Solution Found!
Are the signals and linearly independent? Evaluate the
Chapter 4, Problem 33E(choose chapter or problem)
QUESTION:
Let \(y_{k}=k^{2}\) and \(z_{k}=2 k|k|\). Are the signals \(\left\{y_{k}\right\}\) and \(\left\{z_{k}\right\}\) linearly independent? Evaluate the associated Casorati matrix C(k) for k = 0, k = -1, and k = -2, and discuss your results.
Questions & Answers
QUESTION:
Let \(y_{k}=k^{2}\) and \(z_{k}=2 k|k|\). Are the signals \(\left\{y_{k}\right\}\) and \(\left\{z_{k}\right\}\) linearly independent? Evaluate the associated Casorati matrix C(k) for k = 0, k = -1, and k = -2, and discuss your results.
ANSWER:Solution 33E
As the matrix