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This is a continuation from the previous problem. Once you have found the lower and upper bound ( a and b values ) that brackets
This is a continuation from the previous problem. Once you have found the lower and upper bound a and b values that brackets a zeroroot for the Bessel function J You can now use the bisection method to find the zeroroot
Given the lower and the upper bound that brackets the root, write a function that outputs the root and the number of iteration using the bisection method. The function should accept the following inputs in order:
alpha alpha for Bessel function J
lower bound low
upper bound upp
And outputs the following in order:
root
number of iteration to reach approximate error present besselj of mid previous besselj of mid of Note: For example, input the answer should be for iteration
For example:
To find the first root of J your input for lower bound is and upper bound is
Input Output
Supplemental Deliverables points:
For supplemental deliverables, you do not need to run your code in Matlab Grader. You have to turn in a hard copy of what is asked.
Use your functions from problem and Recreate the following table.
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