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The r. x is Gaussian with zero mean and unit variance. The r. u is uniform, | u | lt; 4. Let y = x + u . a) Find the lmse of x in terms of y .
The r.v. x is Gaussian with zero mean and unit variance. The r.v. u is uniform, | u | < 4. Let y = x + u .
a) Find the lmse of x in terms of y .
b) Find the lmse of x in terms of y if | u | < 1
c) Do the answers in parts (a) and (b) make sense? Why?