Use MATLAB to do following

Problem. A-aul is a Vandermonde matrix of order 5 where agi-v-i) and b- 1, 2, 3, 4, 5 T Use the following pseudocode to approximate the solution of A = by the Gauss-Seidel Method. Explain steps by commenting on them. Algorithm Gauss-Seidel Input: A, ? = zero (column) vector of order n, tolerance 10-6 Output: the solution of Acct within 10-6or a message of failure. n = length of = zero (column) vector of order n zold-zero (column) vector of order n for k-1 to 1000 for i = 1 to n xli] = 0.0 for j = 1 to n if j i 0) if IIA blloe106 FoundSolution-1 break if FoundSolution=1 print 'Number of iteration- k, 'Solution-', z else print The required accuracy is not reached in 1000 iterations Problem. A-aul is a Vandermonde matrix of order 5 where agi-v-i) and b- 1, 2, 3, 4, 5 T Use the following pseudocode to approximate the solution of A = by the Gauss-Seidel Method. Explain steps by commenting on them. Algorithm Gauss-Seidel Input: A, ? = zero (column) vector of order n, tolerance 10-6 Output: the solution of Acct within 10-6or a message of failure. n = length of = zero (column) vector of order n zold-zero (column) vector of order n for k-1 to 1000 for i = 1 to n xli] = 0.0 for j = 1 to n if j i 0) if IIA blloe106 FoundSolution-1 break if FoundSolution=1 print 'Number of iteration- k, 'Solution-', z else print The required accuracy is not reached in 1000 iterations