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Using Newton–Raphson method, establish the formula [math] X_{n+1}= \frac{1}{2 }(X_n + \frac{N}{X_n}) [/math] to calculate [math] \sqrt{N} [/math]. Hence find [math] \sqrt{5} [/math] correct to four places of decimals. - Quora
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How to perform four iterations of the Newton-Raphson method to obtain the approximation value current to 6 decimal places of ∛17 starting with the initial approximation x0=2 - Quora
SOLVED: Newton-Raphson Method We are going to pretend to be Babylonians and approximate square roots the Babylonians didn't have calculators, so they had to be clever in finding roots Let'find an approximation
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SOLVED: Let g(x) = x2 X First find the slope m of the line joining (1, g(1)) and (2, 9(2)) . Then use the Newton-Raphson method to estimate the values of for
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