Test: Time Domain Analysis of Control Systems- 2 - Electrical Engineering (EE)

Consider the unity feedback system shown below:​

The settling time of the resulting second order system for 2% tolerance band will be

For a control system, the Laplace transform of error signal e(t) is given by . The steady state value of the error will be

For a type one system, the steady-state error due to step input is equal to

For an unity feedback control system with  the value of K for damping ratio of 0.5 is

The damping ratio of a system having the characteristic equation s² + 2s + 8 = 0 is

The closed-loop transfer function of a unity - feedback system is given by  The steady state error to a unit ramp input is:

The peak overshoot of step-input response of an underdamped second-order system is an indication of

Consider the position control system shown below:

The value of K such that the steady state error is 20° for input θ_r = 300t rad/sec, is

Assertion (A): With the increase in bandwidth of the system the response of the system becomes fast.
Reason (R): Damping ratio of the system decreases with the increase in bandwidth.

For the stable system described by the block diagram shown below, Match List - I (Static error coefficients) with List - II (Values) and select the correct answer using the codes given below the lists:

List-I
A. K_a
B. K_v
C. K_p

List-II
1. ∞
2. 0
3. 2
4. -1

Codes:

The unit step response of a system is given by c(t) - 1 + 0.25 e^-50t - 1.25 e^-10t 
The given system is

Match List - I (Transfer function of systems) with List - II (Nature of damping) and select the correct answer using the codes given below the lists:

Codes:

The block diagram of an electronic pacemaker is given in figure below.

What is the value of K for which the steady-state error to a unit ramp input is 0.02?

Which one of the following equations gives the steady-state error for a unity feedback system excited by r(t) = 2 + 5t + 2t² ?

An unity feedback control system with closed loon transfer function is given by

The steady state error due a unit ramp input response is

The second order approximation using dominant pole concept for the transfer function

The unit step response of the system represented by the block diagram shown below is