=+16. Suppose Y has exponential density ey with unit mean. Given Y , let a point X
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=+16. Suppose Y has exponential density e−y with unit mean. Given Y , let a point X be chosen uniformly from the interval [0, Y ]. Show that X has density E1(x) = ∞
x e−yy−1 dy and distribution function 1 − e−x + xE1(x). Calculate E(X) and Var(X).
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