3. Sketch the root locus for the unity feedback system shown in Figure P8.3 for the following transfer func- tions: [Section: 8.4] R(S) a. G(s) = G(s) Figure P8.3 K(s+2)(s+6) s² +8s +25 C(s)
3. Sketch the root locus for the unity feedback system shown in Figure P8.3 for the following transfer func- tions: [Section: 8.4] R(S) a. G(s) = G(s) Figure P8.3 K(s+2)(s+6) s² +8s +25 C(s)
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![3. Sketch the root locus for the unity feedback system
shown in Figure P8.3 for the following transfer func-
tions: [Section: 8.4]
R(s)
a. G(s):
G(s)
Figure P8.3
K(s+2)(s+6)
s² +8s +25
C(s)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1cc8e0cd-b2d1-4f2a-bc9e-f05e050184e4%2F42912025-c755-469d-a54d-9226d928c9a0%2Fvu67j572_processed.png&w=3840&q=75)
Transcribed Image Text:3. Sketch the root locus for the unity feedback system
shown in Figure P8.3 for the following transfer func-
tions: [Section: 8.4]
R(s)
a. G(s):
G(s)
Figure P8.3
K(s+2)(s+6)
s² +8s +25
C(s)
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Step 1: State the given data.
VIEWStep 2: Finding the open loop poles and zeros.
VIEWStep 3: Finding the angle of departure at the positive imaginary part complex pole i.e s = -4 +j 3.
VIEWStep 4: Finding the root locus branches.
VIEWStep 5: Finding the break points.
VIEWStep 6: Drawing the root locus plot.
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