For a signal y(t), the Laplace transform is:

Y(s) = 1/[s(s-1)]

What is the final value of the signal?

For a unit step input, a system with a closed-loop transfer function (CLTF) G(s) = 20/(s^2 + 2s + 5) has a steady-state output of:

If G(s) is a stable transfer function, then F(s) = 1/G(s) is:

Calculate the time constant if one of the poles of a transfer function is at -5, provided the system is stable.

If a transfer function with 3 zeroes of a unity-feedback system maps to a contour that encircles the point (-1, 0) twice, then what is the number of poles in the transfer function?

Compared to an uncompensated system, how does a system compensated with a PD controller typically behave?

A linear time-invariant system is defined with an impulse response of e^2t, where t>0. With initial conditions as zero and the input as e^3t, what is the output for t>0?

The response of an LCR circuit to a step input is critically damped if and only if the transfer function has:

Which of the following statements about a continuous time causal and stable LTI system is NOT true?