Show that both the (i) jacobi method and (ii) gauss-seidel methods diverge for solving the system of equations
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The following system of equations is given:
⎧⎩⎨⎪⎪x+2y+3z=52x−y+2z=13x+y−2z=−1
Check if the Jacoby method or Gauss-Seidel method converges? If the methods or one of the methods converges how many iterations we need to apply in order to get solution with accuracy of 0.001
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