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Poisson Distribution
a discrete probability distribution
expresses the probability of a given number of events occurring in a fixed interval of time/space
Constraints
events must:
occur with a constant rate
occur at a single rate
be independent of each other
λ
the average number of times that the event will occur in a single interval
X ~ Po(λ)
Adding Poisson Distributions
if X ~ Po(λ) and Y ~ Po(μ) then
X + Y ~ Po(λ + μ)
Using Poisson to Approximate Binomial Distribution
if X ~ B(n,p)
n is large
p is small
then X can be approximated by Po(λ) where λ ≈ np
usually np will be <= 10
Hypothesis Testing for the Mean
there is also a table in the formula book to help you with this
Critical Regions
one tailed test = 1
two tailed test = 2