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[Solved] F Xn F Xn 0 Able Find Zero Solution F 1 Create Function Code Find Solution F 0 Starting X Q37244623

f (xn) on which f(xn) 0 and we are able to find a zero solution of f with. 1) Create a function code to find a solution of ff (xn) on which f'(xn) 0 and we are able to find a zero solution of f with. 1) Create a function code to find a solution of f()0 starting with xo and some err (error) 2) Then test your code by the following input f(x)-x3-2x-1-0,x 1.5 and err-0.001 3) Use the following symbols in your code; f for f, fp for f’, x0 for xo, old for xn and sol for the output. 4) Copy your answer (sol), (in each iteration) in command window and paste them in the end of your code with % sign for grader to see 5) Test your solution (sol) by following commend x3-2x-1-er, where x-sol. Copy and paste this (ans) as in (4). Use the fixed-point code and fix it up for this method here is an example for the method in the example the function f i (x)s 2-2; function [sol] fixpt (f,x0,err ) old x0+1; while abs (x0-old)>err old x0; x0-f (old); end solEx0 disp(sol) Show transcribed image text f (xn) on which f'(xn) 0 and we are able to find a zero solution of f with. 1) Create a function code to find a solution of f()0 starting with xo and some err (error) 2) Then test your code by the following input f(x)-x3-2x-1-0,x 1.5 and err-0.001 3) Use the following symbols in your code; f for f, fp for f’, x0 for xo, old for xn and sol for the output. 4) Copy your answer (sol), (in each iteration) in command window and paste them in the end of your code with % sign for grader to see 5) Test your solution (sol) by following commend x3-2x-1-er, where x-sol. Copy and paste this (ans) as in (4). Use the fixed-point code and fix it up for this method here is an example for the method in the example the function f i (x)s 2-2; function [sol] fixpt (f,x0,err ) old x0+1; while abs (x0-old)>err old x0; x0-f (old); end solEx0 disp(sol)

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Answer to f (xn) on which f'(xn) 0 and we are able to find a zero solution of f with. 1) Create a function code to find a solution… . . .

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