Let xc(t) be a real-valued, bandlimited signal whose Fourier transform is zero for
The sequence x[n] is obtained by sampling xc(t) at 10 kHz. Assume that the sequence x[n] is zero for n < 0 and n > 999.
Let X[k] denote the 1000-point DFT of x[n]. It is known that X[900] = 1 and X[420] = 5. Determine for as many values of
as you can in the region
.
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