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6. If X1, ..., X, are iid Geometric(p) random variables, derive the probability mass function of the random variable Y, where

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PAGE if x; lind Geometric (ap) then < x; ~ Negative. Binomial (11 p) 121 Proof. Let P (t) denotes probability generating 1 (p= p +) 1 xí oaie pin = P (t) since identical : P, Ct) = lp (t)} Now, for a negative binomial distribution we have pogof unteput n=1 1-(1-P)? which is the p.g.f of Geometric CDJ The proof is completed due to the uniqueness property of P.G.f.Decir student I want your valuable support. Please THUMBS U p. THANK younina,

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