How can the steady-state error in a system be reduced?

1.	How can the steady-state error in a system be reduced?
A.	By decreasing the type of system
B.	By increasing system gain
C.	By decreasing the static error constant
D.	By increasing the input
Answer» C. By decreasing the static error constant

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

How can the steady-state error in a system be reduced?

Discussion

No Comment Found

Related MCQs

Reply to Comment