= = 4. Let Y be a random variable with the pdf: f(y) = e 1-y if O
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= = 4. Let Y be a random variable with the pdf: f(y) = e 1-y if O
= = 4. Let Y be a random variable with the pdf: f(y) = e 1-y if O<y<1 and f(y) = 0 otherwise. a a. Find F(x) = P(X 5x). b. Calculate E(Y) for r>0, and use the result to find the mean and variance for Y. 5. Suppose 2 random variables X and Y have a joint density defined by: f(x,y) = ce-2y for 0<x<y and f(x,y) = 0 otherwise. a. Find the value of c that makes f valid. b. Calculate E[Xe']. c. Find P[X+Y<2]. d. Calculate the marginal density fx(x).
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