The characteristic equation of a control system is as follows, Choose trom the options below, if at all possible, the number of poles on the RHP, LHPjw axis and the stability of the system respectively OA22-1-Marginally stable system OB20-3-unstable OC Cannot be determined as there is zero in the first column OD.32-0-unstable system OE 2-3-0-unstable system

The characteristic equation of a control system is as follows, Choose trom the options below, if at all possible, the number of poles on the RHP, LHPjw axis and the stability of the system respectively OA22-1-Marginally stable system OB20-3-unstable OC Cannot be determined as there is zero in the first column OD.32-0-unstable system OE 2-3-0-unstable system

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

Chapter12: Power System Controls

Section: Chapter Questions

Problem 12.12P

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A ) Calculate the control poles S1 and S2 where the settling time is t=4 s according to the criteria Mp=5% (Mp=0.05) and 2% of the exceedance in the closed-loop control system with the root locus given on the side. B) Interpret the stability of the minimum phase systems for which Nyquist diagrams are given below.
Calculate the control poles s1 and s2 where the settling time is t_s=4 s according to the criterion Mp=5% (Mp=0.05) and 2% of the exceedance in the closed-loop control system with the root locus given on the side.
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