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Let N be a geometric random variable with parameter p. Given N, generate N many i.i.d. random numbers U1, U2, . . . , UN uniformly from [0, 1]. Let M = max1≤i≤N Ui. Find the cdf…
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Let N be a geometric random variable with parameter p. Given N, generate N many i.i.d. random numbers U1, U2, . . . , UN uniformly from [0, 1]. Let M = max1≤i≤N Ui. Find the cdf…
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Let N be a geometric random variable with parameter p. Given N, generate N many i.i.d. random numbers U1, U2, . . . , UN uniformly from [0, 1]. Let M = max1≤i≤N Ui. Find the cdf of M, i.e., find P(M ≤ x).
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Answer:
The correct answer is x^np (1-p)^n-1
Explanation:
See the picture attached
Joleen
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May 20, 2021
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