Matlab Program 2Forced damped motionConsider the non homogeneous ODE with a nonlinear term called b:dydt2dy+ 2Aw+ w?y (1+ by²) = fo sin wftdtwherew = 3.0;\ = 1/36;fo = 3;Wf, = 1 and WE, = 2.9And the initial conditions are y(0) = y'(0) = 0Plot amplitude-force frequency (ypeak vs wf) for these three different b in asame plot:b = 0.25b = 0b = -0.25

Matlab Code: clear; clc; close all; % Description: Solves forced damped motion using ode45 w = 3;…

Consider the non homogeneous ODE with a nonlinear term called b: dy + 2Aw- dt2 dy + w?y (1+ by²) = fo sin wst dt where w = 3.0; \ = 1/36; fo = 3; %3D Wi, = 1 and w = 2.9 And the initial conditions are y(0) = y'(0) = 0 Plot amplitude-force frequency (ypeak vs wf) for these three different b in a same plot: b = 0.25 b = 0 b = -0.25

Consider the non homogeneous ODE with a nonlinear term called b: dy + 2Aw- dt2 dy + w?y (1+ by²) = fo sin wst dt where w = 3.0; \ = 1/36; fo = 3; %3D Wi, = 1 and w = 2.9 And the initial conditions are y(0) = y'(0) = 0 Plot amplitude-force frequency (ypeak vs wf) for these three different b in a same plot: b = 0.25 b = 0 b = -0.25

C++ for Engineers and Scientists

4th Edition

ISBN:9781133187844

Author:Bronson, Gary J.

Publisher:Bronson, Gary J.

Chapter7: Arrays

Section7.5: Case Studies

Problem 15E

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