2:15 AM P +488863 Expert Help K/S EaEDnD#9140 22:31 Step-3: Determine the asymptotes of the root loci. K ⚫ For G(s)H(s) = s(s+1)(s+2) Patten 22:31 ANSWER - Centroid of the asymptotes: σ0 = −1 Step-3: Determine the asymptotes of the root loci. K For G(s)H(s)= s(s+1)(s+2) STEP BY STEP SOLUTION Analyze Step 1: Identify the pole-zero configuration • The poles of G(s)H(s) are the roots of the denominator: s = 0, s = −1, and s = -2 So, there are three poles: s = 0, −1, −2. • The numerator K does not have any finite zeros, so there are no finite zeros
2:15 AM P +488863 Expert Help K/S EaEDnD#9140 22:31 Step-3: Determine the asymptotes of the root loci. K ⚫ For G(s)H(s) = s(s+1)(s+2) Patten 22:31 ANSWER - Centroid of the asymptotes: σ0 = −1 Step-3: Determine the asymptotes of the root loci. K For G(s)H(s)= s(s+1)(s+2) STEP BY STEP SOLUTION Analyze Step 1: Identify the pole-zero configuration • The poles of G(s)H(s) are the roots of the denominator: s = 0, s = −1, and s = -2 So, there are three poles: s = 0, −1, −2. • The numerator K does not have any finite zeros, so there are no finite zeros
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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
Transcribed Image Text:2:15 AM P
+488863
Expert Help
K/S
EaEDnD#9140
22:31
Step-3: Determine the asymptotes of the root loci.
K
⚫ For G(s)H(s) =
s(s+1)(s+2)
Patten
22:31
ANSWER
- Centroid of the asymptotes:
σ0 = −1
Step-3: Determine the asymptotes of the root loci.
K
For G(s)H(s)=
s(s+1)(s+2)
STEP BY STEP SOLUTION
Analyze
Step 1: Identify the pole-zero
configuration
•
The poles of G(s)H(s) are the roots
of the denominator:
s = 0, s = −1, and s = -2
So, there are three poles:
s = 0, −1, −2.
• The numerator K does not have any
finite zeros, so there are no finite
zeros
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