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Q3) The characteristic equation of a closed loop system is given as following: P(s) = s4 +5³ +3s² +2s +2 for this system considering the root locus, calculate the imaginary axis crossing points. (Points where root-locus crosses the imaginary axis) a) s = +j√2, -j√3 b) s = +j5,-j5 c) +j√2,-j√2 d) Root locus does not cross the Imaginary Axis

Q3) The characteristic equation of a closed loop system is given as following: P(s) = s4 +5³ +3s² +2s +2 for this system considering the root locus, calculate the imaginary axis crossing points. (Points where root-locus crosses the imaginary axis) a) s = +j√2, -j√3 b) s = +j5,-j5 c) +j√2,-j√2 d) Root locus does not cross the Imaginary Axis

Power System Analysis and Design (MindTap Course List)
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
Chapter6: Power Flows
Section: Chapter Questions
Problem 6.61P
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Q3) The characteristic equation of a closed loop system is given as following: P(s) = s4 + s³ + 3² +2s + 2 for this system considering the root locus, calculate the imaginary axis crossing points. (Points where root-locus crosses the imaginary axis) a) s = +j√2, -j√3 b) s = +j5,-j5 c) +j√2,-j√2 d) Root locus does not cross the Imaginary Axis
Transcribed Image Text:Q3) The characteristic equation of a closed loop system is given as following: P(s) = s4 + s³ + 3² +2s + 2 for this system considering the root locus, calculate the imaginary axis crossing points. (Points where root-locus crosses the imaginary axis) a) s = +j√2, -j√3 b) s = +j5,-j5 c) +j√2,-j√2 d) Root locus does not cross the Imaginary Axis
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