For the following questions answer them individually
For the system to be stable, in a negative feedback systems, with increase of feedback loops the range of gain (K)
What is the impulse response for the system indicated below?
The open loop transfer function of a unity feedback control system is $$G(s) = \frac{K}{(s + 2)(s + 1)(s^2 + 6s + 25)}$$. Determine the range of gain ‘K’ for the unity feedback control system to be stable.
For the step response $$C(s) = \frac{10(s - 2)}{s(s^2 + 4s + 5)}$$ find initial and final value of C(s).
What is the condition for the below system to be critically damped?
Transfer function of two compensators are:
$$C_1 = \frac{100(S + 3)}{(S + 200)}$$ $$C_2 = \frac{S + 200}{100(S + 3)}$$
Which of the following statement is correct?
In the system shown below, what is steady state error in unit ramp response?
Typical root locus diagram of a system is shown below. Find the point where the system is critically damped.
If a network consists of ‘n’ number of principle nodes and ‘b’ numbers of branches. Then, mesh analysis becomes simpler than nodal analysis if ‘n’ is greater than
What is the equivalent resistance between the terminals A and B ?