{"id":332525,"date":"2023-01-06T02:15:58","date_gmt":"2023-01-05T20:45:58","guid":{"rendered":"https:\/\/infinitylearn.com\/surge\/question\/a-coil-of-area-a-0-5-m2-is-situated-in-a-uniform-magnetic-field-b-4-0-wb-m2-and-makes-an-angle-of-60-with-respect-to-the-magnetic-field-as-shown-in-fig-the-value-of-the-magnetic-flux-throug\/"},"modified":"2025-06-26T17:55:12","modified_gmt":"2025-06-26T12:25:12","slug":"a-coil-of-area-a-0-5-m2-is-situated-in-a-uniform-magnetic-field-b-4-0-wb-m2-and-makes-an-angle-of-60-with-respect-to-the-magnetic-field-as-shown-in-fig-the-value-of-the-magnetic-flux-throug","status":"publish","type":"questions","link":"https:\/\/infinitylearn.com\/surge\/question\/physics\/a-coil-of-area-a--05-m2-is-situated-in-a-uniform-magnetic\/","title":{"rendered":"A coil of area A = 0.5 m2 is situated in a uniform magnetic field B = 4.0 Wb\/m2 and makes an angle of 60\u00b0 with respect to the magnetic field as shown in fig. The value of the magnetic flux through the area A would be equal to :"},"content":{"rendered":"","protected":false},"author":1,"template":"","meta":{"_yoast_wpseo_focuskw":"","_yoast_wpseo_title":"","_yoast_wpseo_metadesc":"A coil of area A = 0.5 m2 is situated in a uniform magnetic field B = 4.0 Wb\/m2 and makes an angle of 60\u00b0 with respect to the magnetic field as shown in fig. The value of the magnetic flux through the area A would be equal to :","custom_permalink":"question\/physics\/a-coil-of-area-a--05-m2-is-situated-in-a-uniform-magnetic\/"},"categories":[],"acf":{"question":"<p>A coil of area A = 0.5 m<sup>2<\/sup> is situated in a uniform magnetic field B = 4.0 Wb\/m<sup>2 <\/sup>and makes an angle of 60\u00b0 with respect to the magnetic field as shown in fig. The value of the magnetic flux through the area A would be equal to :<\/p><figure class=\"image image_resized\" style=\"width:30.71%;\"><img 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\"><\/figure>","options":[{"option":"<p>2 weber<\/p>","correct":false},{"option":"<p>1 weber<\/p>","correct":true},{"option":"<p>3 weber<\/p>","correct":false},{"option":"<p>(3\/2) weber<\/p>","correct":false}],"solution":"<p>magnetic &nbsp;flux&nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>\u03d5<\/mi><mo>&nbsp;<\/mo><mo>=<\/mo><mi>B<\/mi><mi>A<\/mi><mo>&nbsp;<\/mo><mi>cos<\/mi><mo>&nbsp;<\/mo><mi>\u03b8<\/mi><\/math><\/p><p><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi mathvariant=\"normal\">\u03d5<\/mi><mo>=<\/mo><mn>4<\/mn><mo>\u00d7<\/mo><mn>0<\/mn><mo>.<\/mo><mn>5<\/mn><mo>\u00d7<\/mo><mi>cos<\/mi><msup><mn>60<\/mn><mn>0<\/mn><\/msup><mo>=<\/mo><mn>1<\/mn><mo>&nbsp;<\/mo><mi>weber<\/mi><\/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 coil of area A = 0.5 m2 is situated in a uniform magnetic field B = 4.0 Wb\/m2 and makes an angle of 60\u00b0 with respect to the magnetic field as shown in fig. The value of the magnetic flux through the area A would be equal to : - Infinity Learn by Sri Chaitanya<\/title>\n<meta name=\"description\" content=\"A coil of area A = 0.5 m2 is situated in a uniform magnetic field B = 4.0 Wb\/m2 and makes an angle of 60\u00b0 with respect to the magnetic field as shown in fig. The value of the magnetic flux through the area A would be equal to :\" \/>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/infinitylearn.com\/surge\/question\/physics\/a-coil-of-area-a--05-m2-is-situated-in-a-uniform-magnetic\/\" \/>\n<meta property=\"og:locale\" content=\"en_US\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"A coil of area A = 0.5 m2 is situated in a uniform magnetic field B = 4.0 Wb\/m2 and makes an angle of 60\u00b0 with respect to the magnetic field as shown in fig. The value of the magnetic flux through the area A would be equal to : - Infinity Learn by Sri Chaitanya\" \/>\n<meta property=\"og:description\" content=\"A coil of area A = 0.5 m2 is situated in a uniform magnetic field B = 4.0 Wb\/m2 and makes an angle of 60\u00b0 with respect to the magnetic field as shown in fig. 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