MATLAB APPLIED NUMERICAL METHOD MatLab and use a different code from the solution textbook Write a user defined MATLAB function for integration with the composite Simpsons method of a function f(x) that is given in a set of n discrete points that are spaced equally For the function name and arguments use I SimpsonPoints(x,y), where the input arguments x and y are vectors with the values of x and the corresponding values of f(x), respectively The output argument I is the value of the integral If the number of intervals in the data points is divisible by 3, the integration is done with the composite Simpsons 3 8 method If the number of intervals in the data points is one more than a number divisible by 3, the integration in the first interval is done with the trapezoidal method and the integration over the rest of the intervals is done with the composite Simpsons 3 8 method If the number of intervals in the data points is two more than a number divisible by 3, then the integration over the first two intervals is done with Simpsonss 1 3 method and the integration over the rest of the intervals is done with the composite Simpsons 3 8 method 9 1) 9 5) 9 20 Write a user defined MATLAB function for integration with the composite Simpson's method of a function f(x) that is given in a set of n discrete points that are spaced equally For the function name and arguments use I Simpson Points (x, y), where the input arguments x and y are vectors with the val ues ofx and the corresponding values of f(x), respectively The output argument I is the value of the inte gral If the number of intervals in the data points is divisible by 3, the integration is done with the composite Simpson's 3 8 method If the number of intervals in the data points is one more than a number divisible by 3, the integration in the first interval is done with the trapezoidal method and the integration over the rest of the intervals is done with the composite Simpson's 3 8 method If the number of intervals in the data points is two more than a number divisible by 3, then the integration over the first two intervals is done with Simpsons's 113 method and the integration over the rest of the intervals is done with the com posite Simpson's 3 8 method (a) Use Simpson Points to solve Problem 9 1 (b) Use Simpson Points to solve Problem 9 5

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Question: MATLAB APPLIED NUMERICAL METHOD MatLab and use a different code from the solution textbook Write a user-defined MATLAB function for integration with the composite Simpsons

MATLAB

APPLIED NUMERICAL METHOD

MatLab and use a different code from the solution textbook

Write a user-defined MATLAB function for integration with the composite Simpsons method of a function f(x) that is given in a set of n discrete points that are spaced equally. For the function name and arguments use I=SimpsonPoints(x,y), where the input arguments x and y are vectors with the values of x and the corresponding values of f(x), respectively. The output argument I is the value of the integral. If the number of intervals in the data points is divisible by 3, the integration is done with the composite Simpsons 3/8 method. If the number of intervals in the data points is one more than a number divisible by 3, the integration in the first interval is done with the trapezoidal method and the integration over the rest of the intervals is done with the composite Simpsons 3/8 method. If the number of intervals in the data points is two more than a number divisible by 3, then the integration over the first two intervals is done with Simpsonss 1/3 method and the integration over the rest of the intervals is done with the composite Simpsons 3/8 method

MATLAB APPLIED NUMERICAL METHOD MatLab and use a different code from the .

9.1)

solution textbook Write a user-defined MATLAB function for integration with the composite

9.5)

Simpsons method of a function f(x) that is given in a set

9.20 Write a user-defined MATLAB function for integration with the composite Simpson's method of a function f(x) that is given in a set of n discrete points that are spaced equally. For the function name and arguments use I Simpson Points (x, y), where the input arguments x and y are vectors with the val- ues ofx and the corresponding values of f(x), respectively. The output argument I is the value of the inte- gral. If the number of intervals in the data points is divisible by 3, the integration is done with the composite Simpson's 3/8 method. If the number of intervals in the data points is one more than a number divisible by 3, the integration in the first interval is done with the trapezoidal method and the integration over the rest of the intervals is done with the composite Simpson's 3/8 method. If the number of intervals in the data points is two more than a number divisible by 3, then the integration over the first two intervals is done with Simpsons's 113 method and the integration over the rest of the intervals is done with the com- posite Simpson's 3/8 method. (a) Use Simpson Points to solve Problem 9.1 (b) Use Simpson Points to solve Problem 9.5

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