Mathematical Methods in the Physical Sciences

3rd Edition

ISBN: 9780471198260

Author: Mary L. Boas

Publisher: Wiley, John & Sons, Incorporated

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Chapter 13.3, Problem 4P

At t = 0 , two flat slabs each 5 cm thick, one at 0 ° and one at 20 ° , are stacked together, and then the surfaces are kept at 0 ° . Find the temperature as a function of x and t for t > 0.

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Chapter 13.3, Problem 3P

Chapter 13.3, Problem 5P

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Chapter 13 Solutions

Mathematical Methods in the Physical Sciences

Ch. 13.1 - Assume from electrostatics the equations E=/0 and...Ch. 13.1 - Show that the expression u=sin(xvt) describing a...Ch. 13.1 - Assume from electrodynamics the following...Ch. 13.1 - Obtain the heat flow equation (1.3) as follows:...Ch. 13.2 - After you find the series solution of a problem,...Ch. 13.2 - T=0,0x10,100,10x20. Solve the semi-infinite plate...Ch. 13.2 - Solve the semi-infinite plate problem if the...Ch. 13.2 - Solve the semi-infinite plate problem if the...Ch. 13.2 - Show that the solutions of (2.5) can also be...Ch. 13.2 - Show that the series in (2.12) can be summed to...

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At t = 0 , two flat slabs each 5 cm thick, one at 0 ° and one at 20 ° , are stacked together, and then the surfaces are kept at 0 ° . Find the temperature as a function of x and t for t &gt; 0.

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At t = 0 , two flat slabs each 5 cm thick, one at 0 ° and one at 20 ° , are stacked together, and then the surfaces are kept at 0 ° . Find the temperature as a function of x and t for t > 0.