26. Let R denote a region in the two-dimensional plane. Show that for a two-dimensional Poisson process,

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26. Let R denote a region in the two-dimensional plane. Show that for a two-dimensional Poisson process, given that there are ç points located in R, the points are independently and uniformly distributed in R—that is, their density is f(x,y) =

c, (x,y) e R where c is the inverse of the area of R.

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