Q.5/ For each system shown in Figure 3, make an accurate plot of the root locus and find the following: a. The breakaway and break-in points b. The range of K to keep the system stable c. The value of K that yields a stable system with critically damped second-order poles
Q.5/ For each system shown in Figure 3, make an accurate plot of the root locus and find the following: a. The breakaway and break-in points b. The range of K to keep the system stable c. The value of K that yields a stable system with critically damped second-order poles
Introductory Circuit Analysis (13th Edition)
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![Q.5/ For each system shown in Figure 3, make an accurate plot of the root locus
and find the following:
a. The breakaway and break-in points
b. The range of K to keep the system stable
c. The value of K that yields a stable system with
critically damped second-order poles
d. The value of K that yields a stable system with a
pair of second-order poles that have a damping
ratio of 0.707
R(s)
K(s + 2)(s + 1)
C(s)
(s – 2)(s – 1)
System 1
R(s) +
K(s + 2)(s + 1)
C(s)
(s² – 2s + 2)
System 2
Figure 3](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F28d3be68-79fc-4d2a-8bf6-479ce02507a6%2F44c735b4-6757-469b-97e3-f031b6ddbeaa%2Faf1i02f_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q.5/ For each system shown in Figure 3, make an accurate plot of the root locus
and find the following:
a. The breakaway and break-in points
b. The range of K to keep the system stable
c. The value of K that yields a stable system with
critically damped second-order poles
d. The value of K that yields a stable system with a
pair of second-order poles that have a damping
ratio of 0.707
R(s)
K(s + 2)(s + 1)
C(s)
(s – 2)(s – 1)
System 1
R(s) +
K(s + 2)(s + 1)
C(s)
(s² – 2s + 2)
System 2
Figure 3
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