Let be a deterministic periodic waveform with period to. A random process is constructed according to X

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Let be a deterministic periodic waveform with period to. A random process is constructed according to X (t) = s (t – T) Where T is a random variable uniformly distributed over [0, to]. Show that the random process X (t) has a line spectrum and write the PSD X (t) of in terms of the Fourier Series coefficients of the periodic signal S (t).
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