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Let x [n] and y [n] denote complex sequences and X(ejω) and Y(ejω) their respective Fourier transforms.
(a) By using the convolution theorem (Theorem 6 in Table 2.2) and appropriate properties from Table 2.2, determine, in terms of x[n] and y[n], the sequence whose Fourier transform is X(ejω) Y*(ejω).
(b) Using the result in (a), show that Equation (P2.77-1) is a more general form of Parseval’s theorem, as given in section 2.9.5.
(c) Using Eq. (p2.77-1), determine the numerical value of the sum
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