Let y[n] –y[n - 1] = x[n] linear constant-coefficient difference equation defines a linear time-invariant and initially stationary system. a. Find the system function that represents Y (N) in terms of X (N). b. Using the Fourier transform, determine y[n] for each of the x[n] given below. i. 6[n] II. 6[n – n,1 iii. O*u[n]

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Let y[n] –y[n – 1] = x[n] linear constant-coefficient difference equation
defines a linear time-invariant and initially stationary system.
a. Find the system function that represents Y (N) in terms of X (N).
b. Using the Fourier transform, determine y[n] for each of the
x[n] given below.
i. 8[n]
I1. 6[n – n,1
iii. O*u[n]
Transcribed Image Text:Let y[n] –y[n – 1] = x[n] linear constant-coefficient difference equation defines a linear time-invariant and initially stationary system. a. Find the system function that represents Y (N) in terms of X (N). b. Using the Fourier transform, determine y[n] for each of the x[n] given below. i. 8[n] I1. 6[n – n,1 iii. O*u[n]
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