• recategorized by
284 views
0 0 votes

A sequence $x(n)$ with the z-transform $X(z)=z^4+z^2-2 z+2-3 z-4$ is applied as an input to a linear, time-invariant system with the impulse response $h(n)=2 \delta(n-3)$ where

$$ \delta(n)= \begin{cases}1, & n=0 \\ 0, & \text { otherwise }\end{cases} $$

The output at $n=4$ is

  1. $-6$
  2. zero
  3. $2$
  4. $-4$

Please log in or register to answer this question.

Answer:
Position:
Show:

Related questions

0 0 votes
0 0 answers
285
285 views
admin asked Sep 13, 2022
285 views
A linear discrete-time system has the characteristic equation, $z^{3}-0.81 z=0$. The systemis stableis marginally stableis unstablestability cannot be assessed from the g...
0 0 votes
0 0 answers
432
432 views
Arjun asked Feb 19, 2021
432 views
For a unit step input $u[n]$, a discrete-time $\text{LTI}$ system produces an output signal $\left ( 2\delta \left [ n+1 \right ] +\delta \left [ n \right ]+\delta \left ...
0 0 votes
0 0 answers
249
249 views
admin asked Sep 26, 2022
249 views
Let $\mathrm{P}$ be linearity, $\mathrm{Q}$ be time-invariance, $\mathrm{R}$ be causality and $\mathrm{S}$ be stability. A discrete-time system has the input-output relat...
0 0 votes
0 0 answers
169
169 views
gatecse asked Feb 23
169 views
The response of a discrete time system $y[n]$ obeys the following relation:\[y[n]=\frac{5}{6} y[n-1]-\frac{1}{6} y[n-2]+x[n] .\]The input to the system is $x[n]=\delta[n]...

Add Synced Question

×