Let x and y be independent each uniformly distributed on 1


Let X and Y be independent, each uniformly distributed on {1, 2, . . . n}. Find:

a) P(X = Y) b) P(X < y):="" c)="" p(x="">Y):

b) P(max(X, Y) = k) for 1 k <>n:

c) P(min(X, Y) = k) for 1 < k="">< n:="" f)="" p(x="" +="" y="k)" for="" 2=""> k 2N.

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Basic Statistics: Let x and y be independent each uniformly distributed on 1
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