Problem 1.1 (10 points) Let X and Y be two independent exponential distributed random vari- ables with parameters > 0 an
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Problem 1.1 (10 points) Let X and Y be two independent exponential distributed random vari- ables with parameters > 0 an
Problem 1.1 (10 points) Let X and Y be two independent exponential distributed random vari- ables with parameters > 0 and u > 0, respectively. Set L = max{X, Y}. = (a) Compute the cumulative distribution function of L. (b) Use your result from (a) to compute E[L]. (c) Use your result from (b) to verify that E[L] = E[min{X, Y)] +P[X<Y] . E[Y] + P[Y <X] · E[X].
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