Develop a function pseval implementing a Maclaurin's Series calculator and visualizer. It must have the following features: 1. Calculator Mode • It must take in a function handle f, in terms of x and n, containing the power series representation of a function, the number of terms n to be included in the computations, and a scalar value x that will be used to evaluate the function. The program must automatically execute this mode if there are exactly 3 input arguments. • The output will be a scalar value y which is the value of the evaluated function.
Develop a function pseval implementing a Maclaurin's Series calculator and visualizer. It must have the following features: 1. Calculator Mode • It must take in a function handle f, in terms of x and n, containing the power series representation of a function, the number of terms n to be included in the computations, and a scalar value x that will be used to evaluate the function. The program must automatically execute this mode if there are exactly 3 input arguments. • The output will be a scalar value y which is the value of the evaluated function.
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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develop a program in matlab that will do this, following the mclaurins formula, a sample of the needed output is on the second pic
Transcribed Image Text:Develop a function pseval implementing a Maclaurin's Series calculator and visualizer. It must have the following features:
1. Calculator Mode
▪ It must take in a function handle f, in terms of x and n, containing the power series representation of a function, the number of terms n to be included in the computations, and a
scalar value x that will be used to evaluate the function. The program must automatically execute this mode if there are exactly 3 input arguments.
▪ The output will be a scalar value y which is the value of the evaluated function.
Transcribed Image Text:1. Calculator Mode
f = @(x,n) (-1)^n.*x.^(2*n+1)./factorial(2*n+1);
pseval (f,5,-5)
y =
-0.0896
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