Mathematics, 24.09.2019 04:00, xxsyd21
(merging of independent pps). let (n1(t))t≥0 and (n2(t))t≥0 be the counting processes of two independent pps of rates λ1 and λ2, respectively. define a new counting process (n(t))t≥0 by n(t) = n1(t)+ n2(t). (7) in this exercise, we show that (n(t))t≥0 ∼ pp(pλ). (i) let τ (1) k , τ (2) k , and τk be the kth inter-arrival times of the counting processes (n1(t))t≥0, (n2(t))t≥0, and (n(t))t≥0. show that τ1 = min(τ (1) 1 ,τ (2) 1 ). conclude that τ1 ∼ exp(λ1 +λ2).
Answers: 2
Mathematics, 21.06.2019 14:30, glowbaby123
Jack lives on a farm and has a large backyard. the area of his rectangular backyard is of a square mile. if the width of the yard is of a mile, what fraction of a mile is the length of the rectangular backyard?
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Mathematics, 21.06.2019 23:50, zariyastanfield4452
The graph of a curve that passes the vertical line test is a:
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Mathematics, 22.06.2019 02:40, torybobadilla
Explain how the quotient of powers was used to simplify this expression.
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(merging of independent pps). let (n1(t))t≥0 and (n2(t))t≥0 be the counting processes of two indepen...
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