Consider the feedback system shown in Figure DP7.14. The process transfer function is marginally stable. The controller is the proportional-derivative (PD) controller Gc(s) = KP + KDs. (a) Determine the characteristic equation of the closed-loop system. (b) Let Ñ = KP/KD. Write the characteristic equation in the form (c) Plot the root locus for 0 ¤ KD (d) What is
Consider the feedback system shown in Figure DP7.14. The process transfer function is marginally stable. The controller is the proportional-derivative (PD) controller
Gc(s) = KP + KDs.
(a) Determine the characteristic equation of the closed-loop system.
(b) Let Ñ = KP/KD. Write the characteristic equation in the form
-1.png)
Gc(s) = KP + KDs.
(a) Determine the characteristic equation of the closed-loop system.
(b) Let Ñ = KP/KD. Write the characteristic equation in the form
-1.png)
(c) Plot the root locus for 0 ¤ KD (d) What is the effect on the root locus when 0 (e) Design the PD controller to meet the following specifications:
(i) P.O. (ii) Ts Figure DP7.14
A marginally stable plant with a PD controller in the loop.
-2.png)
This problem has been solved!
Do you need an answer to a question different from the above? Ask your question!
Related Book For