Question

For the system of the given figure the closed loop poles are located at

a.

s = 0 and s = -2

b.

s = 0, s = -1 ± j√3

c.

s = -1 ± j√3

d.

s = -2 and s = -1 ± j√3

Answer: (c).s = -1 ± j√3

Interact with the Community - Share Your Thoughts

Uncertain About the Answer? Seek Clarification Here.

Understand the Explanation? Include it Here.

Q. For the system of the given figure the closed loop poles are located at

Similar Questions

Explore Relevant Multiple Choice Questions (MCQs)

Q. The system in the given figure, x(0) = 0 and x (0) = 0, At t = 0 the unit impulse δ(t) is applied X(s)

Q. A second order system has damping ratio x and natural frequency ωn. The unit step response is

Q. The following response is

Q. For a first order system having transfer function 1/(1+sT), the unit step response is

Q. In the given figure, R2 >> R1. Then V₂(s)/V₁(s)

Q. For the system of the given figure, the closed loop poles are at

Q. In the given figure the input frequency f = 10(1/2 π RC)

Q. For the second order system given by following equation, damping ratio is

Q. In the given figure, P = 3 kg force. Then X(s) =

Q. The polar plot in the given figure is for the term

Q. The compensator in the given figure is a

Q. For the block diagram of the given figure, the equation describing system dynamics is

Q. For the given figure C(s)/R(s)

Q. The polar plot of

Q. For the system of the given figure, the undamped natural frequency of closed loop poles is

Q. In the given figure C(s)/U(s) =

Q. The signal flow graph of a system is shown in the given figure. The effect of disturbance TD can be reduced by

Q. A motor is coupled to a load through gear ratio n. If T is the motor torque, Jm and JL are moment of inertia of rotor and load, then torque to inertia ratio referred to motor shaft is

Q. In the given figure the input frequency f = 0.1 (1/2 π RC)

Q. The open loop frequency response of a unity feed back system is as given below. The gain margin and phase margin respectively are

Recommended Subjects

Are you eager to expand your knowledge beyond Electronics and Communication Engineering? We've handpicked a range of related categories that you might find intriguing.

Click on the categories below to discover a wealth of MCQs and enrich your understanding of various subjects. Happy exploring!