11/21/2022 0 Comments Bisection method pseudocode![]() Use the following approximate a solution tor for the fied polnt method to write MATLAB code to 3-0 on the intervl,2] with aecuracy ronghly within 10- using -1. Explain steps by commenting on the Use fa)-a Choose a-2+w whee a is the lust digit of your NAU user name Problem 2. s the following pseudocode for the bisection method to write MATLAB code to appeoximate the cube root a of a given mber a on an appeopelate interval with aceuracy roughly within 10-Use at most 100 iterations. Show transcribed image text Expert Answer Output: an approximate fixed point of g on within 10−3 or a message of failure Input: g(x) = ln(x + 2), interval, an initial approximation x0, tolerance 10−3, maximum number of iterations 50 Print ‘the required accuracy is not reached in 50 iterations’ Xold = x % update xold for the next iteration end for Input: f(x)=ex −x−2,interval,tolerance10−3,maximumnumberofiterations50 Output: an approximate root of f on within 10−3 or a message of failure Use the following pseudocode for the fixed point method to write MATLAB code to approximate a solution to x4 − 3x2 − 3 = 0 on the interval with accuracy roughly within 10−8 using x0 = 1. Choose a = 2 + w where w is the last digit of your NAU user name. Use the following pseudocode for the bisection method to write MATLAB code to √Īpproximate the cube root 3 a of a given number a on an appropriate interval with accuracy roughly within 10−8. ![]()
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