Create a MATLAB function file (not a local function, a separate file) called youLastName_fixed Point (the filename should be your LastName_fixed Point.m). The goal of your MATLAB function is to use the fixed-point iteration method to determine the value of a root to a specified precision (max error). Your MATLAB function will need to have 5 inputs and 1 output: Inputs 1. Anonymous function (the input function whose roots are to be determined). 2. Initial guess value for root. 3. Specified decimal error tolerance (e.g. 1% error should be 0.01). 4. Maximum iterations allowed (this should be the maximum iterations per root).

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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Problem #2 - Fixed-Point Iteration
Create a MATLAB function file (not a local function, a separate file) called
youLastName_fixed Point (the filename should be yourLastName_fixed Point.m). The goal of
your MATLAB function is to use the fixed-point iteration method to determine the value of a
root to a specified precision (max error). Your MATLAB function will need to have 5 inputs and 1
output:
Inputs
1. Anonymous function (the input function whose roots are to be determined).
2. Initial guess value for root.
3. Specified decimal error tolerance (e.g. 1% error should be 0.01).
4. Maximum iterations allowed (this should be the maximum iterations per root).
Outputs
1. Approximate value of root that meets error tolerance.
Transcribed Image Text:Problem #2 - Fixed-Point Iteration Create a MATLAB function file (not a local function, a separate file) called youLastName_fixed Point (the filename should be yourLastName_fixed Point.m). The goal of your MATLAB function is to use the fixed-point iteration method to determine the value of a root to a specified precision (max error). Your MATLAB function will need to have 5 inputs and 1 output: Inputs 1. Anonymous function (the input function whose roots are to be determined). 2. Initial guess value for root. 3. Specified decimal error tolerance (e.g. 1% error should be 0.01). 4. Maximum iterations allowed (this should be the maximum iterations per root). Outputs 1. Approximate value of root that meets error tolerance.
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