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function Let X and Y be two continuous random variables with joint probability density f(x,y)=x2lny,for1x<,1ye - Use the space on the right to shade the portion of the domain that corresponds to the region R={(x,y) in domain :xy}. - Express the probability P(XY) as an iterated integral both in the dxdy and in the dydx order. - Find P(XY) by computing your dxdy- integral..

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function Let X and Y be two continuous random variables with joint probability density f(x,y)=x2lny,for1x<,1ye - Use the space on the right to shade the portion of the domain that corresponds to the region R={(x,y) in domain :xy}. - Express the probability P(XY) as an iterated integral both in the dxdy and in the dydx order. - Find P(XY) by computing your dxdy- integral.

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  • 1. function Let X and Y be two continuous random variables with joint probability density f(x,y)=x2lny,for1x<,1ye - Use the space on the right to shade the portion of the domain that corresponds to the region R={(x,y) in domain :xy}. - Express the probability P(XY) as an iterated integral both in the dxdy and in the dydx order. - Find P(XY) by computing your dxdy- integral.