Q2: For the following roots of the prototype second order systems: System a S1 = -2,s2 =-2 %3D System b S1 = -1, s2 = -3 %3D System c S1 = -3- 2j, s2 = -3+ 2j S1 = -j,S2 = +j S1 = 2-j,S2 = 2+j %3D System d %3D System e %3D 1. Plot the roots on the s-plane for each system separately 2. Type the stability for each system (stable, unstable, marginally stable 3. Type the classification of the system with respect to the value of ma
Q2: For the following roots of the prototype second order systems: System a S1 = -2,s2 =-2 %3D System b S1 = -1, s2 = -3 %3D System c S1 = -3- 2j, s2 = -3+ 2j S1 = -j,S2 = +j S1 = 2-j,S2 = 2+j %3D System d %3D System e %3D 1. Plot the roots on the s-plane for each system separately 2. Type the stability for each system (stable, unstable, marginally stable 3. Type the classification of the system with respect to the value of ma
Power System Analysis and Design (MindTap Course List)
6th Edition
ISBN:9781305632134
Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Chapter3: Power Transformers
Section: Chapter Questions
Problem 3.30P: Reconsider Problem 3.29. If Va,VbandVc are a negative-sequence set, how would the voltage and...
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![Q2: For the following roots of the prototype second order systems:
System a
S1 = -2,s2 = -2
System b
S1 = -1, s2 = -3
System c
S1 = -3 - 2j, s2 = -3+ 2j
%3D
System d
S1 = -j, s2 = +j
%3D
%3D
System e
S1 = 2-j,s2 = 2+j
%3D
%3D
1. Plot the roots on the s-plane for each system separately
2. Type the stability for each system (stable, unstable, marginally stable-
3. Type the classification of the system with respect to the value of ma](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc5fba542-c877-462f-9d24-ddb4b48658e5%2Fe518d447-7877-495b-b9eb-3413266e0307%2F9m44pj9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q2: For the following roots of the prototype second order systems:
System a
S1 = -2,s2 = -2
System b
S1 = -1, s2 = -3
System c
S1 = -3 - 2j, s2 = -3+ 2j
%3D
System d
S1 = -j, s2 = +j
%3D
%3D
System e
S1 = 2-j,s2 = 2+j
%3D
%3D
1. Plot the roots on the s-plane for each system separately
2. Type the stability for each system (stable, unstable, marginally stable-
3. Type the classification of the system with respect to the value of ma
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