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Aldo Nassigh added subsection_Two_Major_Results_Given__.tex
almost 9 years ago
Commit id: 8a1ef1710dda747adb916fe2cd523408e6de8382
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\subsection{Two Major Results}
Given the probability of being in queue \eqref{ErlangC}, it is easy to derive the expected number of customers in queue $L_w$ - see: \cite{allen1978queueing} page 276:
\begin{equation}\label{Numb}
L_w = \frac{\rho}{1-\rho} \cdot P_w
\end{equation}
so that, by Little law, we derive the average time spent in queue by customers $T_w$ - see: \cite{allen1978queueing} page 276:
