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Find the Cumulative Distribution Function:
Find the cdf of Y = Z2 where Z -N (0,l)
Solution:
F(y)= P(Y ≤ y) = p(z2≤y) = P(-√y≤ √z≤√y)
= ?(√y)- ?(-√y) = ?(√y) - (1 - ?√y)
Hence
F(Y) = [2 ?(√y)-l]
where ? ( z ) is the cdf of Z.
Cumulative distribution function - Poisson distribution: Find the cdf of Y = X 1 , + X 2 where X I and X 2 independently follow Poisson distribution with parameters λ l an
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