(a) Let 2 = 1 and s(x) = kx/L, where k is a constant, in Eq. (i). Find v(x). (b) Assume
Chapter 10, Problem 23(choose chapter or problem)
(a) Let 2 = 1 and s(x) = kx/L, where k is a constant, in Eq. (i). Find v(x). (b) Assume that T1 = 10, T2 = 30, L = 20, k = 1/2, and that f(x) = 0 for 0 < x < L. Determine w(x, t). Then plot u(x, t) versus x for several values of t; on the same axes also plot the steady-state part of the solution v(x).
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