(c) For a system in Figure 3, compute the output signal of y(t) using convolution technique. Given the input and impulse response functions as the following: h(t) = 5u(t + 1) – Su(t – 4) h2(t) = 3u(t – 1) – 3u(t – 7) x, (t) = 3u(t + 5) - 3u(t + 2) x2(t) = 26(t – 2) x1(t) Y1 (t) y(t) h1 (t) x2 (t) Y2(t) h2(t) Figure 3

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(c) For a system in Figure 3, compute the output signal of y(t) using convolution technique.
Given the input and impulse response functions as the following:
h(t) = 5u(t + 1) – Su(t – 4)
h2(t) = 3u(t – 1) – 3u(t – 7)
x, (t) = 3u(t + 5) - 3u(t + 2)
x2(t) = 26(t – 2)
x1(t)
Y1 (t)
y(t)
h1 (t)
x2 (t)
Y2(t)
h2(t)
Figure 3
Transcribed Image Text:(c) For a system in Figure 3, compute the output signal of y(t) using convolution technique. Given the input and impulse response functions as the following: h(t) = 5u(t + 1) – Su(t – 4) h2(t) = 3u(t – 1) – 3u(t – 7) x, (t) = 3u(t + 5) - 3u(t + 2) x2(t) = 26(t – 2) x1(t) Y1 (t) y(t) h1 (t) x2 (t) Y2(t) h2(t) Figure 3
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