Match the transfer functions of the second-order systems with the nature of the systemsgiven below.Transfer functionsNature of systemP: \(\frac{{15}}{{{s^2} + 5s + 15}}\)Q: \(\frac{{25}}{{{s^2} + 10s + 25}}\)R: \(\frac{{35}}{{{s^2} + 18s + 35}}\)I: OverdampedII: Critically dampedIII: Underdamped

Match the transfer functions of the second-order systems with the natu

1.	Match the transfer functions of the second-order systems with the nature of the systemsgiven below.Transfer functionsNature of systemP: \(\frac{{15}}{{{s^2} + 5s + 15}}\)Q: \(\frac{{25}}{{{s^2} + 10s + 25}}\)R: \(\frac{{35}}{{{s^2} + 18s + 35}}\)I: OverdampedII: Critically dampedIII: Underdamped
A.	P-I, Q-II, R-III
B.	P-II, Q-I, R-III
C.	P-III, Q-II, R-I
D.	P-III, Q-I, R-II
Answer» D. P-III, Q-I, R-II

Discussion

No Comment Found

Related MCQs

For a unity feedback control system having an open-loop transfer function \(G\left( s \right) = \frac{{25}}{{s\left( {s + 6} \right)}}\), what is the time tp at which the peak of the step input response occurs?
A third order system is approximated to an equivalent second order system. The rise time of this approximated system will be
For a unity feedback system whose open-loop transfer function is given by \(G\left( s \right) = \frac{{50}}{{\left( {1 + 0.1s} \right)\left( {1 + 2s} \right)}}\) its position error constant is:
Consider the following statements regarding poles and zeros of network function.a) The total number of poles is equal to the total number of zeros in a rational network functionb) The poles and zeros of a network function determine the magnitude of the responsec) The poles of a network function determine the waveform of the time variation of the responseWhich of the above statements are correct?
Consider a system with positional constant Kp = 500. The system is _____, Type _____ with error per unit step value of ______.
In the standard form of closed loop transfer function of second order system is given by C(s)/R(s)= ω2n /s2+2ςωns+ω2n The damping ratio ζ = 0, then the system is
If a system is critically damped and the gain is increased, the system
For a unity feedback control with \(G\left( s \right) = \frac{9}{{s\left( {s + 3} \right)}}\), the damping ratio is
A unity feedback stable control system having \(G\left( s \right) = \frac{k}{{s\left( {s + a} \right)}}\) is critically damped. Now if the gain k is increased, the system will be
A unity feedback control system has an open loop transfer function \(G\left( s \right) = \frac{25}{{s\left( {s + 8} \right)}}\). Its damping ratio is

Match the transfer functions of the second-order systems with the nature of the systemsgiven below.Transfer functionsNature of systemP: \(\frac{{15}}{{{s^2} + 5s + 15}}\)Q: \(\frac{{25}}{{{s^2} + 10s + 25}}\)R: \(\frac{{35}}{{{s^2} + 18s + 35}}\)I: OverdampedII: Critically dampedIII: Underdamped

Discussion

No Comment Found

Related MCQs

Reply to Comment