The equivalent impulse response of the following system is: h, (t) h2(t) x(t) y(t) h,(t) h,(t) h, (1) h,(t) Select one:

Find a) the impulse response, b) the step response of the following causal-LTI system. Do all computations in time domain. 2H ll x (t) V y (t) V

Given the following block diagram and considering that the system is causal, determine the differential equation that relates the input to the output of the system.

Find the impulse response for the following system: t-1 Y(t) = 3 x(t) dt t-3 t 3. O(t) -1 5t 4 -3 5t Open original

Use G (s) = C(O) R(a) to find the response, c(t) to an input, r(t) = u(t), a unit step, assuming zero initial conditions.

Find the step response of the system whose impulse respose is given h(t) = u(t+1)-u(t-1).

If the impulse response of a linear time-invariant system is h(t) and the input is r(t), as shown below, then what is the output of the system at time t = 1.5? x (t) h(t) 2 1 Av E -3 -2 -1 2 0 1 0 -1 (a) 3/2 (b) 1/2 (c) -3/2 (d) -1/2 (e) 3 (f) 2 (g) 1/3 (h) 2/3 (i) 1/4 (j) -1/4 (k) 1 (1) 4/3 (m) None of these. 3

2) Find the unit impulse response of a system specified by the equation ď²y(t) dt² dx(t) dt +5x(t) + 4 dy(t) + 3y(t) dt =

The input-output relationship of a stable and causal DZD system is defined by the following differential equation. a) Find the unit impulse response (h(t)) of this system. b) Find the response of this system to the x(t)=e-tu(t) input signal.

No Inverse Laplace