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Two random variables X and Y have a constant joint density function f ( x,y ) = c in the domain ( x < 10 < x > y > 0 )(and zero elsewhere). (a) Find c . (b) Find P ( X - Y < 4). (c) Find P( X - Y = 1 ) (d) Find P(X^2 + Y^2 < 4). Are X and Y independent? Explain
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Hints: 1. The non-zero region is a triangle. 2. Integral of f(x,y) over the region is 1 (because f(x,y) is a joint probability function). |dw:1417747623507:dw| If you need help with double integrals, try for example: http://mathematiques.brinkster.net/
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