(Solution Library) Consider two machines, both of which have an exponential lifetime with mean 1/λ . There is a single repairman that can service
Question: Consider two machines, both of which have an exponential lifetime with mean \(1/\lambda \). There is a single repairman that can service machines at an exponential rate \(\mu \). Set up the Kolmogorov backward equations; you need not to solve them.
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![[See Solution] The birth and death process](/images/solutions/MC-solution-library-39467.jpg "[See Solution] The birth and death process with parameters μ")
[See Solution] The birth and death process with parameters μ
(Solution Library) Each time a machine is repaired it remains
![[Solution Library] After being repaired, a machine](/images/solutions/MC-solution-library-39469.jpg "[Solution Library] After being repaired, a machine functions for an")
[Solution Library] After being repaired, a machine functions for an
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