Physics for Scientists and Engineers, Vol. 1
Physics for Scientists and Engineers, Vol. 1
6th Edition
ISBN: 9781429201322
Author: Paul A. Tipler, Gene Mosca
Publisher: Macmillan Higher Education
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Chapter 20, Problem 39P
To determine

To Show: The thermal current through the shell is given by I=4πkr1r2r1r2(T2T1)

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(a) Taking into account the thermal expansion of the tungsten filament. You may assume a thermal expansion coefficient of 12×10−6 / ºC . (b) By what percentage does your answer differ ?
The thermal conductivity of a material depends only on the type of and is a constant. If a material is having low thermal conductivity then, the material is a good thermal t of Of the given materials, brass and steel, is a better conductor, as its value is higher.
Given a cylindrical Cu bar (length L = 4 m, radius, r = 2 cm). One end is kept in a heat bath at 105 °C and the other temperature at 5 °C. The surface of the bar is insulated so that there is negligible heat loss through it. thermal conductivity of copper: kcu = 385 W/m K Calculate the following up to three (3) significant figures: (1) Thermal resistance Rth of the Cu bar, Ans = (2) Conduction heat current HC, Ans = (3) Temperature gradient AT/Ax, Ans = (4) Temperature T of the Cu bar 0.5 m from the hot end, Ans in W in C/m in K/W in C
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