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What is the joint probability P(x>y)of F(x,y)=xy where 0<=x<=2 and 0<=y<=1??? I keep getting 1/8 while the answer key says 7/8
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correct me if i am wrong, but do you compute via \[\int_0^1\int _0^x xydxdy\]?
Yes
wait no
dydx.. I think
yeah that would make more sense
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hmm in that case you do get \(\frac{1}{8}\) don't you? i wonder why it is wrong
it is \(P(X>Y)\) right? not the other way around
Okay, imma go with my gut. I guess the answer key is wrong. Thank You
hello joe!!!
Your sample space looks like this:|dw:1365131282213:dw| So your integration limits should be:\[\int\limits_{0}^1\int\limits_{y}^2xydxdy\]i think.
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