Question: Assume that a data stream d(t) consists of a random (coin-toss) sequence of + 1s and -1s each of which is T seconds in duration.
Assume that a data stream d(t) consists of a random (coin-toss) sequence of + 1s and -1s each of which is T seconds in duration. The auto correlation function for such a sequence is 
(a) Find and sketch the power spectral density for an ASK-modulated signal given by ![SASK (1) = A[1+d (t)] cos(@̟t + 0) A [1+d (t)]cos(@̟t +0)](https://dsd5zvtm8ll6.cloudfront.net/si.question.images/images/question_images/1538/0/4/0/3495baca21d1496b1538022734587.jpg)
where θ is a uniform random variable in (0, 2Ï].
(b) Use the result of Problem 9.21(a) to compute and sketch the power spectral density of a PSK-modulated signal given by ![|| R4(t) 0, otherwise SASK (1) = A[1+d (t)] cos(@t + 0)](https://dsd5zvtm8ll6.cloudfront.net/si.question.images/images/question_images/1538/0/4/0/4215baca2659b8c31538022806793.jpg)
for the three cases m = 0,0.5, and 1.
|| R4(t) 0, otherwise SASK (1) = A[1+d (t)] cos(@t + 0) A [1+d (t)]cos(@t +0)
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