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authorJulian T <julian@jtle.dk>2021-02-23 12:34:55 +0100
committerJulian T <julian@jtle.dk>2021-02-23 12:34:55 +0100
commit15e3da75a9e78c3ab9b03aa5e7c79b73cf1a2a47 (patch)
tree5281a4abe11a8ffd97627a944e1091f83bd0b8df /sem6/prob/m4/notes.tex
parent15a334af05a1f53e37e3ee98021b0032035a7eee (diff)
Add notes for prob m5
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diff --git a/sem6/prob/m4/notes.tex b/sem6/prob/m4/notes.tex
index 4a1aea0..227d8bc 100644
--- a/sem6/prob/m4/notes.tex
+++ b/sem6/prob/m4/notes.tex
@@ -143,3 +143,7 @@ The Poisson distribution can be used to approximate binomial distribution.
Two independent Poisson r.v. added together give a poisson distribution with $\lambda = \lambda_1 + \lambda_2$.
\end{lemma}
+
+\begin{lemma}
+ The interarrival between events are a exponential random variable with rate $\lambda$.
+\end{lemma}