Q1/ Consider the system with: = 0.65, Wn = 5.3 rad/sec. Let us obtain the rise time ty , peak time tp, maximum overshoot Mp, and settling time ts when the system is subjected to a unit-step input.

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4 M 9:E
o Mid2_Mustaq..
->
Q1/ Consider the system with: = 0.65 , wn = 5.3 rad/sec. Let us obtain the rise time t, , peak
time tp, maximum overshoot Mp, and settling time ts when the system is subjected to a unit-step
input.
10(s + 4)(s + 6)
R(s) (s + 1)(s + 7)(s + 8)(s + 10)
Check the Transfer Function stability using the Routh Stability Criteria if the transfer function
Q2/ For the transfer function G(s) = Y(s)/R(s), described below
Y(s)
G(s) =
%3D
incorporated inside unity feedback system.
Q3/ For the system shown in Figure, determine the values of gain K and velocity-feedback
constant K so that the maximum overshoot in the unit-step response is 0.17 and the peak time is
1.35 sec. With these values of K and Kp, obtain the rise time and settling time. Assume that J =
1.5 Kg. m? and J = 2.3
N.m
rad.sec
R(s)
K
C(s)
Js + B
Transcribed Image Text:4 M 9:E o Mid2_Mustaq.. -> Q1/ Consider the system with: = 0.65 , wn = 5.3 rad/sec. Let us obtain the rise time t, , peak time tp, maximum overshoot Mp, and settling time ts when the system is subjected to a unit-step input. 10(s + 4)(s + 6) R(s) (s + 1)(s + 7)(s + 8)(s + 10) Check the Transfer Function stability using the Routh Stability Criteria if the transfer function Q2/ For the transfer function G(s) = Y(s)/R(s), described below Y(s) G(s) = %3D incorporated inside unity feedback system. Q3/ For the system shown in Figure, determine the values of gain K and velocity-feedback constant K so that the maximum overshoot in the unit-step response is 0.17 and the peak time is 1.35 sec. With these values of K and Kp, obtain the rise time and settling time. Assume that J = 1.5 Kg. m? and J = 2.3 N.m rad.sec R(s) K C(s) Js + B
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