Determine the cholesky factorization

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Show all your works to receive full credits.

Question 1. Apply two steps of the Newton's method to the equation x3 = 2x + 2 with initial guess x0 = 1. Show the iterations x1 and x2.

Question 2. Consider the function g(x) = x sin x. Find an interval where for each x0, the fixed point iteration xk = g(xk-1) always converges to the fixed point x = 0. In the case of convergence, what is the rate of convergence?

Question 3. Consider the matrix,

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Determine the Cholesky factorization of A: A = LLT. Show all you calculations to receive full credits.

Question 4. Suppose that the Gauss-Seidel method is used to solve the linear system, Ax = b, where

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What would be the solution after two iterations (x(2)), assuming that the initial guess is zero (x(0) = 0)? Will the method converge? Justify your answer.

Reference no: EM132915181

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