Consider a large plane wall of thickness L and constant thermal conductivity k. The left side of the wall (x = 0) is maintained at a constant temperature To, while the right surface at x = L is insulated. Heat is generated in the wall at the rate of g = a x-. Assuming steady one- dimensional heat transfer, express the differential equation and the boundary conditions for heat conduction through the wall. By solving the differential equation and applying the boundary conditions, obtain a relation for the temperature distribution in the wall in terms of x, L, k, a and To. Using the temperature distribution, ´ Insulated To

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