📄 ex5_18.m
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% EX5_18.M Use MATLAB ode23 to solve the system% y1''=-2y1+ y2% y2''= y1-2y2% transformed into the system xdot=Ax where A is 4x4% INPUTS: Initial time, final time, initial conditions and title% OUTPUT: A (global variable); Plot of motion y1(t), y2(t)% Pass A to function CLDESFA=[0 0 1 0;0 0 0 1;-2 1 0 0;1 -2 0 0] % System matrixt0=input('Initial time= ')tf=input('Final time= ')x0=input('[y1(t0) y2(t0) doty1(t0) doty2(t0)] = ')x0t=x0'; % Transpose of initial conditions for ode23% Calls function cldesf to define state equations.[t,x]=ode23('cldesf',[t0,tf],x0t,[],A); % Numerical solution of system% y valuesy1=x(:,1); % Change to physical variables in exampley2=x(:,2);% Plot y1 and y2, the motion of the massestitlef=input('Title= ','s') % Input the title subplot(2,1,1),plot(t,y1) % Plot two graphs on one axisylabel('Displacement y1')subplot(2,1,2),plot(t,y2)ylabel('Displacement y2')xlabel('Time')title(eval('titlef'))%% Modify the file to allow different values of A to be input and% solve the system with other values of k1, m1 and k2, m2 in% Example 5.18%% Version 5 Change call to ode23
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