM7xfXgfIeFheLn5ayq5BYph8hxjWKr5anX5s+gMHUMcNGiYPPuaKiAA0+dr1zTKh+HL433BSnNM2gWzGI59aoMidMy0C1YxHOvxvmDSEjPtglUMxzKOYQ9t2AkuiYvrEJW+eMcPwIF1XvkaWNk5Nv2InOKkL\/Fmu+JEiU1MwIeftpWJgo5xzVw8j6K1h2WcjknTs86b7YrjvgZWdo6VPUZsz5vvtpbbkzYoCFPnzFS+5OPsO2S8di9q3Ua0bCBxen26duDVa5aLYXeATOKdv+0hr6dz+NKz8tfjjLoU58IzO8dOcTomTc86b7YrzjJOcRx7asPgzXbFufDMzrE\/bUiecQbWeU3bCS6Jy+M2RKU7Atp99YlMEnSPLN2KpdvuVxtUfK0rOi4Gb3\/4jtyeVGJ7Zi2iWVgcPuYyTJ+y3MsQ9eDhQ8ip5qt7\/dWXkcDmqjP7+1o8tecN+1qSXBt2gkva8jglOJr9o1ffXnKqI7qr44cRP8pejW6\/H23oxZd4WhTmyy8\/lz0smojgl7FjhF07oaD7mIu+sn3tJtqElzrPcWhUKCpUqyb9ylYsh8tXLrv4eGrDXXEX7wv2tSS5NuwEl7TFdYhK2Nyd55g0x8rOsac4D74\/Dh8q5057Ilkyxz253Jfju2zDxdfAyq4wHV\/79tuucnpxupB3hNg2rW6y07MpTtWln0V1N0RNSIxHu4+0HmHWrNmw+xCtoeBch+ZLz444Z7s7zDiO3frSs47NdneYND3r2GznmDTHZrs7TJqedWy2c0yaY2Xn2EOcneCSuDwOPTjiZ8+dKXttT4gdv3Pnr+QknrqN+\/mDPRVP8TSt1A8\/DJCJjU4A9O\/\/nXF\/rtnfXPQhqrse3JTpU5EsRXKkSpUSv8\/Spho3+5ixr8WXuuw2tGLE2AkuacvjkOC27NiGLNmziaHg\/9DqzTcRe5dzp5mxp+IpfvLk8QhIlQrJxND0m65fIl7OmGztby76hJdWCe7osePILHptZG\/7WRsxJKeppJx9rLCvxZe67Da0YsTYCS5pi+sQlbrxuiaecdzXwMrOsVOcjknTs85r+syl8yhcopjc6WvUqYGQsBCHrxGnYjj2ow1nX51XvgbW7Cv\/Wiunk6Jk+9GH7yE2Nkbyvrbh7ixqeMQtPP\/cU9JWtlJFRLjUy7GKc9OGwVnGKY7jR92GwZvtinPhmZ1jf9qQPOMMrPOathNcEpdH2YOj5Q2fr\/ms3OmLliiOc1cuuPjdC\/ZUrGK27d+NHHm0e0EbvvQCImMjPfpblWEWJxnoWOKX33wjT1ZkzZwZe3ZuNfzd1eupDXfFl7rsNrRixNgJLmnLo0pwifFxePf9t2UyyJg5I7Zu+8fS716wp2KOOX9e9CSLFpHbU+mparhy4\/pdtWGsbM8uE1mxegECAlJKftTYcT7V66kNd8Xfeu02RLETXNIW1yEqYXN3nmPSHCs7x57iBEdnKLv17iYvB6F1IRYtnm\/ta2DSJuylDQ2b7RyT1vC1m9fw1FNVZQLKV7gALlxUN7p7inPThvks6qUb15C3SAHJtXyzuTyBYRXnTxue4xTHsVtfetax2e4Ok6ZnHZvtHJPm2Gx3h0nTs47Ndo5Jc6zsHHuIsxNcEpeHn+BuyzsTaKpxOkM5cMhg7Zan+9qGjs12jknfRmRMJJq98pJMQNlzZMW2bX9b+LrGuWtjGLtVi5LZOx9qk3Pmy5cf586ecxvnTxue4xTHsVtfetax2e4Ok6ZnHZvtHJPm2Gx3h0nTs47Ndo5Jc6zsHHuIsxNcEpeHPUQ9eGAfsmfPLnf6N995C\/E0\/xzz0f3uB\/ZUyI+uSevQuaM8NpY6VQCWL1t4z20YK9uLIer0eTPlrMP\/Ez3VPxbMM3zutQ13xd967TZEsRNc0hbXHhz9y+maeMZxXwMrO8dOcTq+jbDwMJSrXF4mgIoVy+N6sHacy+GrCj3usg2JpS\/xZrvilO\/I8aON2Xh\/GveL5kcPyzgdk6ZnnXe262dRKzxZDtnz5JH4o7YfI14kU8OXHi71ckyannXebFecZZziOH7UbRi82a44F57ZOfanDckzzsA6r2k7wSVxeVgJLk701D78XLuBPmOm9Ni7d4+Fryr0uIs2NDs967zZrjjxetWq5UiXLkj23j7v2EEkIDVMpodlnI5J07POO9uHqQkvkyXTFp8pVqI4aHlGLU75cnwXbRicZZziOH7UbRi82a44F57ZOfanDckzzsA6r2k7wSVxeVhD1DFjf0Jy0VtKFZBKDN1+N+xW5W7bMGN35cjxg\/J4GyWgF15qjMho75eD+NrGEDVlORUa9q5Zpc1h52+9ntpwV+w2fC9GjJ3gkrY8jJMMmzZvQFCQtkpUl6+pt8SGa\/epDac4D74Xr11FxaqV5baUL1ca165dcfbl+C7aGMwSXLsvP7vLFb9I07OOzXZ3mHEcu\/WlZx2b7e4waXrWsdnOMWmOzXZ3mDQ969hs55g0x8rOsYc4O8ElcXnQCe5KyHWUKF1S7vDPPvOMXLzYne\/dtuES58Y3XugXmmlnTLPlzIndh8Qw2YhTvhz72Ub87UQ0e1ubzjxbtgwICb5hilO+HPvZhvc4xXHs1peedWy2u8Ok6VnHZjvHpDk2291h0vSsY7OdY9IcKzvHHuLsBJfE5UEOUekezldfbSZ3+AKFC+HE+VOGj6fiTxueMC+JotfYvWtneTN\/qjRpsGrjOsN2v9qYN3eGvPSF3u\/drKrlDvta7DZ8L0aMneCStsgeHPvC3f1wrDDneCGeyqhfR8sdnmYJWbZyiWWcN8w5Xqx44qziCP8xa7q8gT55iuQYPvIHJx\/uy4sVT5xV3OWbN1C4sHZBL5XajWs5+VjV5Y4nzirOG+YcL1Y8cVZx3jBpzpvtZo7Hcd4TJs15s93M8TjOe8KkJbYTXNIW1yEqJTxdE8847mtgZedY2Hft2450GdLLnb3zN1+r9QvIS\/dx+DqwzhOn88zOsVOcjknTs85res+RA8imrr374MM2iI2Pc\/gacSqGYx\/boOvpPvroIyO5UdFWtle+RpyK4djHNlx9rXhm5\/hRt2HwZrviXHhm59ifNiTPOAPrvKbtBJfE5UEMUW+G3EClihXkjv583ZrGWcr72YYvmMrVa5dQprx2DLBajecQHqstpnwv9XJMZc2fq5AyRQo5x9vTDZ+TbXma0ddf7Gux2\/C9GDF2gkva4u8Q1ZsvrRH6yeft5U6ePVtWHDh2wKc4jv3x5Zg0x3GxMWje4hW5Lfny5sGx40fd+pL2BZPmODwiFJWqlJVtNG\/1CgaOGaIluMa1XXzNdbnDpDk2291hf305NtvdYdIcm+0c++PLMWmOzXaO\/fHlmLTEdoJL2uI6RCVMWk98ZkyaY2VXeObsP+QOnkL0aCbPnGrypWdT3F204TVOcDRFUe\/+\/eSdCmnTpMa6P5db+xqYtAl7beM2vu3bV77frFkz4fz5sxg2Xktw92+IqnPc7g4zjmO3vvSsY7PdHSZNzzo22zkmzbHZ7g6Tpmcdm+0ck+ZY2Tn2EGcnuCQu93OIeuT4EeTKnVPu4G0+amOs+G7l76l4asNXvGjFEnlyg05yDBs+TB4D1H24373ggwd2IyhNOiRLngyjfvpJ8kPHjdR6cLQuqvJzF+8r9rXYbfhejBg7wSVt8XeIyjHnaLm\/xk1fkDt36TIlcePGVcOm+1rFecOc48WKJ47K6RNHkT9fPrktr7VoLleP5z5mbFWXO544KrEJMWjSpJFso9ZzzyJKDIfJbswH17iO4c+1uXhqw2z3hjnHixVPnFWcN0ya82a7meNxnPeESXPebDdzPI7znjBpie0El7TFdYhKCU\/XxDOO+xpY0z+N+lHe1xmQOgCbdmxWPMVwX3rWebNdcdzXwMrOsVOcjm8jPDoKlZ96UiaZihVK41rIVZOvKvS4yzYIj59EN+prC0Hv2LfVsN\/\/ISrxZrviLOMUx\/GjbsPgzXbFufDMzrE\/bUiecQbWeU3bCS6JiyPBqR+AfChs\/kFZ8new5\/ABZM6WRSa4bl07aTajPh2zGPnQbbwud7zSHJM28XGip9b2849lgsmQMQN2Wd7Qf29tUPTlGzeQNVdO+X6\/6d7FcQmMsA9VE17WkQmOYu6uDQdHD93G63LHK80xaReexciHbuN1+cIzbdSnYxWjY8OmeB175ZnWscGrGB3rNnrovh7asBNcEhd\/h6hm35jYaDxfQ1tX4cnnqiM0\/JZPcWY7x\/74cjxl4nikTJESyekEx\/SpHn1Jc2y2u8O3byeg3YfvyfdbqHhxhIaGOtmN+eAaa3cyGHFK+4JJc2y2u8O++O47cABLFq\/EzZBL8u6OhNta0XAcNm3ZinWr\/xTfa6TbNjjW7VdDrmHJhj8RGxeFmNsxssQmxsrCX5OmwxkyXvwhLVmxCn9t3CzbT2TbQoXW7Fi8ZCUOHjrq0p637VmzaS1Onj9t2b4satsSxEOXM6fPYKXYnkuXLivGWfbu3Y81q9ciOipKMb6JneAeobgOUQk7\/uFcMWkN01nEPoP6yZ5MYGBa7D+413ucn21oWNk5NsVt27sbQemCZHLp0PFzOZGmO18Nk+ZY2Tm2iFu6ahkCAgLkNW\/LltAEmc72oWq6JK0HR5xeh65N2KINzU7POjbb3WHGccx8p8+aJL6vZPi2fw9ExUcj8naULIRPXzuHHHlyoEb9OohjvVLXNuhZx5r9yvULqFn3eVR\/rhp+nz0TNyODEZUY7dJG5O1oxN\/RvhuaiODJGtXE95YOZ6+elv6RCcKP4kQZMmIEkidPgYUrFmntedoeA2v2XydNRIFiRfBh+0+w79Q+UW+kVr+pjXjx0GXrls1Iliw5Pvm0vWIcEhMTIxdGKlu+nJyp2R+xE9wjFMshqo4tf1AOvG3nFvnjpLUVBgwdqPHSrooTZvEce2nDqEPGMUxa4cs3rqNcpYoysVSv\/hSioiIEf3\/bIB0dE44ypUrIdt5o1UoMiWm9VN2u1TV0vHYWtU6Tmk68U70ck3bBLIbj+\/A+Tl47j5wF8qBS5Yq4GXVL7PC0s0eInT4aE2dOlts+afoE0cuiOj20R1qvW+h40SsLjriJmfPmo1bN6qj0zNOYPWcqrkeGOrVBWP\/zobPsw0cPl3+QP00YJRJgpLRHUPKJi0TFp6qiQKHcCIuh71O1ZWyDjtV2cSzsMSKRHj1zBB379ECRovnwftsPsOvkAUTEhRttRMeLbWEJjpJYxSqVUaBAfoSFhSlWk\/Xr\/5SfzbDhPyjGd7ET3CMUf4eoOg4JD0WVKpXkl16\/Xm1ExURZ+nJO5811ecKc40Xn42Nj8FqzpnI7cuXLi6OnTjrZfcGc48Xs26Pf9\/if2BkzZ04vehwXLOtynEWt68RzX16seOKs4rxhzvHC+Wixc3\/yRXukSpEK6zb\/JRKP6NkkRCJG9Gpq139OfIY5xXd7TQzFrS\/xIW3VDvXKokUdVE94XBgWr1qAGrVqo2K5Chg7dTyCb12XtuiESOlLMYmiJ3TywjE5N1+NevUQHhsmt4fq2bFnm7yG8bshPcRQUjtDbdUu3x5upxhqj8qZiyfRo28P5M9fAK3fbY0tu\/823jNPcCQ\/\/jhctrtg8SLFaPLu+2+J7z0TLl28oBjfxU5wj1Bch6iU8HRNPOOUb+LtBHTs9rX8582SJQuOHT8iees4HZOmZ5032xXHfQ2s7BwLOx3c\/37wAPmDDEidCktXiqHMfW5Dx\/t270DGjNo1byPHjFK+5OPs6xii1hY8cXodujZhp23TMWl61nmzXXGWcYrjmMVFiZ36nz1\/y8\/sq6\/aa0NHkfT2HjiAwKB06NilkxxK0uEHGeNSB6uXYUpaNOSLpt6XaIN6Sbeiw\/HnX8tR98VGKFe+BIb\/8gsuB180hqjUgyO\/d9u0kott7z+5Rxs+ivLl118iKFNG7DlxADEiWZnfh\/P2cF7TdJwtWrwP2h5qI1L01s5ev4i+A7qjiOiFN2v1OtZv3oCYOzFqT9Dk3Pmz4nvOiDffbCH3DZLLVy4jZ66caPN+G4PzR+wE9wjFcogqtSjmH5Ti\/xLd9YAAbVWs0ePGMH+mjfp0zOqSD93GeNaG1Y\/WCQu9cv1qpA5MKxNK95491NlM3ff+tEGF5pGr27iB1jN7XgyBIyOVr2td+lnUuk1o2UAHb9Rn+DPtwrMY+dBtvC53vNIck1Y4QgzdIkTvpVKlSsidNz9CE8JEAohEr4G9EZQuEDsObhevox1DVKMud21rmoaolJgoWYaLNrTjXNpQMCzuFhatXoZs2XOjQuXyOHfhnIyTCS4hAis2rpKfWf9hA2TCvXTzMooXKYJXXn8Dt25HiJ5WrKMtfRuMttV26VjZaIgaKRKjLKINOvan4UicuX4eH3\/1oVyycsDgfmpPcMhrzZsjMDAIoaHB8vWkKZOQImUK\/LVxvXztr9gJ7hGKv0PUqzevo0SZUvIH+fIrL+KOuojWWxxpjs12jn3xPXXqGPLnzSu3o+kbryMmXvzLMx93cdzuq+\/4ieORPFlypBI7xK7d+zzG8SEqcZ583WHSHJvt7rAvvjREpWHgz7+OwBOiF7do+TwER95EuXLl0PCFhtJGQ8SbF09j9NCv8dZbb+Gtdz\/G3NWb2XE513r5EFUOe0UhfDXkAob+MhylyhVHs9dewfrtf0lfiqEhKvmFRoWgTNkKKFumHG7FhWPuklnyM1y5Yom003DzytkjGDG0p7Y9H36OFdsOql6m9fbwIap8T7Q98ZHYKoa+73\/0HoqWLIkB\/b7DjUjnY20kK1atkO2PHz9e1HUHtWrXRtXKVZRVk0TRO9z2zwYMGTQU50MSFWstdoJ7hMITnLdC93e2a9tGfvl5CuTFqfNnLP0edImIjkSNWs\/L7ShdqjguXrpo6Xc\/yvmr55EzXz4xHP8fOnf7Un4GVn56GTpOWxdVv1XrcStaLysSJy4cQ86c2fDOe29hxeY\/kex\/yTB70WzZm6OD74sn9cAHXbph6A+D0fvrT5FH+A6a8adlnVS0ISodY6MhaiTOB1\/AoBH9UbZCGbzRsinW7\/xbfG\/h0kcbomoJjtqLEu31G\/K96FEFiGHjOrza+k2R8IrhljomFxWyH\/Wer4yPO3+Dn0b\/hH492yJ77ryYuGa3y3bohYa1cogqtod6kBu3b0bzN15G2bLlMWzUIFy4fknazMfgSMLDw1CqdCnUrV8Pp86dlsP5Mb+OUVZg8+whKFWqFAoXzIWAXOWx\/5Lns6p2gnuEYjlE1bH8sTjwojXL5UF2mjRy1qzpild2jkm7YN\/asMZKi0L\/2l9+3UUmkbRp0+DvfzZpdunDYjj2sw0dU1ttP3pXtlWkdAlco2UO6WH4utaln0W9qyGqgVkMx263nWOlOSatMA1R6ZgUJZoW77ZE\/mL58d5H76NY8WK4FnZd2MRwjg9RVdyv3ZrjyWZfIVrWJXhTG9oQNRqXQy6hx3dfI3\/R\/GjxwbvYtGuLbI8SmTZkdFwmog9Rafi478RRpM+QEZ91\/AyZs2bCgB8HyuFqOB0jjL6Bs1do+ndHe5P6vIHq73QVWG2j5B3bS0PUcNHe+g2r0VCMNMqUK4bhv\/6Ca6JHSfXKM7Ui2VslOJKevXvK48udunRCrty5ceXqVWUBrp4+gO37j+FO1G5kyVfJTnD3IgkJCTh65AhOnDwhvjbXA5yxsTE4cPAgLl+2vjjRm\/g6RD134SzyiV4b7bzvvP+esDmfZePFiidO57ndG+YclWlTJsi51+hi3tFi6GiOsYrzhjnHy7I1axCQJjWSP5EcS5bMlRz5WsXpeIjqwdGU5ZznvrxY8cRZxXnDnOOF8\/oQlYZuq\/5aK3umGdOmR69+38qelxzOCZv5LOr03m1Qr833IjlZtxMaE46ufbqjQL4CeK\/tB9h3bKfsmVFdsheWoLVpPosq21NtvvDaCwjMmAHZc+XCsbMntDhRrM6irh31JSq3\/kpyOs\/tWzZvQK06tVG+QgWMnfgrbophuN6+\/h7ptbsEd\/LkKQSkChBJLjM++aStYk1iJ7h7l5i4ODzz\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alt=\"\" width=\"312\" height=\"249\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><span style=\"font-family: 'Times New Roman';\">It is found that at constant intensity when frequency is changed then in each case saturation current remains constant <\/span><\/p>\n<p><span style=\"font-family: 'Times New Roman';\">i.e\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">value of saturation current is independent on frequency of light<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p><span style=\"font-family: 'Times New Roman';\">But for larger value of frequency the stopping potential shifts toward more\u00a0<\/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';\">\u00a0anode.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">I.e. with rise in frequency the K.E. of photo electrons increases due to which we require more potential to make current zero hence stopping potential increase with increase in frequency.<\/span><\/em><\/p>\n<p><img loading=\"lazy\" decoding=\"async\" style=\"float: left;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"203\" height=\"184\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><span style=\"font-family: 'Times New Roman';\">When a graph is plotted between stopping potential and frequency of incident radiation then it is a straight line not passing through origin. <\/span><\/p>\n<p><span style=\"font-family: 'Times New Roman';\">This indicates a\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">minimum value of frequency at which stopping potential becomes zero i.e. no electron ejects out from metal surface<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<p><em><span style=\"font-family: 'Times New Roman';\">This minimum frequency at which stopping potential becomes zero is called\u00a0<\/span><\/em><strong><em><span style=\"font-family: 'Times New Roman';\">threshold frequency<\/span><\/em><\/strong><em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><em><u><span style=\"font-family: 'Times New Roman';\">7\u00a0 <\/span><\/u><\/em><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Laws of Photoelectric Emission <\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>m.imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">On the basis of experimental study the following laws of photoelectric emission are given:<\/span><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">For a given material, there is a minimum frequency below which no photoelectric emission takes places called threshold frequency.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The number of photo electrons emitted from cathode is directly proportional to the intensity of light provide frequency is greater than threshold frequency.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The maximum kinetic energy of photoelectrons depends upon the frequency of light and is independent on intensity of light.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The photoelectric effect is instantaneous process.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><em><u><span style=\"font-family: 'Times New Roman';\">8\u00a0 <\/span><\/u><\/em><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">Failure of Classical Wave Theory:<\/span><\/u><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As according to wave theory of light greater is intensity of light greater is the amplitude of light wave so more should be the K.E. of electrons but is found that depends upon frequency of incident ray.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">According to wave theory the electron must be ejected due to intensity of light, it could not explain the concept of threshold frequency.<\/span><\/li>\n<li style=\"margin-top: 6pt; margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It could not explain the spontaneous nature of photoelectric light.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">9 Einstein\u2019s Theory of Photoelectric Effect <\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>m.imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Einstein\u2019s explained the phenomenon of photo electric effect on the bases of Planck\u2019s hypothesis. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">According to Einstein light is consist of photons of energy\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">, <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">When it falls on metal surface, then some energy is used to eject out the photoelectron from the metal surface and remaining energy provides the sufficient K.E to electrons\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"141\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Here<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMcAAAAWCAYAAAB0Z4hMAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAktSURBVHhe7Zp1iFRfG4Dt7sTubmwFC8XCFhELA0VMTBS7AwzE+MPGQEXFDuzAFru7uzvfj+edc9YzszNb6G+Xb+eBy855594z55779t04EiRIEL8EjSNIkACEaxyPHz+W379\/m1GQILGHMI3j+vXrUq1aNTMKEiR24WUct27dkn79+kmDBg2kVatWUrJkSdm7d6\/5NkiQ2EWIcWzbtk2SJUsm8+bNkytXrsjq1aslTpw4aiBfv341Z0UPrOXw4cNmFCQifPnyRXr16iWVKlWSmTNnGmnk+P79u\/Tt21fmzJmj87x48cJ8EztQ4\/j06ZMaws6dO1UIo0aN0k3Jli2bTJw40Uj\/e\/Lly6drW7JkiZEEiSj37t3Tvdu1a5eRRBwMI3v27HLx4kUdDxkyRP\/GRK5duyYFCxaU8+fPG8nfQY1jzZo1kjFjRhVYsmTJIp8\/f5b+\/ftLggQJdLOii6BxRA2iLXv348cPI4k4pNeVK1c2o5hB4cKF5dGjR2b0h5MnT8qYMWPk169fRvJ3UOOgxsBDW3bv3i09evTQz\/v27dMNfvv2rY6jg6BxRI2pU6dKmTJlzChyFC1aVCZNmmRG0c+JEydUD3DY\/xUhxlG8eHEVQKNGjbTugJs3b+qinjx5ouPI8v79+wgdYXk31zhIFThc3rx5o16O8wYNGqSyjx8\/6j3FixdP66mo4G+d\/o6fP3+aK7xp3ry5runIkSNGInL58mWJHz++GYncuXNHa71EiRIZiYfjx49rWsN9V6lSRdq3bx\/SUj916pSkSpVK5yalYE7SX9\/fKlu2rLRu3Vo\/f\/jwQRWec3r37q0yfzB31apV9bzUqVNLunTpZOXKleZbz\/6nTJlSvz99+rSRevYbGV4cqE\/sGs+cOSNPnz6VEiVKSMKECaVWrVqhXg+g9B07dtRj4MCBet2ePXv0vHHjxmn2wh6xHg7SPXSGuopzR4wYYWbyQJ3coUMH1eWlS5dKihQpdJ+AegydZz4yI54f+5s8eXKdyz7PEOMgZAE3z+ZYMBIuiGoxlj9\/\/ggdR48eNVeEht9HSbp06aKtZcZEN2Dz6tevL9++fZPSpUtLt27dVN6mTRvdoCJFisisWbNUFhnYeH\/r9HcEynWJtqx1w4YNRiLSqVMnNViXhg0bauFrWb58uaRJk0bvCVgL8yxatEifgz03U6ZMMnjwYFUeoHliwRi4Zv369TqmrixVqpTMnz9fx2GBUnItCu3CXtepU0eVh+9nzJhhvhHZvHmzyqyeUMBzPrJhw4ZJy5YtVb5gwQKVvXr1SseAssaNG1cuXLhgJCIFChTwSuWLFSsWygDA1lWXLl0yEs98XL9s2TIjEa27MmTIoJ8xvtevX8vQoUOlZs2a0rRpUx0DjssavRrH5MmTJWfOnCpgoxcuXKifgQfFj\/OD0QW\/7xpsjhw5VOZiH8SUKVOMxEPevHk1skQXeCzXOBMnTuy1n+\/evVOPZR8OSo3H3bFjh47B3pv7zglPi4wH6w8b8TFQHFzt2rXl3Llz5tuwQZnTpk1rRqGxRu8W+nhe37rVGlGePHmMRNTAkbn6xNqIaoHgXK4hqvmCk0yaNKkZecBhEI2tcwFqFeZwadu2rcp4hWHBOGyWpGdjfYS7hw8fSu7cub3SBJSS9MCFHxo9erQeGzduNNJ\/Bzfg1hz+jAMvh2z79u1G4lGgChUqqHIBBduqVatk2rRpunbXe\/0rChUqFOLZFy9erB1B1mmjzezZs0NSQWBtfO+uDQ+KrF27dkbyx7vfvn3bSLyhyUL0GTt2rJ4XmY5V3bp1pXPnzmYUGowsSZIkXqkwaS1FvIs14LNnzxqJSM+ePdUYXNC9q1evmlFoeNfGPC9fvjSSP3Tv3l3TRxfSUXdPYdOmTaFSV5pOpFUWUjV+x6KfUBqMgJPJ+Szjx4\/Xk916gwdFzomHY3MInzzgQPAQI3L4u3ELawjPOHgAyO7evWsknnTl\/v37ZiR6bxMmTNDPKAvRMtA7HPbE3zr9HWE1K\/D2NtVj36w3JY\/nnlmD6+GaNGmi31uDBuoaZO4L2QEDBug+BAIFr1Gjhn4uX768lxKEBesjuvG+KxC0+akfLM+fP9f1+dZ2RD+ioAupDZmKhZrJ9359waDQTd9zeEZc27VrVyPx1DrItm7daiQeqlevLlmzZjWjP5HkwIEDRuLZM2SWkE82dBGi6BmTz5YrVy5U8ctDsfkjrFu3TvO7QPTp0ydCR1ieg3WFZxx4BmS2nYcXcwtJNtb1HIzZ8LVr1xqJNyiJv3X6OyiqA9GsWTPNa1u0aBGSU7NO8l6U1xawFuo\/N4UEXuL5pjnMGci72xrFRixydTe1CQv+ZYhr\/aUwFozc9f4U\/VzjOiaoWLGilwHb+sC9ZxtJXcWnPnJhn1ynbR2pdRr79+\/XMTx48EBlNAFckOHsLegtMtJaC02NkSNHmpFjHOSohEaMBE\/ou0ALE7o1iQ1Fgc7\/GzB\/eMZhbxbIJd1iDNhIXy+Glx4+fLgZ\/RvwaqQgpERWAerVq6e1iG2Xu7AezrdGDtyXbUAAyk\/3JlDEpsbiGlukHjp0SMcoLwYTliOyBXOgiGoNj3sAnOXcuXNVht7glGwkRUY3yUKURfbs2TNVVJwKUROZTTN5Trly5fKqE3EWOBcg6thzbcS6ceOGvrAmsrJv6dOnly1btug5QOHNfrsGiHOiyHfB6JmD+agTQzSMXN1NQQLBYmiNWWiPIfPtbPxNmD8842DDkLEx\/u6DPrmvcVBLuQ\/vX+AqjmX69OmSOXNmMwpN48aNNY\/mgdPZ8n3xRQRiTre740K3hdTIhehOR+jgwYNG4h8MNryXf3Sp+H32k2iA92XM\/G7nDpk7Zg\/sebw\/s9j5uFeiuesYwO4h37tpkDUs5sM5WnAKNDlIodlHDNY1DHA7mxaiK3PZNM1bwyIAi3FbeDwg39ZkTIQ0Ce\/hghL6drdiOzRkwnoPEpuItHFghbbtCytWrAgJsTEZPAeGbdMFvBPdHN\/cNDZDusMeBf\/J00OkjYNuFaHv2LFjGlIpuuybx5gOeSbRAiUgVPuG1dgOLwjZnyAeIm0cgIFQ8JDnRecLtqhAj54ulvuvD7EdnicdMbpa7ruL2E6UjCNIkP9\/RP4HbGvfLrE7Pb8AAAAASUVORK5CYII=\" alt=\"\" width=\"199\" height=\"22\" \/>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <a href=\"https:\/\/vartmaaninstitutesirsa.com\/\">www.vartmaaninstitutesirsa.com<\/a><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"148\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"149\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"274\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The above eq. is called Einstein\u2019s photo electric equation.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Explanations of Law of Photoelectric effects:<\/span><\/u><\/strong><\/p>\n<ul style=\"margin: 0pt; padding-left: 0pt;\" type=\"disc\">\n<li style=\"margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As from above eq. larger the frequency of incident radiation larger is the K.E of photo electrons.<\/span><\/li>\n<li style=\"margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; 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=\"48\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0then\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0which is not possible, hence no photo electric emission takes place below threshold frequency.<\/span><\/li>\n<li style=\"margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As electron absorb energy in from of certain packet so no delay in emission so process is spontaneous.<\/span><\/li>\n<li style=\"margin-left: 10.98pt; text-align: justify; line-height: 150%; padding-left: 7.02pt; font-family: serif; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As larger the intensity of light more will be the number of photons falling on metal surface so more electrons will emit from metal surface. Hence number of photo electrons emitted per second is proportional to intensity of light.<\/span><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><strong>Illustration 4: A light beam of wavelength 4000 \u00c5 is directed on a metal whose work function is 2 eV. Calculate the maximum possible kinetic energy of the photoelectrons.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Sol:\u00a0 According to photoelectric equation the maximum kinetic energy of photoelectron after being ejected from metal is <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"109\" height=\"19\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Energy of the incident photon <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"31\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Energy of the incident photon in<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMIAAAAcCAYAAAAz1WBuAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAmQSURBVHhe7ZsFiJRNGMftQrG7G7u7EzvBxEIxULBAQUVRxEbF7u7GQBEVG7G7sbu7dT5\/z87szb7u7t2pp3ef7w+G25mt93af\/1MzG025uLgoVwguLt9xheDi8h1XCH+Zb9++qcuXL+uZUl++fFEnTpxQp06dktsuf4YoLYSpU6fqWx4+fPig1qxZoyZNmqROnz6tV325f\/++3D9jxgx18eJFvRp+njx5os6cOaNnISxYsEDNnDlTPX\/+XK8E5s2bN2ratGmqQIECekWpJk2ayLWvXr1aDRo0SK+6RDRRUgj79u1Tbdu2VdGihVz+x48fVbly5dTx48fVp0+fVN26ddW2bdv0vR5evXqlEiRIoF68eCGGmi9fPrV37159b9jAS0+ZMkXlzp1brVixQq96yJAhg3r48KE6d+6cSp8+vV4Nztu3b32EULhwYfn7\/v17VbNmTbntEvFESSGcP39e\/tpCuHr1qsqfP7+eKbVr1y7VoEEDPfMwffp01bp1az1Tavjw4TJsjh07pnr06CEpi2Hy5Mlq48aNcvvx48cyeIwtBARgXw9CQWRHjhyRKOEciBWcQjh06JBEqy1btvxw\/S4RR5QUgsE2vFu3bqmMGTPqmVJbt25VxYsX1zMP7969U3HixJH06MGDB6pQoUJ+UxgMvGjRonK7U6dOEgGcOIWwZMkS1bhxYz3z3D927Fg9CwxCIDLZIJJWrVqps2fP6hWXiOZ\/IwRYvHixSpcunapTp44YYYsWLfQ9ISAWvC4RI1OmTJIu+WP37t3y2Hnz5ukVX5xCmDt3ro8QevbsGSYh8D4bNmxQR48elfnXr18lirx+\/VrmLn+GUIVAGkLezTBdDDyWWbty5Yqs\/Q2cQrDp2rWrWrdunZ55GDhwoBo9erSeKTVmzBjVpUsXPfMFEZDaJE+eXK\/44hQCnZ7o0aPrmVL16tWTqOQScRAxjR0aqK3M2rVr1\/Rq6IQqhAsXLojBTZgwQa94Wn5Zs2ZVmTNnlk7N3wBR+hMC14ZREhUMSZIkkS4PHSXSIbwuo3nz5uKNbT5\/\/qyyZcumbt++LXNSKKKM8\/\/s3r27pEM2XA9FO948derUejXqQ7SKESOGt06qWrVqUCdERCtYsKBEW1LLDh066Hs8ELnLlCmjXr58Kd8JnzcGHF7ornEdc+bM0SueiEqkp0bjuwgroQoBUqRIIYIwYGwxY8b8pfbjrzBy5EgpMBl0We7cuSPr1ACVK1eWdMOmbNmy3lpg+\/bt8rzy5ctLiuTk5MmTUm\/YPH361Ot1+HIbNmzoff927dp5C1+KaNYqVKggnan\/CzgWO5ICwrh06ZKehYAhEk1NqgeJEiXyNjiuX78ucxsc0oABA\/QsfPBafO4G3j9WrFjSPAkPPkLA+6FQFGanPHg3WwgHDx708bgu\/x4IwZ+xEQ3w0nbtlSZNGokAQGaRJ08euW2gKxcswsDdu3e9tomYDER7Wwikoy1bttSzsON991mzZqkaNWqId1u\/fr2EF0OOHDnkIoBoEDdu3DCHHTzw7Nmzgw5ajy4RA4bh7zO3R6CGQSB69+6tKlasqGe+TJw48QejZk\/HrBHNSVtsMG6neGwQClGYtHXhwoUqe\/bs+h6PyHbs2CG3sd2ECRN6I7Q\/cOrUhk7k6kgtEidOLG8E5M3k0gYu3AgBwfDPhpXly5erIUOGBB0mH3f5\/ZCP+\/vM7RGWXXAYPHiwtJUbNWokKYg\/RowY8YMQOnbs6F0js2BT0xg9tR7dPe73V2+SUqVKlcprm\/w\/JUuWlNvAxqURwvjx42VXPxhBhZA3b15VrVo1KT7IBYsVK+ZzfKBIkSJeIRAS\/xR8OO7wP\/4WiKZfv35iUP4MNzQhkFGwYYhz7du3r5o\/f74U01myZJH7neTKlUva0tRubH6SYtm1CYU2QuB1SZN+Frk6LnLVqlUiBH9pCgrkIqpUqaJu3rypV8PGsGHDVO3atYMOu\/5w+b1wXsnfZ24PasPwEjt2bDV06FA9C4HUBXuyDwySXeBsA4ET9ueliQK81tq1a8Ux+7PNnDlzSoaC8\/6VzMIrBM7HGOi+2JAP0m+nIxNeKGw4SRlssLvqEjHQS\/f3mdsjPG1GAzv0pCJOsCPsyXaYpDbOPR0DJ2\/pQPpLz7guXsuOAE5bQWC9evUSMf0KIgTURAFC+EGZJUqU8FE0QuCC3N3OfxPORlWvXl3PPMbI5qHJ20lv0qZNK7cBo6QoBpwqjyV1cYK9xYsXz8cJOyGasCfBY8kuaHvb9QlCwDZtew0Ge1\/jxo3TsxBECFwkRQYH0pw9eFi2bJlaunSpnv152Gwh\/\/vZFIouAuldsM0\/jkSXLl1a8l82esILn+GBAwdUypQp9YoHPCN7C3369JFrMMYTDL7U9u3b65lnXqtWLRU\/fny\/309EQzOFIyMYO9eAB7YNe9GiRbLBajNq1Ch5bLNmzX7o4vD\/UORyBD00MHq6Rm3atJG2vROOtpj6NSwghE2bNulZCJ4KJhLDB0FXgahkC8F5fIEvZv\/+\/XoWwp49e+S8EF9iICHcuHFDPI\/TSJ89e\/ZDKOax7FI7wWuRhthC4JpoNJgNv6ZNm0oXLRh4UL4ojpQbKBjNtbO56fJz4FARoL\/2aqQXAoUQnpbQbAuBc0OmWMPDUBTiOQLBbwUCCaFSpUqyE0rRaBs5RsnzzE4z+TQnWoP1qW0hUNzZhosg6YAQffDszmEXe7YQOM5BROZzIJVw+Tk4OxYo2kdqIRw+fFj1799fbhsh2EXVypUrpafduXNn+a1BMAIJ4dGjR5Jj0k8nypCD8roGCja8PcVeqVKlgooAbCGwO097z8Drc\/wiLNhCMBAdA7UZXX6NSC0EahZ+C8CgTUb+TivNBsPD64aWewcSAoWand+yXY8w7IIMb8zznemYP2whEEmSJUumZ0pSHnZIQ4NWtjkCbg6jERlxCpx7cvn9RPrUyOBMjfDUFJ8UUByIY8czWBvWKQQOkpHvk6aQbpgWIsVt0qRJvcUgXTQ2fjDI+vXrq82bN8t6IGwhED3Y8r93757Mu3XrJoWlS+QjSgiBX5RhnHaXgfNP9ilRRELUcIKBIxaOkNDtMGfUqQtMiw\/Py2+gOVpCO86082gLkjIZEBInJXfu3KlXQmC\/BNHQKSGXN8IipaLQx8vzG4WfOW7sEvFECSHgtZ2FrD+D8pf6kDLxXDPM7iQphr0vQhHF\/caAwV9vmjW7dWjgde33sVM1ztVQi9jplkvkItr3LzWDO9zxb49vGf4DZ3zK6RiKRsIAAAAASUVORK5CYII=\" alt=\"\" width=\"194\" height=\"28\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Kinetic energy of the emitted electron K E<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">= h\u03bd \u2212\u03c6 = 3.09 \u2013 2.00 = 1.09 eV<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">10 Particle Nature of Light- The Photon:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As in case of photoelectric effect, the lights behave as a particle. Hence we may say that\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">light is consisting of discrete packets of energy called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">quanta or quantum<\/span><\/u><\/em><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">Each quantum having definite energy and momentum is called\u00a0<\/span><\/em><em><u><span style=\"font-family: 'Times New Roman';\">photon.<\/span><\/u><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Properties:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"font-family: 'Times New Roman';\">A photon travel\u2019s with a speed of light i.e\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"104\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8<\/span><span style=\"font-family: 'Times New Roman';\">A photon has zero rest mass i.e<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADkAAAAWCAYAAAB64jRmAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAKlSURBVFhH7ZY\/SKpRGMa1JTCQogaRBpEWwajcHCXCrRDXCpcWQcGgqdEEW9KgoaXBJQLHGgSJRAoq0AaREodwCooIiiT\/1HPv+\/pK9yu9SHa5Kv3gwPc85zsf5zl\/PxV6n+BPyB7hJ2Sv0L0hK5UKTk9PcXZ2hmq1Km5DujPk0dERhoaGEIlEEAgEMDg4iHQ6LbWf6L6Qz8\/PGBgYwM7OjjjA7Ows+vv78fr6Ko6C7gt5cHAAlUqFx8dHcYBUKsXe\/f29OApqIRcWFvilvb09bG1t8VIg7ff7USqVsLi4yEuCvPPzc275FWgfUedaKW9vb9JKyfLyMnQ6nah31Go1Njc3RSmohaQlQAHGx8eRz+e5xuv1smc2m\/Hy8sKeXq\/H6OgoP3+F4+NjjI2NtVQoaCOsVisMBoOodzQaDebn50UpUIZcXV1ll6AZIy+TyYgDbG9vQ6vVivo\/\/C3k3NycKAXKkGtra+wShUKBvVwuJw5weHj4KSS13djYQDAYRCgUarb5v42ZmZmmIdfX10UpaD\/kxMQEL0PC5\/PBZrPxcyPu7u74G60U2r+NWFlZ4X59hLyTkxNRCtoLmUgkYDQaRYEv5b6+PlGfyWazvNdbKcViUVopicVi3C\/6Vp1kMslek4FpHpL24seQ+\/v7ipB0+jocDlE16L66vb0V9f3QITg8PAyXyyUOYLFYsLS0JAq4vLzEyMgIT8JvaiHdbjcHosZXV1d4enrC1NQUe5OTkzyqNzc3fEyTR1cO4fF44HQ6+bkOhby4uBD1b3h4eIDJZOJVQ4WulT+pT1A8HidZC\/lVaKPb7XZRNShkh9FeSPqHpBGr\/yCXy2We7Q6jvZDE9PQ0wuEwn5y0dKPRqNR0DO2HJOh0293dxfX1tTgdxfeE7GwQ\/AWy\/yT1bOtaGAAAAABJRU5ErkJggg==\" alt=\"\" width=\"57\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0It means a photon cannot be in rest, <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">it will move with a speed\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAWCAYAAAASEbZeAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAC0SURBVDhP7Y89CoQwGESD2lkKWuQAtrmD59EqeAo9Si7gBcQ2WFmJN7C0CCMZf1iLBcst9lXD8Jh8EXjBX3op9X0PIQSCIIAxhuWyLIjjGFEUoeu6Y0lrjTRNKVyUZYmqqpgpzfPMtXEcWXrCMMS2bcyUnHNIkgR1XbO01qIoCmbPfXjbtsiyjDnPc6zryuy5pevJYRggpTzbg1vyKKX4q2mazubgITVNwzV\/4ycP6Ru\/JwE7fN7ZQByzJZ8AAAAASUVORK5CYII=\" alt=\"\" width=\"9\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0as<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"79\" height=\"46\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"103\" height=\"46\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">If\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAWCAYAAAASEbZeAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADwSURBVDhPzY89rkVQFIXp1IaholEoRaGhotCYgiEojEFnAmoVtSGQSESBRKGWnGise+3rSuSR1728Ve2z1nf2D4dftG0b+7dQnucwDAO6rqOuawq\/OqE0TTGOI4IggKZpFH71YxxjDBzHYZqmw3nYyXVdFEVxvB4g27YRhuHxuoGqqqJxqqoezg1kWRZ834cgCFjXlbwLtJ++dxmGAYqioO978k\/oXUCSJJimSYHjOMiyjOoTatuWujRNQ0GSJPA8j+oTEkURsiyTuWueZ\/q0LAu6rmNcHMdklGV5IB\/te\/E8jyiKrtfd6XLdk\/4c2tgLNXTIr+kgbZUAAAAASUVORK5CYII=\" alt=\"\" width=\"9\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is the wavelength of photon or light and\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAWCAYAAAD9091gAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACQSURBVChT7c+hDQQhFEVRJtMBDkcQlEAHeEpAUsc0QDVUMBKHwhIsPbwNn2QEyWbXrdkrHyc\/geFDf7B6QGsNSinEGOGcA2MM930vMMbAeZ7ovROeWWuRc17Aew8pJT3sEZjntNY07H0HjDEQQtCwR6CUQleu66JxFkJArXWBWUqJ0HEc4JzTt2cPeNfvAfACyaeHU0vplaUAAAAASUVORK5CYII=\" alt=\"\" width=\"8\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is velocity of light then energy possessed by photon is<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"47\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The energy of photon is measured in\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';\">.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">Photon travel in straight line.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">The velocity of photon is different in different mediums.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">Photons have no any charge so it is neutral.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">Photon may show diffraction under certain conditions.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">It does not deviate in electric and magnetic fields.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">The linear momentum of a photon is\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"121\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><span style=\"font-family: 'Times New Roman';\">In a photon particle collision both K.E and linear momentum remains conserved.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><strong>Illustration 5: Determine the momentum of a photon <\/strong><strong>of frequency\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"25\" height=\"19\" \/><strong>\u00a0Hz.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Sol:\u00a0 The momentum of photon is<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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alt=\"\" width=\"310\" height=\"28\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">11 Photo cell or photoelectric cell\u00a0<\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">A device which converts light energy into electrical energy is called photo cell or photoelectric cell<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It is also known as electric eye. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">A photo cell works on the phenomenon of photoelectric effect.<\/span><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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\" alt=\"C:\\Users\\osho\\Pictures\\New Picture (5).png\" width=\"229\" height=\"191\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0There are of three types of photo cells:<\/span><\/p>\n<ul>\n<li><u>Photo Emissive Cell:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It is consist of an evacuated glass bulb fitted with a photosensitive metal cathode of cylindrical shape and an anode. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">When light fall on cathode then electrons emits from it and move toward anode due to high potential difference and constituent electric current.<\/span><\/p>\n<ul>\n<li><u>Photo Conductive Cell:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" style=\"float: right;\" 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alt=\"\" width=\"209\" height=\"337\" \/><span style=\"font-family: 'Times New Roman';\">It is based on the principle that conductivity of a semiconductor increases with increase in the intensity of light. It is made of selenium.<\/span><\/p>\n<ul>\n<li><u>Photo Voltaic Cell:<\/u><\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It works on the principle that photo electric emission can develop potential difference between suitable substances.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It consists of a glass tube or quartz tube fitted with two electrodes made up of photosensitive materials and is connected with high tension battery and a micro ammeter. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">When a light is incidental on the cathode then electrons emits from it, which moves toward the anode and constant electric current. As shown in fig.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Application of Photo Cells:<\/span><\/u><\/strong><\/p>\n<ul>\n<li>It is used in automatic fire alarm:<\/li>\n<li><span style=\"font-weight: normal;\">As in case of fire light falls on cell due to which current flow in circuit connected to a alarm.<\/span><\/li>\n<li>Automatic Burglar Alarm: <span style=\"font-weight: normal;\">In this case a photo cell is illuminated with a ultraviolet light (invisible), When a burglar crosses the beam the emission of photo electrons stops and alarm starts ringing.<\/span><\/li>\n<li><strong>Scanners: <\/strong>In scanners photo cells are used.<\/li>\n<li>In cinema it is used reproduction of sounds.<\/li>\n<li>To control the thickness of a paper, a photo cell is used in paper industry.<\/li>\n<li>To locate a hole in the finished good photo cell may be used.<\/li>\n<li>In astronomy to analyze the intensities and temperature of style and heavy bodies photo cells may be used.<\/li>\n<li>It may also be used street lightning, photometry etc.<\/li>\n<\/ul>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">12 Wave Nature of Particle and De-Broglie Waves\u00a0<\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>m.imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">According to De-Broglie, a moving particle may be supposed to associate with a wave called De Broglie wave or matter waves.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Expression for De Broglie Wave:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As according to Planck\u2019s quantum theory, the energy of photon of frequency\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAWCAYAAAD5Jg1dAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADCSURBVDhP7c8xCoMwGAXgQLI66wU8gSJuzt7GVS+kLnoJNwdzADdFd4ODDnmlf0NpCi3tWOibkvd\/IQnDB9Far3\/4Mt\/DaZrgOA4YY+i6jobDMMDzPOruME1TKKWorKoKx3GgKAo6IISwr16WhaCU0jS3cM5t2Pc9wW3bTAO0bYuyLG1Y1zVc1zU74DxP+L5\/RTbM8xxhGJodkCQJ5nmmtQWzLEMURdj3HUEQYBxHM3mCTdPQG+M4pl8\/xoLv8htQrxfTbyvPB33zxgAAAABJRU5ErkJggg==\" alt=\"\" width=\"10\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0can be given\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKIAAAAWCAYAAABDqUd4AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAVhSURBVGhD7ZlbSFVNGIY1MBEvxMgbURTJFC\/KC0+gIoIhpYZhSokkqCEiiKDeKHghgqcIrzyF55CwC0usC88mEUppmFieQ\/OYpaVpZjn1fntmu9Z2e\/j\/\/u2vMA8sXO+71uxZe8+3Zr75NGISyTFABqLkWCADUXIskIEoORbIQJQcC7SB+OPHD9ba2rrn8fLlS36nYYiNjWVeXl7syZMn3JGcJDY2Nlh6evqe44f4unz5Muvu7uaOGm0g\/vr1i5WXlzMjIyNqkJSURMetW7fIu3v3Lr\/TcKCf9fV1riQnhRcvXrAzZ86wrq4uiiMlVlZWFE9gZWWFRUdHs6tXr7KtrS3yBKqluaOjg4JhYmKCOxpcXFzY0NAQV4YBsy76lpwsECumpqZsfHycO2oaGxtV8YRAvX37Nk1wSlQjn52dzc6ePcvVDnV1dQafqUJCQmQgnkDc3d1ZQkICV4djc3OTxrqzs5M7OoHo5OTE\/Pz8uGKsubmZffjwgSv9IEC\/fv164PHt2zfeQj+Wlpasvr6eNTU10TketLS0lF\/VvHnnzp0j\/9WrV+R9\/PiRWVhYkGfoGVuym7dv39JvPzs7y50d3r17x06fPk2zpT6wRPv7+3OlCMS1tTX60PDwcDYzM0OdYN3X14mSlJQUCpCDjuDgYN5CPyYmJuz+\/fvs4cOHpF1dXZmvry+dI9FFvvrz5096Jkz3wNPTk\/7iufHSSI6WoqIi5uDgwNVuzM3NWWhoKFdqHjx4QOP25csX0tpAHBsbowsXL15kHh4e7Pz58zToR8GbN2+o79zcXO5oAhHLtRIEIu5T5hwIUjMzM64kR8n169eZt7c3V7vBjPjs2TOu1PT399NYYuYE2kDEbIRZCdtwgGUvPz+fzg1NWloaPZTg+\/fvpIuLi7mjoa+vj3w8m2B0dHRX4is5Gnx8fFhgYCBXahYWFlRjqsv09DRdx5gC7Z0BAQHM2dmZq8OD2aytre3Ao6enh7fYDZZubOkFmPHwkIuLi9zRgJwRvtg4bW9vU16rWwqQHA37BWJeXt4\/D0QMJExMtUo+f\/5Mne1HVVWVtua436FcdnXB5uTx48dcMVZRUaE394iMjFR9ORTA8SJI\/h9u3LhBY6APe3t7KvvtRW9vL43l8PAwaRrV5eVlMlFHFCD3wvqfmprKHcMwNzdHfeMZBFeuXGFubm70ggQFBXGXUeIrAtHR0ZGWZV1Q2UcJCsmwALqkpITOsexDK5Pompoa8pRVf2ikK2B1dZU06l+CwsJC8kS+ipQG+tGjR6Q\/ffpEOiMjgzTIzMwkD+ULgLwcuqWlhfT8\/DxpfLYgMTGRPAGKxtAoIoOpqSnSKLEJoqKiVG1wDXpgYIA0an7Qol8QFhamalNQUEBafD9sXqFfv35NGpSVlTE7Ozuu1NjY2FCOj3G9cOECd3eora2lsURFBdCoYmmEaWxszE6dOkUHzuEZejeKAEE\/CBABlnJ4tra22pwVYKaEj7cNL4o+Ghoa6J7q6mru\/PmSf7QYXJF\/KksH9+7dI6+9vZ07mjboD+DHgsYMIMjJySEPwQTwnNAoQYGlpSXSycnJpAEqDPBEII6MjJB++vQpaVQooPHZApQ54AlE4V9sAt6\/f09aPCtAmqNsU1lZSRobBKDbL7h06ZKqTVZWFmnxsg8ODpJW\/qtXfI6+CQG\/P67Fx8dzR01ERIT2Py5gp2eJ5F+AunNcXBxXh0OUCp8\/f84dGYiSv2RycpLqhWK2PQiU4G7evMliYmK4o0EGouSvwcbD2tqa0iIE2l6gCnLt2jVKN3Tvk4Eo+U9A7n3nzp09C9gIPNR7RblGFxmIkmMAY78B113QtvJcBFcAAAAASUVORK5CYII=\" alt=\"\" width=\"162\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">And from Einstein\u2019s mass energy relationship, the energy of photon of light of mass\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"15\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0is given\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">by\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"164\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">From eq. (i) and (ii) we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\">\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"70\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; 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=\"67\" height=\"32\" \/><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"73\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; 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=\"50\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">For a material particle we may write<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\">\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"83\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">The above eq. is called De Broglie wave equation for a material particle.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><em><span style=\"font-family: 'Times New Roman';\">The wave length of material particle is inversely proportional to its momentum.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><em><span style=\"font-family: 'Times New Roman';\">If\u00a0<\/span><\/em><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"40\" height=\"22\" \/><em><span style=\"font-family: 'Times New Roman';\">\u00a0then\u00a0<\/span><\/em><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"45\" height=\"22\" \/><em><span style=\"font-family: 'Times New Roman';\">\u00a0i.e waves only associated with particle when it is in motion.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><em><span style=\"font-family: 'Times New Roman';\">These waves are not electromagnetic waves but are matter waves.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-left: 18pt; margin-bottom: 0pt; text-indent: -18pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: Wingdings;\">\uf0d8 <\/span><em><span style=\"font-family: 'Times New Roman';\">This concept is application on only microscopic objects and fails on macroscopic objects.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">13 De Broglie Wavelength of an Electron <\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>m.imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Suppose a potential difference v applied to a beam of electrons moving with kinetic energy is given<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">by<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"84\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"82\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"162\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; 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=\"100\" height=\"25\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Now from De Broglie relationship<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; 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=\"51\" height=\"32\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"76\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Here\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"154\" height=\"23\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0,<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; 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=\"150\" height=\"23\" \/><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=\"129\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span><img loading=\"lazy\" decoding=\"async\" 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alt=\"\" width=\"328\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"86\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">14 De Broglie Wavelength in Term of Temperature:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">As we know the average K.E of electron or a particle may be given by<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 200%; font-size: 13pt;\"><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: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9<\/span>\u00a0 \u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"85\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\">Or\u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGwAAAAXCAYAAADug6rPAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAYDSURBVGhD7ZhpSFVbFMcds5djlBDklGCIEUl9UYsSP4jkQDYZEagVDZ8sM1EhizI1KhEHnHIigrS0uQQjyvxQSokDipTNKJXkVJlprtd\/3b1PJ723blrvdeH+4OhZ6+yzzz37v9baex8TMmIwjI+PFxoFMyCMghkYRsEMjGkL9u7dO0pKSqJt27bRhg0byM\/Pj27evCmu6s\/Dhw8pKiqKdu3aRSEhIRQaGkovXrwQV41Ipi3YvXv3yN\/fX1hE1dXVZGJiQiMjI8KjHxC8qKhIWETbt2+n1atXC8uI5LeXxPr6ehbs8+fPwjM1Dhw4wJn2p3n06BHFxcVxcAQHB9P+\/fsxKOLqN2JiYmjhwoV8dHR0sO\/Nmze0aNEi9i1ZsoR6e3upqqpKaafraG9v5\/unwm8XbNmyZXTp0iVhTY2+vj6yt7enV69eCc+f4eTJkzR37lxqbm5mkR4\/fkw2NjYswkQgLAIxOztbeDTY2tqSp6cnDQ8Ps71p0yZaunQpPXv2jAWcOXMmHT9+nM8fPHjAfUyH3yoY5rDCwkKtEaovnz59Ii8vL365P01lZSVduHBBWBrWrFmjdVBv377N\/tbWVuEhSk1NZbHGxsbYHh0d5QAYGBhgG21xj\/pdTE1NxdnUUATDw06cOEHXrl3jC7ARTRkZGcp8hCiLj4\/nsjcRiIUB0MaXL1+otLSUiouLhYe4ZOJ5NTU1wqPB2dmZenp6hPXfs3jxYq2CHT16lP1SnHPnzlF4eDiPk5qPHz+KM+Kxwz1YmElOnz7N\/zEmZ86coVOnTrENzp8\/TwcPHlQER1+HDx+ms2fPsg1YsPfv39O8efM4dS0sLHjAsNpDQzwwMTGR9u3bR4cOHaLdu3dPihKIiMyS5OXlUX9\/P5\/jh0GE9PR05T5cW7lyJR05coT7ly+J6JT3gZSUFHE2mba2NiorK9PrwG\/QByygzMzMODAnEhQURIGBgXyelpbGmfizfteuXUvu7u7C+gaCdcGCBZSTk8Pv39DQQKtWreIgmD9\/PpfZu3fvchKUl5dzm1u3bvG9LBgejDLW2dlJjo6OtG7dOqWs+fr6krm5OV25coVtgA4k9+\/fZ9vKyko5IIyMKtk3ysKsWbPYh3qP0vf06VOlr507d\/J96n4wF+gC\/WVmZup1\/GxgEZCzZ8\/mwJJzkRpkEX6bm5sbubi48G8eHBwUV3Xj5OTEfU8E44FMffv2Lfe1fv165blhYWHs27t3L9sQFzbEBCwYn30FKYoIU0e5h4cHr54kjY2NNGPGDGHpDyZ4zE1q8vPzORv\/Brq6unilCGEQ1WrkggNVAntOnMupQxfd3d3c7vLly8IzmZaWFm5z9epV4SEKCAggS0tLZZUNIdHm5cuXbH8nGLLJx8dHWJrVGhqjVEg2b97MK6lfBSm\/fPlyYWkyD88bGhoSnr8DiIZ3VlNRUfHdoCHwMIX8KHMvXrzI92C1qIusrCxydXUVlgaUSvV+FGNvZ2cnLJVgSHs8APOY5Pr16+zDklSCUoUo+xVQAtDPxo0bhYcoOTmZN9lTpa6ujsuGPodcKOiDLPFqUK5RDiUFBQXcBlmpC+znrK2thaUdJIf64wAqG\/pVr0Qxd6IMSxTBZGPMYxK8rIODg7A0YD7DogQCf\/jwQXh\/jKzDWPGA3NxcOnbsGJ9PlSdPntCNGzf0OhAw2sCkX1tbKywNiG61YMgizG+Y19XMmTOHy5cuvL29KSIiQliTkaVOnSDYv8KnXlXCxgoV74BxVwTDKmRiRKxYsYJ27NghLA2o8SUlJbyCaWpqEt4fI7MXL41PUFju\/g0g41GSZJDiP8qPeqDl\/LV161bh0YDyDj\/mqok8f\/6cryEzdYHvpGgjv5qAyMhIDg41aLNlyxbas2cPb40UwVCnExISuJEEYt25c0dYGlDK8Jnm9evXwqMfWFygf21L5v8LRDkyKjo6mksT\/qtXw9h\/YgzkgayWYAClXw22KLGxsco1XUGNryr40K0G+1L1XhVgWsJWCh\/HgSKYEcPAKJiBYRTMwDAKZmCwYF\/\/2BkPQznG\/\/kX5NNTdL4Za80AAAAASUVORK5CYII=\" alt=\"\" width=\"108\" height=\"23\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\">Or\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"195\" height=\"25\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\">Now from De Broglie wave relation\u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" style=\"font-size: 13pt; font-style: inherit; font-weight: inherit;\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"51\" height=\"32\" \/><span style=\"font-size: 13pt;\">\u00a0 \u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\">Using eq. (i) we get<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"78\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal; font-size: 13pt;\">i.e\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"60\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><em><span style=\"font-family: 'Times New Roman';\">Thus larger is the temperature smaller will be the De Broglie wavelength<\/span><\/em><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><strong>Illustration 6: A body of 10 gm is moving with velocity\u00a0<\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"61\" height=\"19\" \/><strong>m\/s. <\/strong><strong>Determine the value of its associated de-Broglie wavelength.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">\u00a0Sol:\u00a0 The de-Broglie wavelength associated with particle moving with speed v is calculated as<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"265\" height=\"28\" \/>\u00a0m<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">So\u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"34\" height=\"29\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">or\u00a0 \u00a0 \u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"39\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><strong>Illustration 7: Determine the associated de-Broglie wavelength if the energy of a thermal neutron is 0.02 eV,\u00a0<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Sol: For neutron having kinetic energy K, the associated de-Broglie wavelength is found to be<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"58\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">\u00a0<img loading=\"lazy\" decoding=\"async\" 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\" alt=\"\" width=\"335\" height=\"28\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">15 Davison and Germer Experiment(Experimental Verification of De Broglie Wave)<\/span><\/u><\/strong><strong><u><span style=\"line-height: 150%; font-family: 'Times New Roman'; font-size: 8.67pt;\"><sup>\u00a0m.imp<\/sup><\/span><\/u><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Use<\/span><\/u><\/strong><span style=\"font-family: 'Times New Roman';\">:\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">Davison and Germer Experiment is used to perform the verification of De Broglie concept.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Construction and Working:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" class=\"alignnone\" style=\"float: right;\" title=\"Dual Nature of Radiation and Matter\" 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\" alt=\"Davison and Germer Experiment\" width=\"417\" height=\"285\" \/><span style=\"font-family: 'Times New Roman';\">A beam of electron is emitted by electron gun is made to fall on a nickel crystal cut along a particular angle. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The scattered beam of electron is received by the detector which can be positioned at any angle by rotating it about the point of incidence. <\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The energy of the incident beam can also be changed by applying a voltage to the electron gun.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><strong><u><span style=\"font-family: 'Times New Roman';\">Theory:<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-indent: 36pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Davison and Germer found that intensity of scattered beam of electrons was different at different angle of scattering.<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">The intensity of electron beam is maximum at 50<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAcAAAAWCAYAAAAM2IbtAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAACASURBVChT7cuhDQQhEAXQsziCxVMBbBE0QTW0Aw5FD1SBwmxCgoN\/l8leULv2zH0zM\/9lXnjIT7G1hpwzxhhXc2EIAdZapJRgjEEpZaMQAmstKs7zxHEctBNKKen4hjFGk5BzjlorfccY4b3f2HuH1hpKKTjnMOfceJc\/fvKAwBtw5kZq+MkrRAAAAABJRU5ErkJggg==\" alt=\"\" width=\"7\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\"> and 54V potential\u00a0<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">i.e. <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"143\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; 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=\"285\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Or\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"57\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">It means when a beam of electron is incident on nickel crystal at a glancing angle\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"60\" height=\"22\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0the sharp maximum is obtained at an angle\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"26\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Now from Broglie diffraction we get<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\">\u00a0 <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"73\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Where\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';\">\u00a0is inter -atomic spacing between atoms of nickel<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\"> i.e.\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"81\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Cambria Math';\">\u27f9\u00a0 \u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"220\" height=\"22\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">And from Broglie hypothesis<\/span><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"187\" height=\"35\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; text-align: justify; line-height: 150%; font-size: 13pt;\"><span style=\"font-family: 'Times New Roman';\">Since\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">both the results are close to each other thus Davison and Germer experiment verify the concept of De Broglie is wave particle dualistic.<\/span><\/em><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><strong>Illustration 8: Determine the potential to be applied to accelerate an electron such that its de-Broglie wavelength becomes 0.4 \u00c5.<\/strong><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Sol: The de-Broglie wavelength of an electron in terms of accelerating potential difference is<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">\u00a0<img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"54\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Here V is the applied potential on electron to accelerate it.<\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\"><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"89\" height=\"30\" \/><\/p>\n<p style=\"margin-top: 6pt; margin-bottom: 0pt; line-height: normal;\">Squaring on both the sides we get <img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"307\" height=\"27\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: normal;\"><strong><em><span style=\"font-family: 'Times New Roman';\">Example<\/span><\/em><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a05:<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; letter-spacing: -0.4pt;\">Find the de Broglie wavelength for an electron beam of kinetic energy<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman'; letter-spacing: -0.35pt;\">\u00a0100 eV.<\/span><\/strong><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; line-height: normal;\"><em><span style=\"font-family: 'Times New Roman';\">Solution<\/span><\/em><span style=\"font-family: 'Times New Roman';\">: <\/span><span style=\"font-family: 'Times New Roman';\">Kinetic energy of electrons:\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFcAAAAkCAYAAAD8fqYDAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAJlSURBVGhD7ZcNUQMxEIUrAAMYwAAGUIACHOAAC1hAAyZwgRnIB30zb3Yu95\/0KPvN7LRpe8nm5WWTnpIkSZIkOR43Jd5\/3yZ7grAfJb5+Wslu3JX4LJHiNuDxHPclUtxGpLgN6S3ucwkOUF6vnp7iPpV4LcGY1PqHEldNT3FvS3BDAZyL2JPwAIeDIGEeHgrBM0dYud5lAXQFlNCjIJqL+1ZCdSWGw2+4El2S3uIy39nzxurcFx3aLnYNnHvpf0e4B4F7gFY4drahXs4hSBYnzO2A3zLoUSE3jMIrO0+mYX7ehrgz0cLrKocZxsNQxKQB+bGvvLaZyoDHEJSQ2ndzYJKMGWO2OyZAAITAceTJ3DATn6mtsfiMsUWcd8x10lR07oWZzhBcHStqJyPfkdRaNNEYvpu2oP4F7sMQgu8kKJ\/rkEYTdHBtFkGniOswwJKJRXG1BQXJjrlwqXPJdyoccvNbTayZCKh8ZSTgdXLbj8EkYjIMtqTTKK47gX7cJUO0dm6cn7d1vgjli9gswmbo3K1Pe8xpkSiu+iPR2XfBRjAPF4lF91xrbUrHLnd4nKqO5GRtD4+am1lpr8c8j+viol0CckYoQZ6+IzQ3Qb7o4YJvgs41ICutAWPUxEVE1Syep61J7bL6G8AshIjtofOAuS7ZuaMgDIKsgeRq24x+cUErEIG8Cd99hwPn1pw5BkL6KsvlAveu6XcKhERQP+V9Bx0KHUBL4JnolrjtmGwLcYdAXB872QkWOsVthMpCsjO4NV3bAOo5wvaq6\/8GCXvYK9hfRXfzLAUN8D8QHn7HTpJkJqfTN2cMptidRFgbAAAAAElFTkSuQmCC\" alt=\"\" width=\"87\" height=\"36\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: normal;\"><span style=\"font-family: Symbol;\">\uf0de\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Velocity of electrons:\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">v<\/span><\/em><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=\"54\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMkAAAAtCAYAAAAEE0+RAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAYYSURBVHhe7ZuNkdQ4EIU3ABIgARIggYuACMiADEiBFIjhkiALkgF\/bL2qrq5u2ZY9s+Od91WpPLJk\/VjvqeXl7sUYY4wxxjwSf5zefTIH8Us0ZoANYswKNokxK9gk1+Lbkj6\/\/nz5sKT\/l8QafueGuQ02yXXACKyXTPJ1ST9ef\/67fnn9ac7GJrkO\/y0pRpL4myt5cwOySQjh7FC88LN2pmrxtKha5Mio7AhbRPRxSdTjHfD7DGbnH5OIz8RIQpSJ9cyJRJMgCvK8eF747yVx5j0CbWUjsiNyjz64khejsiNU48iobwSn+keNsnf+sNUk8ZtEa2ZuQFzAT0uK0UOmqXa7NVjAn0vi+dgHYD71w5W8GJXNMBpHhr6i0NipeSczzM5\/jWgSntUHOyaZWSezgTXhUJ5fft6xEFLeDanDwmnXFNl4PEue+6OyDPckNEE+1+3GkVFfiHvE0X6pt3WOFdEk4L9u3YG4gBkWo1pARIEAAFGxE3biUhsi54E890dlFYxBgqXO6GhYtR2hXPMggpC6OR3ptxrHaI7mAeiEg0B+LUlmyMgoCITdsGOPSGYExBjYXRlHJ2qo2o5QznxJao\/6I6PM9DszRzMP7zVH391UwmHREQGC6QTAfco5d4\/YI5JRWYeOK+z8I6q2IyqPUTN\/o0Rm+52Zo5mDNdIa5rXdTF4skPjXDKIIgki6aANZFDqTK\/pIbNwflVVQrp0cs+oIVFGJM1KV03ZlkiP97p2jmYfvNN4\/azgdTSrRsPgj0YMMIqifP9xFJT7cLWFxJS9GZRFEJaGCjNuJrRpHhvL4Iuk7R4oz+t06x0eCeTKXmPQOKngfa3X2QnsZjavqh3UhKZJUz6+SF48F457+YapzYDWg7mXwbNePBh8NNirL5D67MUA3jji32Dcvt4umZ\/S7dY6PgsYs4ZHiRhmJdbmSP4rajCgKq588Hu5r8+Id8753kztlQWkopyikvTBI2sior6rtUdks1Th48bkPXjT1Rn\/d2sPM\/B8Rxrr2\/QnMNxqDd0heYp2BtaCNrFdMoHfLlXyEE476Pc0kxnRgkC0iw\/SVmKs\/cGyJyDynY29sV+bTJqN+Yxvc41nGTdmUUfNkzPOAgKrUCYmjpyJvd8wCyrNYeTYbjH4wj+pxjccjobzaFVU\/5LkfIU\/f+f5mbJLnBUFWqft+QCsk6nDtjl6Ilt2bcgmU+lUUwmy0xzMcjbq+QaYQOQ\/kp83QETvht9P7Sx2IqUpVJNGurwiCqGm7OkIB9RE9z\/AtwLUyCdDmqC3B2OJ8ch7Ic\/9UcifmeUC4VRrt5hHqdsLP6LugAjNRRnvx6JTJppC5ZGqu5EdHwSlsErMFxJvFV31nAHXjbj4SbzxiKeJ0dJFDfz7neljPNFB1Yo6ThSG4P9odr4KEjimYJ+Imr10cA+g3UKZ\/7cZMlfipn6MW+dhOpDIJfdC++tka2UrUeOwkd2jmYFE5TiAEFiqij9f3AEbQdwbXKGbEGgUf6yLcMzYK2qzMpqPaIYNEbJLzIcwr5LNYOlbwW7ucuRA2ye3IZ2p2Wh1PzIV4NJMQhhWWCdlbwjJ1ohhn6NoYhW6F+5gUNUD34jHEJrkgj2YSjiM6kiCofKbPIG7qHBl714b6Zyxcs1F4jrKYuIcpuALRJD5nk1wUieOtTYJ4GIMEBohT5\/sMuzYfyEdMMmqDvPrmurUPPliJIMyHD\/X4AWuTXBQt\/qzQzkImiSC2vIMLxEeqnoP8HIbIhuvaoC55HZ+IDjG\/Bn1XY6evrW2YB0LiqIR2TyRM7bREFPKdSURnEgTJ9w3QFhEjRqlIbqNqM47NPBkSQyW0e4MhGIc+eqtvgUxnEpBRaGu0g9skZojE0Ant3nC0kRhHxy0xMgmRA6N1\/4WqsEnMEImhE9pbwpiIBiM6k2AQRRD+i1IdvSpyGzrqyRQq745r5glAAJXQ7olErX9X0P95tibMziT5iIVJur+UVW3Eox5X2jNPzFsbRCBkxoIgueYokv+bIOhMUpmrM1zVhv6QoLGMvmnME1CJ7K3QN0klaISqSCOoR\/0jdG3ofmcuY4wxxhhjzBZeXv4CxPvdvVSJlPgAAAAASUVORK5CYII=\" alt=\"\" width=\"201\" height=\"45\" \/><span style=\"font-family: 'Times New Roman';\">m\/s\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">Momentum:\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">p<\/span><\/em><span style=\"font-family: 'Times New Roman';\">\u00a0=\u00a0<\/span><em><span style=\"font-family: 'Times New Roman';\">mv<\/span><\/em><span style=\"font-family: 'Times New Roman';\">\u00a0=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD4AAAAXCAYAAABTYvy6AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAGFSURBVFhH7ZXhbQIxDIVvABboAl2ABTpBJ+gG3YAVWKEzdIlu0WWov8IDy3ICWPxoT\/4kiySXyO855m5pmuY\/srV4t3j6nV14tohrqwFzXxYY\/2bhBIZZpyirBGOYh08LP\/6wWK1xsbPYH4dn6IKpcapEmxwsaA9VbQZ72F8lO7+x4KZYR0\/UgTmeK5gLTMbWnhonGYnYBGwkKesjJLpqfHQeM7q1Vwueex2cQ59CcxWIsXzA1DgP\/EsBSE7ijBcLBLEnCn+z8EIZs+YZnedlFI1ygyMdQvoxya83etU4CTyI8pXzsB+R\/EbjVJ5bk3jGMfHoPPPsAkY6PJzNTCpXiiqtm5GAawnZF42DzM+6BuJ55pzzoOEW42VoP8wiRFWuGgc+I3SRb9vInzAeQUDVuG6am5+Zz4xXW\/1hIIgumJEZ5\/Pi25ux\/+R44vnqy60MibxRqhwrn5EZz2731hsHvRsAw7EQD4ck+o+TXN9FkbV+JvweRoUjF+voiTqapmma5syy\/AD3v2oOS6FmWAAAAABJRU5ErkJggg==\" alt=\"\" width=\"62\" height=\"23\" \/><span style=\"font-family: Symbol;\">\uf0b4<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAADYAAAAUCAYAAADGIc7gAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAFcSURBVFhH7ZQBDcIwEEUnAAMYwAAGUIACHOAAC1hAAyZwgRno2\/aTy+U6WsYSsvQll\/a6tne\/vbVrNBq\/YJ\/sPLarYZfsmQxhr2TbZKvgkkw3tqpbu4+mG5sUdkjGJGu5BSoF5jxGfw6sZy\/LJhnJM06LL\/BVfuSNwCx8ZMEnCECwa+8N4vFt4Bokygtj\/9vQ7VvFA\/rFwpg8OWFEQiwcyHHoVqEqIbbfE18V42PiFz8eJHcaupPkhPlD4ZTtLSLci2cvkooStwmrShgX9Ilpx0JYSIK0WE4kwfguIUrCC6PE2I+k6PMv5tAewvuA\/1GER8lKjDamVCIY1+PB0xvdGEicBOZYTFhELtkIbmMJYVoTleLXlApTUH+7thRJqKYUwQqJvhdBEnYjfnLrW7wQXjTK0lPyeIgocdbnnvsqCKr\/htbegL89O5dvHMwcImEcCnsrhj2kRuP\/6bo3DwtvS4sxOp0AAAAASUVORK5CYII=\" alt=\"\" width=\"54\" height=\"20\" \/><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: normal;\"><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=\"20\" \/><span style=\"font-family: 'Times New Roman';\">kg m\/s\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: normal;\"><span style=\"font-family: Symbol;\">\uf0de\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">De Broglie wavelength:\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: justify; line-height: normal;\"><span style=\"font-family: Symbol;\">\uf06c<\/span><span style=\"font-family: 'Times New Roman';\">\u00a0=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAnCAYAAAAGjMh0AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADfSURBVEhL7ZVtDQIxEEQrAAMYwAAGUIACHOAAC1hAAyZwgZljXsomTdOQnbvwg3AvmVy50N12v66sfJeLtKvLeTylbV36bKSpLuexl+7SQbq9ZV3nLD2kq4QxnhhJwwYUHCXLAN7bI5ORU13m6ANIPLhKighgi5URjsqRg5HBj1A8bQFRE4sq8scg2hmt\/AfUPlOJQUIjMVzoiTR0JAWDEboxxluafqRhxKpAPLYtbRvo\/8xV0kM1vMUQ4clv3qeIEc6njQywmXdpmIdsIG14tdIH1ggfYUV7xCLvJqW8AOChMR1GlTVnAAAAAElFTkSuQmCC\" alt=\"\" width=\"16\" height=\"39\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0=\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFAAAAAqCAYAAAAkqNwKAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAOJSURBVGhD7ZmNbdRAEIWvABqggTRAA1RABXRAB7RAC9RAE3RBM+AvyZMeT7N7e7Z1iZL5pJX\/xrMzb2fX9t2laZqmedd82tq3rX18PPqfL8\/bZsDD1n5vDQH\/cMLg3K+n3WYE1YeIgFjal7CHBPywNe9gxsxW19ieBf4S9VNNxWt839qPp91HEI9cdgtIIH+3hgNKm+1IgJnt563pGtsz1hR84Msh2Vk\/itGbDwLTFdE49\/V5X9Pa7ZYgeTrAkfi5tcrRNVsCUDKcw\/YI9CMBHPpRDBJzpRKJSbOGfUTTdreAJMyNK8xscwpI7ApE9wrHb1YRAkko9yPBHPr1QR2BOPgcieXxL4Mz3YhDjVDFqi3XEMnXGUdiIyL7TKFEFYUvF4zjtGdNI7YVuB9btkkO4hI4IwASohHsKPFVW64xwtiOkIg0r8akEpB7HOJaFfB06JhklQRbjqvRuMUWuDaaWm9KwOx8NCVmtoiQU7qyB5\/CCFJNYVEJ6MfAclH1cxd49cgRHQU0s1ViXk3YVn5WHiIiBeM+jv2pS6UT24tBBVBJBEvCHiDV4sHObLmGOH7NhdpDCgj0T19cYw2eVfBdIEkSpmIIyKciwXp1zGy5hr2uufB70XRPPIajg9Q0TdPsgKdbt+utaZpXA++MvIBX747+TtsUIBCffbyAs7b5i371mdoEfFFRfcAXk34poholbLMIn4ASk+\/33RWob01vs7WA0dJ3KKOotYTRTT+yOQL+8ZPMvoWrWByucx8gnH6YYHvz9zuBaDTUMiAHWwLCTvtAx+6DIFlnjvzMRBwkle9iDMrs15iMhSawpwkXm344vgn9\/LQCgfniS4KZnMCvByq4Jyuc4xw0LfgpoPr0Sln9PVBiSVT3ASqGm6Bznw7p1CF4F5v9SkCSzyQFPuhLImKDSCkgydKyj6pPBoscrqGf2tSy2nYtNwSz50dQAsC2GvmcJolEpE+2WZFOJSD3OMS9IuDpZEUB1bD6HysjSHIuAD45l34TKg+7rILkVQtYcWswVJrbU5GecMXRCsyHBlPvRQQkcKavk4I4lX0Gz\/HK9JVobKs1UKSA2OcA4W9l1pyOphFBgoJTcknaa7r6Okgys2rgnvTP8aqAwINPginm6oF1F7SOkTjb6snk59I+n1yck8BnUAko0UYx3x1Gn0CrUSTYPD+z5\/yomvagvpJZDE3zJrlc\/gEL3lhzWDZJqgAAAABJRU5ErkJggg==\" alt=\"\" width=\"80\" height=\"42\" \/><span style=\"font-family: 'Times New Roman';\">\u00a0= 1.23 \u00d7 10<\/span><span style=\"font-family: 'Times New Roman'; font-size: 7.33pt;\"><sup>\u201310<\/sup><\/span><span style=\"font-family: 'Times New Roman';\">\u00a0m = 123 pm\u00a0<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-left: 36pt; margin-bottom: 0pt; text-indent: -36pt; text-align: center; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">-:<\/span><\/strong><strong><u><span style=\"font-family: 'Times New Roman';\">\u00a0SOME IMPORTANT MCQ:-<\/span><\/u><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">1.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The idea of matter waves was given by<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) <\/span><span style=\"font-family: 'Times New Roman';\">Davisson and Germer\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(<\/span><strong><span style=\"font-family: 'Times New Roman';\">b)\u00a0 <\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">de-Broglie<\/span><\/strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Einstein\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d)\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Planck<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">2.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Wave is associated with matter\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) <\/span><span style=\"font-family: 'Times New Roman';\">When it is stationary\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) <\/span><span style=\"font-family: 'Times New Roman';\">When it is in motion with the velocity of light only\u00a0<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(c) <\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">When it is in motion with any velocity<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(d) none of the above<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">3.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">If the de-Broglie wavelengths for a proton and for a\u00a0<\/span><\/strong><strong><span style=\"font-family: 'Cambria Math';\">\u03b1<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">\u00a0Particle are equal, then the ratio of their velocities will be<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">4 : 1<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(b) <\/span><span style=\"font-family: 'Times New Roman';\">2 : 1\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">1 : 2\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">1 : 4<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">4.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">If particles are moving with same velocity, then maximum de-Broglie wavelength will be for<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Neutron\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) Proton\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) \u03b2-particle<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(d) \u03b1-particle<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">5.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The kinetic energy of an electron with de-Broglie wavelength of 0.3 nanometer is<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">0.168 eV\u00a0 \u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) 16.8 eV<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(c) 1.68 eV\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d) 2.5 eV<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">6.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Davisson and Germer experiment proved<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Wave nature of light\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) Particle nature of light\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(c) Both (a) and (b)\u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(d)\u00a0<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Neither (a) nor (b)<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">7.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The wavelength of the matter wave is independent of<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Mass\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Velocity\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 \u00a0Momentum\u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) Charge<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">8.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The energy of a photon of wavelength \u03bb is given by<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"19\" height=\"19\" \/>\u00a0 \u00a0 <span style=\"font-family: 'Times New Roman';\">(b)<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"23\" height=\"19\" \/>\u00a0 \u00a0 \u00a0<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=\"37\" height=\"19\" \/>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong><span style=\"font-family: 'Times New Roman';\">(d)\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"39\" height=\"19\" \/><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">9.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The momentum of a photon of energy h\u03bd will be<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"16\" height=\"19\" \/>\u00a0 \u00a0 \u00a0<strong><span style=\"font-family: 'Times New Roman';\">(b) h\u03bd \/ c<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 \u00a0<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">c h \u03bd\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) h\/ \u03bd<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">10.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The momentum of the photon of wavelength 5000\u00c5 will be\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(a)\u00a0<\/span><\/strong><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"78\" height=\"19\" \/><strong><span style=\"font-family: 'Times New Roman';\">kgm\/sec<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><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=\"74\" height=\"19\" \/> <span style=\"font-family: 'Times New Roman';\">kgm\/sec\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c)\u00a0<\/span><img loading=\"lazy\" decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"55\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">kgm\/sec\u00a0 \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=\"63\" height=\"19\" \/><span style=\"font-family: 'Times New Roman';\">kgm\/sec<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">11.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Einstein got Nobel Prize on which of the following works\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Mass-energy relation\u00a0 \u00a0 (b)\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Special theory of relativity\u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) Photoelectric equation\u00a0<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(d)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(a) and (b) both<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">12.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">When light falls on a metal surface, the maximum kinetic energy of the emitted photo-electrons depends upon\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">The time for which light falls on the metal\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) Frequency of the incident light<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) <\/span><span style=\"font-family: 'Times New Roman';\">Intensity of the incident light\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d) Velocity of the incident light<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">13. Electron are emitted in the photoelectric effect from a metal surface<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Only if the frequency of the incident radiation is above a certain threshold value<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(b)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Only if the temperature of the surface is high\u00a0<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">At a rate that is independent of the nature of the metal\u00a0<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(d)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">With a maximum velocity proportional to the frequency of the incident radiation<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">14.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The number of photo-electrons emitted per second from a metal surface increases when\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">The energy of incident photons increases\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) The frequency of incident light increases<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">The wavelength of the incident light increases\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) the intensity of the incident light increases<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">15.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Photoelectric effect was successfully explained first by\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">Planck\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) <\/span><span style=\"font-family: 'Times New Roman';\">Hallwash\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Hertz\u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(d)\u00a0 \u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Einstein<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">16.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">The minimum energy required to remove an electron is called<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Stopping potential\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) Kinetic energy\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) Work function<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(d) None of these<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">17.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">as the intensity of incident light increases\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 \u00a0<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Photoelectric current increases<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(b) Photoelectric current decreases\u00a0<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Kinetic energy of emitted photoelectrons increases\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d) Kinetic energy of emitted photoelectrons decreases<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">18.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Which of the following is dependent on the intensity of incident radiation in a photoelectric experiment?\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Work function of the surface\u00a0 \u00a0 \u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) Amount of photoelectric current\u00a0<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Stopping potential will be reduced\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) Maximum kinetic energy of photoelectrons<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">19.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">In photoelectric effect if the intensity of light is doubled then maximum kinetic energy of photoelectrons will become\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Double\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) Half\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c) Four time\u00a0 \u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) No change<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">20.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">When wavelength of incident photon is decreased then\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Velocity of emitted photo-electron decreases\u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) Velocity of emitted photoelectron increases<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Velocity of photoelectron do not charge\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) Photo electric current increases<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">21.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Quantum nature of light is explained by which of the following phenomenon<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Huygens wave theory\u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) Photoelectric effect\u00a0<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Maxwell electromagnetic theory\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d) de-Broglie theory<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">22.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Which of the following shown particle nature of light\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Refraction\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) Interference\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c) Polarization\u00a0 \u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) Photoelectric effect<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">23.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">Photo-electric effect can be explained by<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Corpuscular theory of light\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) Wave nature of light\u00a0 \u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c) Bohr\u2019s theory\u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) Quantum theory of light<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">24. in photoelectric effect, the K.E. of electrons emitted from the metal surface depends upon<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Intensity of light\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) Frequency of incident light\u00a0<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) Velocity of incident light\u00a0 \u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) both intensity and velocity of light<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">25.<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">X-rays are in nature similar to\u00a0<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">Beta rays\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(b) Gamma rays<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(c) de-Broglie waves\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(d) Cathode rays<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">26. Planck constant has the same dimensions as<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a)\u00a0 Force \u00d7 time\u00a0 \u00a0<\/span><span style=\"font-family: 'Times New Roman';\">(b) force \u00d7 distance\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(c) force \u00d7 speed\u00a0 \u00a0 <\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) force \u00d7 distance \u00d7 time<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">27. Two photons having<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) Equal wavelengths have equal linear momenta\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) equal energies have equal linear momenta<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) Equal frequencies have equal linear momenta\u00a0 \u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(d) equal linear momenta have equal wavelengths.<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">28. Let p and E denote the linear momentum and energy of a photon. If the wavelength is decreased,<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(a) Both p and E increase<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(b) p increases and E decreases<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) <\/span><span style=\"font-family: 'Times New Roman';\">p decreases and E increases\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d) both p and E decrease.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">29. The equation E = pc is valid<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) For an electron as well as for a photon\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) for an electron but not for a photon<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(c) For a photon but not for an electron<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(d) neither for an electron nor for a photon.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">30. If the frequency of light in a photoelectric experiment is doubled, the stopping potential will<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) Be doubled\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) be halved\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) become more than double<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f\u00a0 <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(d) become less than double.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">31. The frequency and intensity of a light source are both doubled. Consider the following statements<\/span><\/strong><span style=\"font-family: 'Times New Roman';\">.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(A) The saturation photocurrent remains almost the same.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">(B) The maximum kinetic energy of the photoelectrons is doubled.<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) Both A and B are true.\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) A is true but B is false.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) A is false but B is true.\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d) Both A and B are false.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">32. A point source of light is used in a photoelectric effect. If the source is removed farther from the emitting metal, the stopping potential<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) Will increase\u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(b) will decrease\u00a0 \u00a0<\/span><strong><span style=\"font-family: 'Times New Roman';\">(c) will remain constant<\/span><\/strong><strong><span style=\"font-family: Wingdings;\">\uf09f <\/span><\/strong><span style=\"font-family: 'Times New Roman';\">(d) will either increase or decrease.\u00a0<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">33. When the intensity of a light source is increased,<\/span><\/strong><strong><span style=\"font-family: 'Times New Roman';\">(more than one corrects)<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) The number of photons emitted by the source in unit time increases<\/span><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(b) The total energy of the photons emitted per unit time increases<\/span><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) More energetic photons are emitted\u00a0 \u00a0 <\/span><span style=\"font-family: 'Times New Roman';\">(d) Faster photons are emitted.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">34. Photoelectric effect supports quantum nature of light because<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) There is a minimum frequency below which no photoelectrons are emitted<\/span><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(b) The maximum kinetic energy of photoelectrons depends only on the frequency of light and not on its intensity<\/span><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) Even when the metal surface is faintly illuminated the photoelectrons leave the surface immediately<\/span><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(d) Electric charge of the photoelectrons is quantized.<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><strong><span style=\"font-family: 'Times New Roman';\">35. If the wavelength of light in an experiment on photoelectric effect is doubled,<\/span><\/strong><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(a) The photoelectric emission will not take place<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(b) The photoelectric emission may or may not take place<\/span><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(c) The stopping potential will increase<\/span><\/p>\n<p style=\"margin-top: 10pt; margin-bottom: 0pt; line-height: normal;\"><span style=\"font-family: 'Times New Roman';\">(d) The stopping potential will decrease.<\/span><span style=\"font-family: Wingdings;\">\uf09f<\/span><\/p>\n<div style=\"clear: both;\">\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; text-align: right; line-height: normal;\"><strong>1<\/strong><\/p>\n<\/div>\n<\/div>\n<p style=\"bottom: 10px; right: 10px; position: absolute;\">\n","protected":false},"excerpt":{"rendered":"<p>Chapter 11 Dual Nature of Radiation and Matter Unit-7 Dual Nature of Radiation and Matter : Dual nature of radiation, Photoelectric effect, Hertz and Lenard&#8217;s observations; Einstein&#8217;s photoelectric equation-particle nature of light. Experimental study of photoelectric effect Matter waves-wave nature of particles, de-Broglie relation. 1 Free Electron in a Metal: In metals, the electrons in [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"_uag_custom_page_level_css":"","site-sidebar-layout":"right-sidebar","site-content-layout":"default","ast-site-content-layout":"narrow-width-container","site-content-style":"default","site-sidebar-style":"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-2253","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 11 Dual Nature of Radiation and Matter Unit-7 Dual Nature of Radiation and Matter : Dual nature of radiation, Photoelectric effect, Hertz and Lenard&#8217;s observations; Einstein&#8217;s photoelectric equation-particle nature of light. Experimental study of photoelectric effect Matter waves-wave nature of particles, de-Broglie relation. 1 Free Electron in a Metal: In metals, the electrons in&hellip;","_links":{"self":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2253","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=2253"}],"version-history":[{"count":10,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2253\/revisions"}],"predecessor-version":[{"id":4724,"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/pages\/2253\/revisions\/4724"}],"wp:attachment":[{"href":"https:\/\/vartmaaninstitutesirsa.com\/index.php\/wp-json\/wp\/v2\/media?parent=2253"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}