In Figure, x[n] = x c (nT) and y[n] = x[2n]. (a) Assume that x c (t)
Question:
In Figure, x[n] = xc(nT) and y[n] = x[2n].
(a) Assume that xc(t) has a Fourier transform such that Xc(j?) = 0, |?| > 2? (100). What value of T is required so that?
X(ej?) = 0, ? ? ? ??/2
(b) How should T? be chosen so that yc(t) = xc(t)?
Transcribed Image Text:
D/C 12 C/D x[n] y[n] y.(1) *(1) T'
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Related Book For
Discrete Time Signal Processing
ISBN: 978-0137549207
2nd Edition
Authors: Alan V. Oppenheim, Rolan W. Schafer
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