Does zero-padding of a signal and subjecting it to DFT fundamentally alter the DFT
(i.e. does zero-padding produce an altogether different DFT as compared to the DFT
of the original “unpadded” signal or does it just provide more interpolation points in
the discrete frequency domain (i.e. the k-domain)? Verify using the
MATLAB fft command
Define two discrete-time signals x[n] of length M and h[n] of length N, for two separate
cases: M=N and M≠N. For both cases, verify with MATLAB
whether the discrete-time convolution of these two signals is commutative
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