The control system, shown in Fig. below, is subjected to a unit ramp function, a) Determine the value of k and k, such that the system has an overshoot of 16.303% and a damped natural frequency of 3.4641 rad/sec. b) Calculate the rise time, peak time and settling time. c) Define the system type d) Calculate the steady-state error of that system R(s) K (x+2) K ((s)
The control system, shown in Fig. below, is subjected to a unit ramp function, a) Determine the value of k and k, such that the system has an overshoot of 16.303% and a damped natural frequency of 3.4641 rad/sec. b) Calculate the rise time, peak time and settling time. c) Define the system type d) Calculate the steady-state error of that system R(s) K (x+2) K ((s)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Transcribed Image Text:The control system, shown in Fig. below, is subjected to a unit ramp function,
a) Determine the value of k and k, such that the system has an overshoot of
16.303% and a damped natural frequency of 3.4641 rad/sec.
b) Calculate the rise time, peak time and settling time.
c) Define the system type
d) Calculate the steady-state error of that system
R(s)
K
(x+2)
K
((s)
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