The edges of the rectangular plate are kept at the temperatures shown in the figure below T = 0C 1 T = 0C 2 3 T = 100C T= 200C Assuming steady-state heat conduction, the differential equation governing the temperature T in the interior is: + x y = = 0 If this equation is approximated by finite differences using the mesh shown, we obtain the following algebraic equations for temperatures at the mesh points: 1 -4 1 This is a tridiagonal matrix. Use three iterations of Gauss-Seidel method to solve for the temperature at each node (1, 2, 3). Consider that T-T2-T3-10C as initial values. 0 --L The edges of the rectangular plate are kept at the temperatures shown in the figure below T = 0C 1 T = 0C 2 3 T = 100C T= 200C Assuming steady-state heat conduction, the differential equation governing the temperature T in the interior is: + x y = = 0 If this equation is approximated by finite differences using the mesh shown, we obtain the following algebraic equations for temperatures at the mesh points: 1 -4 1 This is a tridiagonal matrix. Use three iterations of Gauss-Seidel method to solve for the temperature at each node (1, 2, 3). Consider that T-T2-T3-10C as initial values. 0 --L