The SIMULINK block diagram is given below.
set the initial conditions as given below for integrator 1.
Now simulate the model and execute the following code:
figure;plot(time,simout(:,1),time,simout(:,2),'linewidth',2);grid
on;
xlabel('time');ylabel('Amplitude');title('states of the
system');legend('velocity','position');
code for phase plane plot:
figure;plot(simout(:,1),simout(:,2),'linewidth',2);grid
on;
xlabel('velocity');ylabel('position');title('phase plane
plot');
Phase plane plot is plotted below
Objective: This activity has the purpose of helping students to to use either Simulink or VisSim to simulate the system behavior based on its Block Diagram representation and plot its response...
.matlab Objective: This activity has the purpose of helping students to to use either Simulink or VisSim to simulate the system behavior based on its Block Diagram representation and plot its response. Student Instructions: The following spring-mass-damper system has no external forcing, that is u(0)-0. At time t- 0 it has an initial condition for the spring, which it is distended by one unit: y(0)-1. The system will respond to this initial condition (zero-input-response) until it reaches equilibrium. 0)1initial condition...
1) Use Simulink to plot the unit step response of the following block diagram for K-1, 2, 5 and find Mp, tp, ts from the figure. (116s2 +1187s+8260) K(s) K controller plant R(s) K(s) G(s) Y(s) 2) Find the state variable representation of closed loop system of (1) by using Simulink. 1) Use Simulink to plot the unit step response of the following block diagram for K-1, 2, 5 and find Mp, tp, ts from the figure. (116s2 +1187s+8260) K(s)...
Build a block diagram representation of this model in Simulink, including integration and summation blocks. Apply a step input to the system and plot the output y(t) for 5 seconds. Assume initial conditions for all states are 0. Discuss the system step response: based on visual observation, is this system stable or unstable? Based on the plot, why? Use the Matlab command ’ss2tf’ to get a transfer function representation for the system. Determine the poles of the system (consider using...