3- Consider the random process X[n] given as X[n] = U[n] + U[n 1] Where E[U[n]] = μ and var (U[n]) = of for -∞

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3- Consider the random process X[n] given as
X[n] = U[n] + U[n − 1]
Where E[U[n]] = μ and var(U[n]) = o² for -∞ <n<∞ and the U[n]'s are all
uncorrelated. First, find the ACS of U[n]. Second, show that the random process
X[n] is WSS.
Transcribed Image Text:3- Consider the random process X[n] given as X[n] = U[n] + U[n − 1] Where E[U[n]] = μ and var(U[n]) = o² for -∞ <n<∞ and the U[n]'s are all uncorrelated. First, find the ACS of U[n]. Second, show that the random process X[n] is WSS.
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