Let [n] = d[n] + 28[n, 1] – 8[n– 3] and h[n] = 28[n + 1] + 28[n– 1]. Compute and plot each of the following convolutions: a) yı [n] = x[n] * h[n] b) yz[n] = x[n+ 2] * h[n] c) y3 [n] = x[n] * h[n+ 2] %3D

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The subject is about Systems and Signals

 

Convolution, Laplace and Z transform
Understand Linear-Time Invariant "LTI" systems, convolution sum representation for continues-time
LTI systems and convolution integral representation for continuous LTI systems
Question 1
Let [n] = 8[n] + 28[n– 1] – 8[n- 3] and h[n] = 28[n + 1] + 28[n– 1]. Compute and plot each of the
following convolutions:
a) yı [n] = x[n] * h[n]
b) yz[n] = x[n + 2] * h[n]
c) y3 [n] = x[n] * h[n + 2]
Transcribed Image Text:Convolution, Laplace and Z transform Understand Linear-Time Invariant "LTI" systems, convolution sum representation for continues-time LTI systems and convolution integral representation for continuous LTI systems Question 1 Let [n] = 8[n] + 28[n– 1] – 8[n- 3] and h[n] = 28[n + 1] + 28[n– 1]. Compute and plot each of the following convolutions: a) yı [n] = x[n] * h[n] b) yz[n] = x[n + 2] * h[n] c) y3 [n] = x[n] * h[n + 2]
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