Consider a teal, causal sequence x[n] with discrete-time Fourier transform X(e j? ) = X R (e
Question:
Consider a teal, causal sequence x[n] with discrete-time Fourier transform X(ej?) = XR(ej?) + jXI(ej?). The imaginary part of the discrete-time Fourier transform is?
XI(ej?) = 3 sin(2?).
Which of the real parts XRm(ej?) listed below are consistent with this information:
Transcribed Image Text:
XRI(el) = cos(2@), XR2(el") = -3 cos(2@) - 1, XR3(ei") = -3 cos(2w), XR4(el) 2 cos(3w), 3 XRs(ei") = cos(2w) + 1.
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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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