Let x1 and x2 be two independent exponentially distributed random variables with means 0.5 and 0.25, respectively. Then y = min (x1, x2) is
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Let X and Y be two exponentially distributed and independent random variables with mean α and β, respectively. If Z = min (X,Y), then the mean of Z is given by
(1α+β)
min(α,β)
(αβα+β)
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