Exercise 3 Let's consider the system with the open loop transfer function given by G(p)=- close loop system is presented below E(p) G(p) S(p) 1- Determine the close loop transfer function of the system 2- Determine the characteristic equation k p(p²+p+3) the

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
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Exercixe 3

Exercise 1
Consider a unity feedback system with G(s) = a(+1)(+5) for K=10, 100
1- Plot the Bode diagram for each value of K
2- Determine the phase margin and the gain margin
Exercise 2
Plot the Bode diagram of the following open-loop transfer function
G(s) =
2000(s +0.5)
s(s+10)(s +50)
Exercise 3
Let's consider the system with the open loop transfer function given by G(p)=-
close loop system is presented below.
E(p)
s(p)
R(s) +
1- Determine the close loop transfer function of the system
2- Determine the characteristic equation
G(p)
Exercise 4
Let's consider the close loop system below
Eg(s)
G(s)H(s) =
100
s(s + 10)
5
s(s+1)
S(p)
1
(s+5)
1- Determine the close loop transfer function of the system
2- Determine the characteristic equation
Exercise 5
Realize the Nyquist plot of the following transfer function
C(s)
G(s)H(s) =
(s+2)
(s+1)(S-1)
G(s)H(s) =
10
(s+1)(s+2)
p(p² +p+3)
the
Transcribed Image Text:Exercise 1 Consider a unity feedback system with G(s) = a(+1)(+5) for K=10, 100 1- Plot the Bode diagram for each value of K 2- Determine the phase margin and the gain margin Exercise 2 Plot the Bode diagram of the following open-loop transfer function G(s) = 2000(s +0.5) s(s+10)(s +50) Exercise 3 Let's consider the system with the open loop transfer function given by G(p)=- close loop system is presented below. E(p) s(p) R(s) + 1- Determine the close loop transfer function of the system 2- Determine the characteristic equation G(p) Exercise 4 Let's consider the close loop system below Eg(s) G(s)H(s) = 100 s(s + 10) 5 s(s+1) S(p) 1 (s+5) 1- Determine the close loop transfer function of the system 2- Determine the characteristic equation Exercise 5 Realize the Nyquist plot of the following transfer function C(s) G(s)H(s) = (s+2) (s+1)(S-1) G(s)H(s) = 10 (s+1)(s+2) p(p² +p+3) the
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