Instructions: Create a MATLAB code that solves roots of non-linear equations using Newton's Method. The code should have the following features: 1. The nonlinear function and its derivative can be declared directly on the MLX file. 2. Accepts an initial estimate and the error tolerance. 3. Checks if the initial estimate is a root of the inputted function. 4. Gives an error message when the first derivative of the function at the initial estimate is zero. 5. Displays the iteration table. (For more information, watch the Week 2 Lecture Video: ALTERNATIVE CODING FOR BISECTION METHOD). 6. Gives the following output values: approximate root, percent approximate relative error, number of iterations required to meet the condition (percent approximate relative error

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Chapter1: Computer Networks And The Internet
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Instructions:
Create a MATLAB code that solves roots of non-linear equations using Newton's Method. The code
should have the following features:
1. The nonlinear function and its derivative can be declared directly on the MLX file.
2. Accepts an initial estimate and the error tolerance.
3. Checks if the initial estimate is a root of the inputted function.
4. Gives an error message when the first derivative of the function at the initial estimate is zero.
5. Displays the iteration table. (For more information, watch the Week 2 Lecture Video:
ALTERNATIVE CODING FOR BISECTION METHOD).
6. Gives the following output values: approximate root, percent approximate relative error, number
of iterations required to meet the condition (percent approximate relative error <error
tolerance).
7. Gives a non-convergence message when the condition (percent approximate relative error <
error tolerance) is not met after 150 iterations.
Transcribed Image Text:Instructions: Create a MATLAB code that solves roots of non-linear equations using Newton's Method. The code should have the following features: 1. The nonlinear function and its derivative can be declared directly on the MLX file. 2. Accepts an initial estimate and the error tolerance. 3. Checks if the initial estimate is a root of the inputted function. 4. Gives an error message when the first derivative of the function at the initial estimate is zero. 5. Displays the iteration table. (For more information, watch the Week 2 Lecture Video: ALTERNATIVE CODING FOR BISECTION METHOD). 6. Gives the following output values: approximate root, percent approximate relative error, number of iterations required to meet the condition (percent approximate relative error <error tolerance). 7. Gives a non-convergence message when the condition (percent approximate relative error < error tolerance) is not met after 150 iterations.
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