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A thin electrical heater is fitted between two long, concentric cylinders with inner and outer radii of 20 mm and 40 mm. The inner solid cylinder (A) has a thermal conductivity kA = 0.15 W/m-K. The outer cylinder (B) has a thermal conductivity kB = 1.5 W/m-K and its surface is subjected to convection with a fluid temperature T = - 15o C and a heat transfer coefficient of 50 W/m2 - K.

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  1. Today, 05:51
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    Answer: The missing part of the question; The quesion continue by saying we should calculate the heat transfer per unit lenght required to maintain and outside temperature of 5degree celsius.

    Explanation:

    Given kA = 0.15 W/m-K, r1 = 20 mm (0.02m), r2 = 40mm (0.04m), kB = 1.5 W/m-K, h = 50 W/m2 - K, T∞ = - 15 degree celsius

    from heat transfer in a cylindrical shell;

    Q/L = TA - T∞ / ln (r2/r1) / 2πkB + 1/2πhr2

    Plugging the values into the equation;

    Q/L = 5 - (-15) / (ln 0.04/0.02) / 2x3.142x1.5 + 1/2x3.142x50x0.04

    Q/L = 130.614W/m is the heat transfer per unit length
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