Based on the system of equations generated from the system for step t = 0.2 using...

 

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Based on the system of equations generated from the system for step t = 0.2 using the gauss Seidel method to find the answer to the system, perform three iterations and compare the answers obtained with problem 3. What do you think of the values obtained? For iterations 1 and 2 reflect the equations and operations that give rise to the results in handwritten form. For all other iterations, just enter values in the table. (Use 5 significant figures) Suggested table example: Iter X3 ERROR X1 ERROR X2 ERROR X3 X1 0,000000 X2 0,000000 0 0,000000 1 28,235294 10,245098 5,401207 2 34,009671 14,870494 7,268588 5,774377 4,625396 1,867381 3 36,515865 16,639583 8,005707 2,506195 1,769089 0,737119 a) Enter the T values for the last iteration T1 = T2 = T3 = Based on the system of equations generated from the system for step t = 0.2 using the gauss Seidel method to find the answer to the system, perform three iterations and compare the answers obtained with problem 3. What do you think of the values obtained? For iterations 1 and 2 reflect the equations and operations that give rise to the results in handwritten form. For all other iterations, just enter values in the table. (Use 5 significant figures) Suggested table example: Iter X3 ERROR X1 ERROR X2 ERROR X3 X1 0,000000 X2 0,000000 0 0,000000 1 28,235294 10,245098 5,401207 2 34,009671 14,870494 7,268588 5,774377 4,625396 1,867381 3 36,515865 16,639583 8,005707 2,506195 1,769089 0,737119 a) Enter the T values for the last iteration T1 = T2 = T3 =

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Enter the T values for the last iteration T1 3652 T2 1... View the full answer