Ql.- The input-output pair {ro[n]. Yo[n]} is produced by a causal and stable LTI system. (-1, n=-l xo[n] = { 1, n=1 0, otherwise (-1, n=0 (-1, n=-1 - 3, n=1 - 2, n=0 -1, n=2 2, n=1 yoln] = 2, x[n] = { 5, n= 3 n=2 2, n=4 |-1, n=3 |- 2, n=5 0, otherwise. 0, otherwise. (a) Determine the impulse response h[n] of the system. (b) Determine the system response yi[n] to the input x¡[n] given above.

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Q1.- The input-output pair {r,[n], yo[n]} is produced by a causal and stable LTI system.
(-1,
n=-1
xoln] = { 1,
n=1
0, otherwise
(-1,
n=0
(-1,
n=-1
- 3,
n=1
|- 2,
n=0
|-1,
n= 2
2,
n=1
yoln] =
2,
x[n] =
5,
n= 3
n = 2
2,
n = 4
|-1,
n= 3
|- 2,
n=5
0, otherwise.
0, otherwise.
(a) Determine the impulse response h[n] of the system.
(b) Determine the system response yi[n] to the input x|[n] given above.
Transcribed Image Text:Q1.- The input-output pair {r,[n], yo[n]} is produced by a causal and stable LTI system. (-1, n=-1 xoln] = { 1, n=1 0, otherwise (-1, n=0 (-1, n=-1 - 3, n=1 |- 2, n=0 |-1, n= 2 2, n=1 yoln] = 2, x[n] = 5, n= 3 n = 2 2, n = 4 |-1, n= 3 |- 2, n=5 0, otherwise. 0, otherwise. (a) Determine the impulse response h[n] of the system. (b) Determine the system response yi[n] to the input x|[n] given above.
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