Let be a periodic signal with period N. A finite-duration signal x[n] is related to through
for some integer n0. That is, x[n] is equal to over one period and zero elsewhere
(a) If l[n] has Fourier series coefficients ak and x[n] has Fourier transform show that
regardless of the value of n0.
(b) Consider the following two signals:
where N is a positive integer. Let ak denote the Fourier coefficients of let denote the Fourier transform of x[n].
(i) Determine a closed-form expression for
(ii) Using the result of part (i), determine an expression for the Fourier coefficients ak.
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