Let N be a geometric random variable with parameter p. Calculat... | Filo
Let N be a geometric random variable with parameter p. Calcula…
2 months ago
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SOLVED: (a) i. If X is a geometric random variable with p = 0.5, for what value of n is P(X ≤ n) ≈ 0.99? (Hint: you can show that P(X > n) = (1 − p)^n .) ii. Show that if X is a geometric random variable with parameter p, then for any x, y ≥ 0 P(X > x y|X > x) = P(X > y). How can this be interpreted? Write a few sentences. iii. Let T be an exponential random variable with mean 1/λ, that is, fT (t) = λe^(-λt), t > 0. Let X be a discrete random variable define
SOLVED: (a) i. If X is a geometric random variable with p = 0.5, for w…
Sep 26, 2021
numerade.com
Answered: Part b) Let Y be a Geometric random variable with parameter p. Find the moment generating function for the random variable Y. | bartleby
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Show that the sum of the probabilities of a random variable with geometric distribution with parameter p, where 0< p ≤1 , equals 1 . | Numerade
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