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10:38 Q . . . Let X have a uniform distribution on (0,1), so the probability density function of X is f (x) =1, and let 8 be a positive constant. (i) Derive the probability density function of Y = -0In X . (ii) Determine E(Y). can then make the substitution y = (x) into the integral to get an integral of the form y max [ fr(y)dy =1. fy(y) will then represent the PDF of Y, with the appropriate limits y min on y being y max and y min. O