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,, solve the following please Write a general matlab program to calculate the THD value for a clipped sinewave signal Use for example (0.9 up

,, solve the following please

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Write a general matlab program to calculate the THD value for a clipped sinewave signal Use for example (0.9 up clip /0.7 down clip) A Sim (wot) write a general matlab program to calculate the THD value for a clipped sinewave signal Use for example (o.9 up clip /0.7 down clip) signal and systemHand calculations and code please Instructions: In this project, all the problems (except hand calculations) must be answered using MATLAB. Work with your assigned partner from Project 1. Clearly label the axes for all plotted signals. Your report should include a title page, problem statement, results clearly presented and a short 'Conclusion' section, with MATLAB code provided in the Appendix. Problem 1 Consider the discrete-time LTI system characterized by the following difference equation with input and initial conditions specified: }{n] + y(n-1]- 1.5 y(n-2] = x(n]. with y[0] =0 and y[1] = -1, x(#] = (-3) u[n-1]. . Write a MATLAB program to simulate this difference equation. You may try the commands 'filter' or "filric' or create a loop to compute the values recursively. . Printout and plot the values of the input signal, x[n] and the output signal, yfn] over the range I S n $ 10. Solve this difference equation by hand using the classical method. Verify by hand that the complete response yfn] you have found above satisfies the initial conditions and the difference equation. . Verify that the values of the output signal, yfn] produced by MATLAB are the same as those calculated by hand for the values of n = 1, 2, 3, 4, 5.*This problem requires MATLab* P-1 Write a Matlab script to calculate the following Taylor series expansion: y = In(1+x) (-1)(m-1) (-1)(0-1p 2 3 + ...+ + ... n=1 a) The code shall include the calculation of the true relative error, while the format long will be used for calculating y = In (1+1) by Maltab as the true solution. Compare the solution for n = 10 with the solution of n = 50 by calculating the ratio of the two solutions. b) Plot the function y = In (1+ x) for -/

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