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Let the random process defined by X (t) = T + (1 -t) where T is a uniform random variable in (0, 1). (a) Find

Let the random process defined by X (t) = T + (1 -t) where T is a uniform random variable in (0, 1). (a) Find the cumulative distribution function of X (t). (b) Find Ax (t) and Cx (t1, t2)

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