Question: A random variable X is said to follow a right-truncated geometric distribution if its probability function is x-1 Px(x) = kq*- p for x=1,2,...,0, where

A random variable X is said to follow a

A random variable X is said to follow a right-truncated geometric distribution if its probability function is x-1 Px(x) = kq*- p for x=1,2,...,0, where p = q - 1, k is a constant and 0(>1) is a positive integer. Suppose that X is the mean of n independent observations on X. If you know the cumulants {K; } for X, what would be the cumulants for X in terms of

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