Problem 10-3 Consider an FIR system defined by the difference equation below: y[n] = 2x[n] +4x[n − 1] + 2x[n − 2]. - - (a) Determine and sketch the impulse response h[n] of this system, i.e., determine the output when the input is 8[n]. (b) Determine and sketch the output of this system when the input is u[n], where u[n] is the unit step signal, i.e., u[n] = {{ 0 n<0 1 n≥0 (c) Determine and sketch the output of this system when the input is x[n] = u[n] — u[n — 4].

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Problem 10-3
Consider an FIR system defined by the difference equation below:
y[n] = 2x[n] +4x[n − 1] + 2x[n − 2].
-
-
(a) Determine and sketch the impulse response h[n] of this system, i.e., determine the output when
the input is 8[n].
(b) Determine and sketch the output of this system when the input is u[n], where u[n] is the unit step
signal, i.e.,
u[n] =
{{
0
n<0
1 n≥0
(c) Determine and sketch the output of this system when the input is x[n] = u[n] — u[n — 4].
Transcribed Image Text:Problem 10-3 Consider an FIR system defined by the difference equation below: y[n] = 2x[n] +4x[n − 1] + 2x[n − 2]. - - (a) Determine and sketch the impulse response h[n] of this system, i.e., determine the output when the input is 8[n]. (b) Determine and sketch the output of this system when the input is u[n], where u[n] is the unit step signal, i.e., u[n] = {{ 0 n<0 1 n≥0 (c) Determine and sketch the output of this system when the input is x[n] = u[n] — u[n — 4].
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