Question: 6. Let X be a continuous random variable with density and distribution functions f and F, respectively. Assuming that R is a point
6. Let X be a continuous random variable with density and distribution functions f and F, respectively. Assuming that α ∈ R is a point at which P (X ≤ α) < 1, prove that h(x) = f (x) 1 − F (α) if x ≥ α 0 if x < α is also a probability density function.
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