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Category > Information Systems Posted 31 May 2017 My Price 5.00

A machine works for an exponentially distributed time with rate μ and then fails

37.       A machine works for an exponentially distributed time with rate μ and then fails. A repair crew checks the machine at times distributed according to a Poisson process with rate λ; if the machine is found to have failed then it is immediately replaced. Find the expected time between replacements of machines.

38.       Let {Mi(t), t � 0}, i = 1, 2, 3 be independent Poisson processes with respective rates

λi , i = 1, 2, and set

N1(t) = M1(t) + M2(t),       N2(t) = M2(t) + M3(t)

The stochastic process {(N1(t), N2(t)), t � 0} is called a bivariate Poisson process.

(a)      Find P{N1(t) = n, N2(t) = m}.

(b)      Find CovtN1(t), N2(t)).

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Status NEW Posted 31 May 2017 08:05 AM My Price 5.00

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file 1496220615-Answer.docx preview (53 words )
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