What will be the nature of time response if the roots of the characteristic equation are located on the s-plane imaginary axis?
Consider a system with transfer function G(s) = s+6/Ks2+s+6. Its damping ratio will be 0.5 when the values of k is:
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The output in response to a unit step input for a particular continuous control system is c(t)= 1-e-t. What is the delay time Td?
Which one of the following is the most likely reason for large overshoot in a control system?
For the system 2/s+1, the approximate time taken for a step response to reach 98% of its final value is:
The unit step response of a second order system is = 1-e-5t-5te-5t . Consider the following statements:
1. The under damped natural frequency is 5 rad/s.
2. The damping ratio is 1.
3. The impulse response is 25te-5t.
Which of the statements given above are correct?
The loop transfer function of controller Gc(s) is :
The peak percentage overshoot of the closed loop system is :
Consider a second order all-pole transfer function model, if the desired settling time(5%) is 0.60 sec and the desired damping ratio 0.707, where should the poles be located in s-plane?
Which of the following quantities give a measure of the transient characteristics of a control system, when subjected to unit step excitation.
1. Maximum overshoot
2. Maximum undershoot
3. Overall gain
4. Delay time
5. Rise time
6. Fall time