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dPe discrete or if one is discr qecy) and the other continuous (severity). If h(x.y) is a function of X and Y then the E(h(x.y)) is derived as onev The Marginal Distribution of X is denoted as fx(x)xy If X and Y are independent, then f(x,y) fx (x)- y) and Elg( The Marginal Distribution of X given Y is denoted fxiy(lY- fr(y) If X and Y are independent, then fxly(xY = y)-fx(x) Assume f(x, y) = 2 (x2 + y2), for 0 x, y l is the joint d variables X and Y. i) Find E(X2+Y2) ii) Find the marginal distribution of X ili) Find the marginal distribution of YIX-0. i) E(X2 + Y2)- (x2 + y*) (3/2)(x2 +yydydx 3(1.5) (x4 + 2x2y2 + y*) dydx

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