Just do the code for part c, if you can't get the code to work reliably or are having some other problems, pseudocode would still be very useful. Thank you and any other advice on this problem would be appreciated!

+ 4. Transient Heat Transfer on a Flat Plate [20 points ] (Yes this is the same setup from the previous problem) Consider a square, flat plate that is insulated on the top and bottom and has fixed temperatures on the left and right (Figure 6 - left). We can define the transient temperature distribution in this plate with: Governing Equation: at PT 1 ay2 Osasa, Osy sb Boundary and Initial Conditions: T(r = 0, y, t > 0) = 10 + 2 sin y, T(r = 0,yt > 0) = 10 ar ar (9) -T, 9 = 0,t> 0) = 0, (I,y=b, t > 0) = 0 T(0 0) = 10 + 2 sin y, T(r = 0,yt > 0) = 10 ar ar (9) -T, 9 = 0,t> 0) = 0, (I,y=b, t > 0) = 0 T(0