A linear, time - invariant, causal continuous time system has a rational transfer function with simple poles at s = - 2 and s = - 4 and one simple zero at s = - 1. A unit step u (t) is applied at the input of the system. At steady state, the output has constant value of 1. The impulse response of this system is

Keep practicing — related questions

• The impulse response h (t) of linear time - invariant continuous time system is given by h (t) = exp (- 2t)...
• The impulse response h (t) of a linear time invariant continuous time system is described by h (t) = exp ($...
• The impulse response h [n] of a linear time-invariant system is given by h[n]= u[n+3] + u [n-2)-2n[n-7] whe...
• The unit impulse response of a system is h (t) = e-t , t$\ge$ 0 For this system, the steady-state value of ...
• The impulse response h (t) of linear time - invariant continuous time system is given by h (t) = exp (- 2t)...
• An input x (t) exp (- 2t) u (t) + $\delta$ (t - 6) is applied to an LTI system with impulse response h(t) u...
• Which two statements are equivalent? 1. 16*4 2. 16>>2 3. 16/2^2 4. 16>>>2
• Which two statements are equivalent? 1. 3/2 2. 3<2 3. 3*4 4. 3<<2