Suppose a nail salon opens at 10am. People start arriving
at 9 am and queue in front of the salon. The arrivals follow a
non-homogeneous Poisson process with rate function λ(t) = 25t^2 (t
= 0 refers to 9 am and t = 1 to 10 am). If we know that exactly 30
people are waiting in front of the salon at 10 am, what is the
probability that exactly 20 of them arrived between 9.30am and 10
am?
Suppose a nail salon opens at 10am. People start arriving at 9 am and queue in front of the salon. The arrivals follow a
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