- 5 6 Points Suppose X1 X2 X Are Independent And Identically Distributed Random Variables That Have Geometric D 1 (22.56 KiB) Viewed 90 times
5. (6 points) Suppose X1, X2, ..., X, are independent and identically distributed random variables that have geometric d
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5. (6 points) Suppose X1, X2, ..., X, are independent and identically distributed random variables that have geometric d
5. (6 points) Suppose X1, X2, ..., X, are independent and identically distributed random variables that have geometric distributions, on positive integers. The probability mass function is defined as: P(X) = P(1 - p)X-1 a) Compute the mean of the distribution using the moment generating function [Hint: EX=0 ak = a.if lal < 1] b) Using maximum likelihood estimation, estimate the value of p, based on X1, X3..., X.