Consider the linear system Ax = e1 based on the 10 Ã 10 pentadiagonal matrix (a) For
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(a) For what values of z are the Jacobi and Gauss- Seidel methods guaranteed to converge?
(b) Set z = 4. How many iterations are required to approximate the solution to 3 decimal places?
(c) How small can |z| be before the methods diverge?
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