The function is f(x)=0. Find the x value. Compute x for the first iteration. f(x) =...
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The function is f(x)=0. Find the x value. Compute x for the first iteration. f(x) = e-*-x+ 0.63200 = 0 Use the inverse quadratic interpolation and the initial guesses of xi-2-0.1, xi-1-0.4 and x=0.7 Q2-(50p) Use the modified Newton-Raphson methods to evaluate the multiple root, with an initial guess of xo=0.2 (True value=0.5, Stopping criterion Estop=0.05%) f(x)= x - 3x + 2.25x - 0.5 = 0 For each iteration, evaluate absolute true percent relative error (\&t[%). The function is f(x)=0. Find the x value. Compute x for the first iteration. f(x) = e-*-x+ 0.63200 = 0 Use the inverse quadratic interpolation and the initial guesses of xi-2-0.1, xi-1-0.4 and x=0.7 Q2-(50p) Use the modified Newton-Raphson methods to evaluate the multiple root, with an initial guess of xo=0.2 (True value=0.5, Stopping criterion Estop=0.05%) f(x)= x - 3x + 2.25x - 0.5 = 0 For each iteration, evaluate absolute true percent relative error (\&t[%).
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To solve the equation fx exx 063200 0 using inverse quadratic interpolation and the initial guesses ... View the full answer
Related Book For
Numerical Methods With Chemical Engineering Applications
ISBN: 9781107135116
1st Edition
Authors: Kevin D. Dorfman, Prodromos Daoutidis
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