A2 Algorithm - Newton’s Method Input x0, xTol iters = 1 dx = -f(x0)/fDeriv(x0) (* fcns f and fDeriv *) root = x0 + dx While (Abs(dx) > xTol) dx = -f(root)/fDeriv(root) root = root + dx iters = iters + 1 End of while Return root, iters Exercise 2. Use the Newton Raphson method to estimate the root of f (x) = e − x −1, employing an initial guess of x = 0. The tolerance is = 10−8 .

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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A2 Algorithm - Newton’s Method Input x0, xTol iters = 1 dx = -f(x0)/fDeriv(x0) (* fcns f and fDeriv *) root = x0 + dx While (Abs(dx) > xTol) dx = -f(root)/fDeriv(root) root = root + dx iters = iters + 1 End of while Return root, iters Exercise 2. Use the Newton Raphson method to estimate the root of f (x) = e − x −1, employing an initial guess of x = 0. The tolerance is = 10−8 .
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