Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of 10-6. Show your manual solution for first three iterations, then prepare an Excel file for the finding the root until the error is within 106 showing also the graph of the function.

Mathematics For Machine Technology
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Author:Peterson, John.
Publisher:Peterson, John.
Chapter87: An Introduction To G- And M-codes For Cnc Programming
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Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of
10-6. Show your manual solution for first three iterations, then prepare an Excel file for the finding the root until the error is within 10-6
showing also the graph of the function.
1. x3-2x2-5=0, when x =
[1, 4]
2. sin x - eX=0, when x =
[0,1]
3. (x-2)2-In x =0, when x = [1,2]
Transcribed Image Text:Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of 10-6. Show your manual solution for first three iterations, then prepare an Excel file for the finding the root until the error is within 10-6 showing also the graph of the function. 1. x3-2x2-5=0, when x = [1, 4] 2. sin x - eX=0, when x = [0,1] 3. (x-2)2-In x =0, when x = [1,2]
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