The joint pdf (probability density function) of a random vector (X,Y) is f(x,y) = 2( x + y - 2xy ) if 0<=x<=1, 0<=y<=1; = 0 otherwise. Find Pr(X > Y).
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Originally Posted by maibs89 The joint pdf (probability density function) of a random vector (X,Y) is f(x,y) = 2( x + y - 2xy ) if 0<=x<=1, 0<=y<=1; = 0 otherwise. Find Pr(X > Y). You need to integrate the pdf over the region bounded by the lines: . This will be .
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