Q2: Consider a classic closed-loop control system having the transfer functions: Process: Gp(s) = 5/[(2s + 1) (s+ 1)] Measurement: G(s) = 1/(0.5s+ 1) Valve: Gv(s) = 0.2/(0.1s+1) Controller: Ge(s)= Kc Using Routh's stability criteria, find out the range of Kc for which the system is stable.
Q2: Consider a classic closed-loop control system having the transfer functions: Process: Gp(s) = 5/[(2s + 1) (s+ 1)] Measurement: G(s) = 1/(0.5s+ 1) Valve: Gv(s) = 0.2/(0.1s+1) Controller: Ge(s)= Kc Using Routh's stability criteria, find out the range of Kc for which the system is stable.
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Q2: Consider a clz losed-loop control system having the transfer functions: Process: Gp(s) = 5/[(2s + 1) (s + )] Measurement: Gu(s) = 1/(0.55 + 1) Valve: Gu(s) = 0.2/(0.1s +1) Controller: Ge(s) = Ke Using Routh’s stability criteria, find out the range of K. for which the system is stable.
![Q2: Consider a classic closed-loop control system having the transfer functions:
Process: Gp(s) = 5/[(2s + 1) (s+ 1)]
Measurement: G(s) = 1/(0.5s + 1)
Valve: Gv(s) = 0.2/(0.1s + 1)
Controller: Ge(s) = Kc
Using Routh's stability criteria, find out the range of Kc for which the system is stable.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F47cb178d-d313-471d-bc5e-0eff89e46ba9%2F15358929-bf34-47da-85ee-c67102697e4a%2Fso4llt8_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q2: Consider a classic closed-loop control system having the transfer functions:
Process: Gp(s) = 5/[(2s + 1) (s+ 1)]
Measurement: G(s) = 1/(0.5s + 1)
Valve: Gv(s) = 0.2/(0.1s + 1)
Controller: Ge(s) = Kc
Using Routh's stability criteria, find out the range of Kc for which the system is stable.
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