{"id":333911,"date":"2023-01-06T02:49:08","date_gmt":"2023-01-05T21:19:08","guid":{"rendered":"https:\/\/infinitylearn.com\/surge\/question\/a-plane-polarized-light-with-intensity-i%ce%bf-is-incident-on-a-polaroid-with-electric-field-vector-making-an-angle-of-60-with-transmission-axis-of-polaroid-the-intensity-of\/"},"modified":"2025-06-26T18:19:13","modified_gmt":"2025-06-26T12:49:13","slug":"a-plane-polarized-light-with-intensity-i%ce%bf-is-incident-on-a-polaroid-with-electric-field-vector-making-an-angle-of-60-with-transmission-axis-of-polaroid-the-intensity-of","status":"publish","type":"questions","link":"https:\/\/infinitylearn.com\/surge\/question\/physics\/a-plane-polarized-light-with-intensityiis-incident-on-a-p\/","title":{"rendered":"A plane polarized light with intensity\u00a0I\u03bf\u00a0is incident on a polaroid with Electric Field vector making an angle of\u00a060\u00b0\u00a0with transmission axis of polaroid. The intensity of the resulting light will be\u00a0I\u03bfn. Find the value of n."},"content":{"rendered":"","protected":false},"author":1,"template":"","meta":{"_yoast_wpseo_focuskw":"","_yoast_wpseo_title":"","_yoast_wpseo_metadesc":"A plane polarized light with intensity\u00a0I\u03bf\u00a0is incident on a polaroid with Electric Field vector making an angle of\u00a060\u00b0\u00a0with transmission axis of polaroid. The intensity of the resulting light will be\u00a0I\u03bfn. Find the value of n.","custom_permalink":"question\/physics\/a-plane-polarized-light-with-intensityiis-incident-on-a-p\/"},"categories":[],"acf":{"question":"<p>A plane polarized light with intensity&nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><msub><mi>I<\/mi><mi>\u03bf<\/mi><\/msub><\/math>&nbsp;is incident on a polaroid with Electric Field vector making an angle of&nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mn>60<\/mn><mo>\u00b0<\/mo><\/math>&nbsp;with transmission axis of polaroid. The intensity of the resulting light will be&nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><msub><mi>I<\/mi><mi>\u03bf<\/mi><\/msub><mi>n<\/mi><\/mfrac><\/math>. Find the value of n.<\/p>","options":null,"solution":"<p>Malus law: The law states that <span>the intensity of a beam of plane-polarized light after passing through a rotatable polarizer varies as the square of the cosine of the angle through which the polarizer is rotated from the position that gives maximum intensity.<\/span><\/p><p><span>Using Malus law, we have&nbsp;<\/span><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>\u03b8<\/mi><mo>&nbsp;<\/mo><mo>=<\/mo><mo>&nbsp;<\/mo><mn>60<\/mn><mo>\u00b0<\/mo><\/math><\/p><figure class=\"image\"><img 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xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>I<\/mi><mo>&nbsp;<\/mo><mo>=<\/mo><mo>&nbsp;<\/mo><msub><mi>I<\/mi><mi>\u03bf<\/mi><\/msub><mo>&nbsp;<\/mo><msup><mi>cos<\/mi><mn>2<\/mn><\/msup><mi>\u03b8<\/mi><mspace linebreak=\"newline\">&nbsp;<\/mspace><mi>I<\/mi><mo>&nbsp;<\/mo><mo>=<\/mo><mo>&nbsp;<\/mo><msub><mi>I<\/mi><mi>\u03bf<\/mi><\/msub><mo>&nbsp;<\/mo><msup><mi>cos<\/mi><mn>2<\/mn><\/msup><mn>60<\/mn><mo>\u00b0<\/mo><mo>&nbsp;<\/mo><mo>=<\/mo><mfrac><mrow><mo>&nbsp;<\/mo><msub><mi>I<\/mi><mi>\u03bf<\/mi><\/msub><\/mrow><mn>4<\/mn><\/mfrac><mo>&nbsp;<\/mo><\/math><\/p>","subject":""},"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v17.9 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>A plane polarized light with intensity\u00a0I\u03bf\u00a0is incident on a polaroid with Electric Field vector making an angle of\u00a060\u00b0\u00a0with transmission axis of polaroid. The intensity of the resulting light will be\u00a0I\u03bfn. Find the value of n. - Infinity Learn by Sri Chaitanya<\/title>\n<meta name=\"description\" content=\"A plane polarized light with intensity\u00a0I\u03bf\u00a0is incident on a polaroid with Electric Field vector making an angle of\u00a060\u00b0\u00a0with transmission axis of polaroid. The intensity of the resulting light will be\u00a0I\u03bfn. 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