{"id":329472,"date":"2023-01-06T01:02:11","date_gmt":"2023-01-05T19:32:11","guid":{"rendered":"https:\/\/infinitylearn.com\/surge\/question\/the-temperature-of-the-two-outer-surfaces-of-a-composite-slab-consisting-of-two-materials-having-coefficients-of-thermal-conductivity-k-and-2k-and-thickness-x-and-4x-respectively-are\/"},"modified":"2025-06-26T18:04:47","modified_gmt":"2025-06-26T12:34:47","slug":"the-temperature-of-the-two-outer-surfaces-of-a-composite-slab-consisting-of-two-materials-having-coefficients-of-thermal-conductivity-k-and-2k-and-thickness-x-and-4x-respectively-are","status":"publish","type":"questions","link":"https:\/\/infinitylearn.com\/surge\/question\/physics\/the-temperature-of-the-two-outer-surfaces-of-a-composite-sla\/","title":{"rendered":"The temperature of the two outer surfaces of a composite slab, consisting of two materials having coefficients of thermal conductivity \u00a0K and \u00a02K and thickness x and 4x , respectively, are\u00a0T2\u00a0and \u00a0T1(T2>T1).The rate of heat transfer through the slab, in a steady state is\u00a0A(T2\u2212T1)Kxf,\u00a0with\u00a0f\u00a0 equal to"},"content":{"rendered":"","protected":false},"author":1,"template":"","meta":{"_yoast_wpseo_focuskw":"","_yoast_wpseo_title":"","_yoast_wpseo_metadesc":"The temperature of the two outer surfaces of a composite slab, consisting of two materials having coefficients of thermal conductivity \u00a0K and \u00a02K and thickness x and 4x , respectively, are\u00a0T2\u00a0and \u00a0T1(T2>T1).The rate of heat transfer through the slab, in a steady state is\u00a0A(T2\u2212T1)Kxf,\u00a0with\u00a0f\u00a0 equal to","custom_permalink":"question\/physics\/the-temperature-of-the-two-outer-surfaces-of-a-composite-sla\/"},"categories":[],"acf":{"question":"<p>The temperature of the two outer surfaces of a composite slab, consisting of two materials having coefficients of thermal conductivity &nbsp;K and &nbsp;2K and thickness x and 4x , respectively, are&nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><msub><mi>T<\/mi><mn>2<\/mn><\/msub><\/math>&nbsp;and &nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><msub><mi>T<\/mi><mn>1<\/mn><\/msub><mo>(<\/mo><msub><mi>T<\/mi><mn>2<\/mn><\/msub><mo>&gt;<\/mo><msub><mi>T<\/mi><mn>1<\/mn><\/msub><mo>)<\/mo><mo>.<\/mo><\/math>The rate of heat transfer through the slab, in a steady state is&nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfenced><mfrac><mrow><mi>A<\/mi><mo>(<\/mo><msub><mi>T<\/mi><mn>2<\/mn><\/msub><mo>\u2212<\/mo><msub><mi>T<\/mi><mn>1<\/mn><\/msub><mo>)<\/mo><mi>K<\/mi><\/mrow><mi>x<\/mi><\/mfrac><\/mfenced><mi>f<\/mi><mo>,<\/mo><\/math>&nbsp;with&nbsp;<math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mi>f<\/mi><\/math>&nbsp; equal to<\/p><figure class=\"image image_resized\" style=\"width:32.33%;\"><img 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\"><\/figure>","options":[{"option":"<p><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><mn>2<\/mn><mn>3<\/mn><\/mfrac><\/math><\/p>","correct":false},{"option":"<p><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><mn>1<\/mn><mn>2<\/mn><\/mfrac><\/math><\/p>","correct":false},{"option":"<p>1<\/p>","correct":false},{"option":"<p><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><mn>1<\/mn><mn>3<\/mn><\/mfrac><\/math><\/p>","correct":true}],"solution":"<p>The thermal resistance is given by&nbsp;<br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><mi>x<\/mi><mrow><mi>K<\/mi><mi>A<\/mi><\/mrow><\/mfrac><mo>+<\/mo><mfrac><mrow><mn>4<\/mn><mi>x<\/mi><\/mrow><mrow><mn>2<\/mn><mi>K<\/mi><mi>A<\/mi><\/mrow><\/mfrac><mo>=<\/mo><mfrac><mi>x<\/mi><mrow><mi>K<\/mi><mi>A<\/mi><\/mrow><\/mfrac><mo>+<\/mo><mfrac><mrow><mn>2<\/mn><mi>x<\/mi><\/mrow><mrow><mi>K<\/mi><mi>A<\/mi><\/mrow><\/mfrac><mo>=<\/mo><mfrac><mrow><mn>3<\/mn><mi>x<\/mi><\/mrow><mrow><mi>K<\/mi><mi>A<\/mi><\/mrow><\/mfrac><\/math><br>Amount of heat flow per second,<br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><mrow><mi>d<\/mi><mi>Q<\/mi><\/mrow><mrow><mi>d<\/mi><mi>t<\/mi><\/mrow><\/mfrac><mo>=<\/mo><mfrac><mrow><mi>\u0394<\/mi><mi>T<\/mi><\/mrow><mfrac><mrow><mn>3<\/mn><mi>x<\/mi><\/mrow><mrow><mi>K<\/mi><mi>A<\/mi><\/mrow><\/mfrac><\/mfrac><mo>=<\/mo><mfrac><mrow><mo>(<\/mo><msub><mi>T<\/mi><mn>2<\/mn><\/msub><mo>\u2212<\/mo><msub><mi>T<\/mi><mn>1<\/mn><\/msub><mo>)<\/mo><mi>K<\/mi><mi>A<\/mi><\/mrow><mrow><mn>3<\/mn><mi>x<\/mi><\/mrow><\/mfrac><\/math><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo>=<\/mo><mfrac><mn>1<\/mn><mn>3<\/mn><\/mfrac><mfenced close=\"}\" open=\"{\"><mfrac><mrow><mi>A<\/mi><mo>(<\/mo><msub><mi>T<\/mi><mn>2<\/mn><\/msub><mo>\u2212<\/mo><msub><mi>T<\/mi><mn>1<\/mn><\/msub><mo>)<\/mo><mi>K<\/mi><\/mrow><mi>x<\/mi><\/mfrac><\/mfenced><mtext>\u2009\u2009\u2009\u2009\u2009\u2009\u2009\u2009\u2009\u2009\u2009<\/mtext><mo>\u2234<\/mo><mtext>\u2009<\/mtext><mi>f<\/mi><mo>=<\/mo><mfrac><mn>1<\/mn><mn>3<\/mn><\/mfrac><mtext>\u2009\u2009\u2009\u2009\u2009<\/mtext><\/math><\/p>","subject":""},"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v17.9 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>The temperature of the two outer surfaces of a composite slab, consisting of two materials having coefficients of thermal conductivity \u00a0K and \u00a02K and thickness x and 4x , respectively, are\u00a0T2\u00a0and \u00a0T1(T2&gt;T1).The rate of heat transfer through the slab, in a steady state is\u00a0A(T2\u2212T1)Kxf,\u00a0with\u00a0f\u00a0 equal to - Infinity Learn by Sri Chaitanya<\/title>\n<meta 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two outer surfaces of a composite slab, consisting of two materials having coefficients of thermal conductivity \u00a0K and \u00a02K and thickness x and 4x , respectively, are\u00a0T2\u00a0and \u00a0T1(T2>T1).The rate of heat transfer through the slab, in a steady state is\u00a0A(T2\u2212T1)Kxf,\u00a0with\u00a0f\u00a0 equal to","robots":{"index":"index","follow":"follow","max-snippet":"max-snippet:-1","max-image-preview":"max-image-preview:large","max-video-preview":"max-video-preview:-1"},"canonical":"https:\/\/infinitylearn.com\/surge\/question\/physics\/the-temperature-of-the-two-outer-surfaces-of-a-composite-sla\/","og_locale":"en_US","og_type":"article","og_title":"The temperature of the two outer surfaces of a composite slab, consisting of two materials having coefficients of thermal conductivity \u00a0K and \u00a02K and thickness x and 4x , respectively, are\u00a0T2\u00a0and \u00a0T1(T2>T1).The rate of heat transfer through the slab, in a steady state 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coefficients of thermal conductivity \u00a0K and \u00a02K and thickness x and 4x , respectively, are\u00a0T2\u00a0and \u00a0T1(T2>T1).The rate of heat transfer through the slab, in a steady state is\u00a0A(T2\u2212T1)Kxf,\u00a0with\u00a0f\u00a0 equal to","breadcrumb":{"@id":"https:\/\/infinitylearn.com\/surge\/question\/physics\/the-temperature-of-the-two-outer-surfaces-of-a-composite-sla\/#breadcrumb"},"inLanguage":"en-US","potentialAction":[{"@type":"ReadAction","target":["https:\/\/infinitylearn.com\/surge\/question\/physics\/the-temperature-of-the-two-outer-surfaces-of-a-composite-sla\/"]}]},{"@type":"BreadcrumbList","@id":"https:\/\/infinitylearn.com\/surge\/question\/physics\/the-temperature-of-the-two-outer-surfaces-of-a-composite-sla\/#breadcrumb","itemListElement":[{"@type":"ListItem","position":1,"name":"Home","item":"https:\/\/infinitylearn.com\/surge\/"},{"@type":"ListItem","position":2,"name":"The temperature of the two outer surfaces of a composite slab, consisting of two 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