Consider a real-valued sequence x[n] for which X(e j ) = 0, /3 || .

Question:

Consider a real-valued sequence x[n] for which 

X(e) = 0,        π/3 ≤ |ω| ≤ π.

 One value of x[n] may have been corrupted, and we would like to approximately or exactly recover it. With x[n] denoting the corrupted signal, 

x[n] = x[n] for n ≠ n0,

and x[n0] is real but not related to x[n0]. In each of the following three cases, specify a practical algorithm for exactly or approximately recovering x[n] from x[n]:  

(a) The value of n0 is known.

(b) The exact value of nis not known, but we know that nis an even number.

(c) Nothing about nis known.

Fantastic news! We've Found the answer you've been seeking!

Step by Step Answer:

Related Book For  book-img-for-question

Discrete Time Signal Processing

ISBN: 978-0137549207

2nd Edition

Authors: Alan V. Oppenheim, Rolan W. Schafer

Question Posted: