Given a random variable $\xi$ with $\mathbb E[\xi] = 1$. It is known that $\Pr (\xi > 2T \mid \xi > T) = \Pr (\xi > T); \forall T > 0$. How to find $F(\xi)$?
Any leads appreciated.
Given a random variable $\xi$ with $\mathbb E[\xi] = 1$. It is known that $\Pr (\xi > 2T \mid \xi > T) = \Pr (\xi > T); \forall T > 0$. How to find $F(\xi)$?
Any leads appreciated.
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