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A distribution describing the time between events in a Poisson process; a continuous analogue of the geometric distribution.
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How to prove that t = min{t1, t2} follows an exponential distribution if t1, t2 follow anoth...
I have no idea about how to prove the next:
Suppose we have two random variables, $t_1$ and $t_2$, that follow the distributions $\lambda_1e^{-\lambda_1 t_1}$ and $\lambda_2e^{-\lambda_2t_2}$, respect …