Question

Exercise 2 (run the simulation and put the print screen of the codes and the output in your report) i. Put the transfer function below in MATLAB command. (Hint: use \"tf\" command in MATLAB) $\frac{C(s)}{R(s)} = \frac{24}{(s^3 + 9s^2 + 26s + 24)}$ ii. Now, derive the closed loop transfer function of the system as shown below. Use coding and not Simulink. $\frac{24}{s^3 + 9s^2 + 26s + 24}$ iii. Convert the transfer function above into state space.

          Exercise 2
(run the simulation and put the print screen of the codes and the output in your
report)
i. Put the transfer function below in MATLAB command. (Hint: use \"tf\" command in
MATLAB)
$\frac{C(s)}{R(s)} = \frac{24}{(s^3 + 9s^2 + 26s + 24)}$
ii. Now, derive the closed loop transfer function of the system as shown below. Use
coding and not Simulink.
$\frac{24}{s^3 + 9s^2 + 26s + 24}$
iii. Convert the transfer function above into state space.

Exercise 2
(run the simulation and put the print screen of the codes and the output in your
report)
i. Put the transfer function below in MATLAB command. (Hint: use ẗfc̈ommand in
MATLAB)
(C(s))/(R(s)) = (24)/((s^3 + 9s^2 + 26s + 24))
ii. Now, derive the closed loop transfer function of the system as shown below. Use
coding and not Simulink.
(24)/(s^3 + 9s^2 + 26s + 24)
iii. Convert the transfer function above into state space.

Added by Robert P.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Babita Kumari

Step 1

First, let's define the transfer function in MATLAB using the "tf" command: ```matlab num = 24; den = [4952, 265, 24]; C = tf(num, den); ``` Show more…

Show all steps

Thanks for your feedback!

Transfer Function to State Space and Vice Versa Exercise 2 (run the simulation and put the print screen of the codes and the output in your report) Put the transfer function below in MATLAB command. (Hint: use "tf" command in MATLAB) C(s) = 24 / (4952s^2 + 265s + 24) Now, derive the closed-loop transfer function of the system as shown below. Use coding and not Simulink R(s) = 24 C(s) = 5 + 9s^2 + 265s + 24 iii. Convert the transfer function above into state space.