Question: For each positive integer k, define (1)k+1 2k C K = K 1 Pk = 2k Suppose X is a discrete random variable on a

 For each positive integer k, define (1)k+1 2k C K =

For each positive integer k, define (1)k+1 2k C K = K 1 Pk = 2k Suppose X is a discrete random variable on a probability space (n, F, P) , such that P({X = xk}) = PK for each k = 1, 2, 3, ... . What, if anything, can we say about the average value of X

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