GATE Electronics and Communications (EC) 2017 Shift 2 Solved Paper
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Consider the random process
X (t) = U + Vt,
Where U is a zero-mean Gaussian random variable and V is a random variable uniformly distributed between 0 and 2. Assume that U and V are statistically independent. The mean value of the random process at t = 2 is __________
X (t) = U + Vt,
Where U is a zero-mean Gaussian random variable and V is a random variable uniformly distributed between 0 and 2. Assume that U and V are statistically independent. The mean value of the random process at t = 2 is __________
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