Let X be a geometric random variable with parameter P, where P is itself random and uniformly distributed from 0 to (n – 1 )/n. Let Z = E[X P]. Find…

Let X be a geometric random variable with parameter P, where P is itself random and uniformly distributed from 0 to (n – 1 )/n. Let Z = E[X P]. Find E[Z] and lim_n–>infinity E[Z).

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