Stability Theory – 26

26. If the system has multiple poles on the jω axis, the system is :

(a) stable
(b) unstable
(c) marginally stable
(d) conditionally stable

Answer

Answer : (b)

Explanation

Explanation : No answer description available for this question. Let us discuss.

Subject Name : Electronics Engineering

Exam Name : IIT GATE, UPSC ESE, RRB, SSC, DMRC, NMRC, BSNL, DRDO, ISRO, BARC, NIELIT

Posts Name : Assistant Engineer, Management Trainee, Junior Engineer, Technical Assistant

Electronics & Communication Engineering Books

Sale

Highlight important details or key points; Summarize information in a clear and concise manner

₹ 333

Sale

Made Easy Editorial Board (Author); Marathi (Publication Language); 620 Pages - 01/01/2015 (Publication Date) - Made Easy Publications (Publisher)

₹ 320

Patil (Author); English (Publication Language)

Sale

Neamen, Donald (Author); English (Publication Language); 1351 Pages - 08/25/2006 (Publication Date) - McGraw Hill Education (Publisher)

₹ 2,500

Stability Theory - 33
Stability Theory » Exercise - 133. If the system has non repeated poles on the jω axis, the system is : (a) stable (b) unstable (c) marginally stable (d) conditionally stable
Tags: stable, stability, theory, system, exercise, poles, jω, axis, unstable, marginally
Stability Theory - 38
Stability Theory » Exercise - 138. Integrators are : (a) stable (b) unstable (c) marginally stable (d) conditionally stable
Tags: stable, stability, theory, exercise, unstable, marginally, conditionally, electronics, engineering
Stability Theory - 32
Stability Theory » Exercise - 132. If all the roots of the characteristic equation have negative real parts, then the system is : (a) stable (b) unstable (c) conditionally stable (d) marginally stable
Tags: stable, stability, theory, exercise, system, unstable, conditionally, marginally, electronics, engineering
Stability Theory - 41
Stability Theory » Exercise - 141. Sinusoidal oscillators are : (a) stable (b) unstable (c) marginally stable (d) conditionally stable
Tags: stable, stability, theory, exercise, unstable, marginally, conditionally, electronics, engineering
Stability Theory - 30
Stability Theory » Exercise - 130. The characteristic equation 1 + G(s)H(s) = 0 of a system is given by s4 + 8s3 +12s2 +8s + K = 0 For the system to remain stable, the value of gain K should be : (a) zero (b) 0< K (c) >11 (d) positives
Tags: stability, theory, system, exercise, stable, electronics, engineering

Related Posts