Consider the sequence x[n] = 2δ[n] + δ[n − 1] − δ[n − 2].
(a) Determine the DTFT X(ejω) of x[n] and the DTFT Y(ejω) of the sequence y[n] = x[−n].
(b) Using your results from part (a) find an expression for
(c) Using the result of part (b) make a plot of w[n] = x[n] ∗ y[n].
(d) Now plot the sequence yp[n] = x[((−n))4] as a function of n for 0 ≤ n ≤ 3.
(e) Now use any convenient method to evaluate the four-point circular convolution of x[n] with yp[n]. Call your answer wp[n] and plot it.
( f ) If we convolve x[n] with yp[n] = x[((−n))N ], how should N be chosen to avoid time-domain aliasing?
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