Let U have a U(0, 1) distribution. Show that Z = 1 − U has a U(0, 1) distribution by deriving the probability density function or the distribution function.
2. We have seen that if U has a U(0, 1) distribution, then X = − lnU has an Exp(1) distribution. Check this by verifying that P(X ≤ a)=1 − e−a for a ≥ 0.
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