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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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Probability of X greater than Y with different types of random variable [duplicate]
My problem is the following: I have 2 random variables $X \sim Gamma(2,\mu_2)$ and $Y \sim Exp(\mu_1)$. I have to compute $P(X > Y)$.
How can I do that ? Thank you
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Probability of service in a queue theory problem with exponential random variable
I have one queue with two servers $S_1$ and $S_2$.The serving times are modeled $\sim exp(\mu_1)$ and $\sim exp(\mu_2)$ respectively.
The first server is free while the second has two clients, $A$ wh …
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Probability of being still in the system in a queue system
I have one queue with two servers $S_1$ and $S_2$.The serving times are modeled $\sim exp(\mu_1)$ and $\sim exp(\mu_2)$ respectively.
The first server is free while the second has two clients, $A$ wh …