Obtain the temperature distribution as a function of (x, y, t) T 1 T + ax dy a t Where at x = 0 y = 0 T = To, and at x = L T dy = 0, y = W T = T Show all solution steps and simplify all equations Show all values of the eigen values T dx and the initial condition, T(x, y, t = 0) = f(x,y) 0 Apply the non-homogenous initial condition to determine the integration constant Show the integrals of the orthogonality conditions, there is no need to obtain the numerator integral, however, you must show the dominator value after integration (N)