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6. Let f() be twice continuously differentiable and assume that f(0, where is a double root of f(x); that is f(x) (z - i)) h(a)

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6. Let f() be twice continuously differentiable and assume that f"(0, where is a double root of f(x); that is f(x) (z - i)) h(a) 0. Show that in this case Newton's method converges linearly, and that the modified iteration f(xk) converges quadratically

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