In case of this queuing model, the Poisson process is followed where the service times that are present are distributed in an exponential manner, and there is specifically a single server.
In this model, arrival rate of customers is taken to be A, whereas a total of S clients can be served at a single place.
Here is a sum, solving which will help students get a better idea of this process.
Sum 1: It is taken that a post office has double counters which can handle businesses as letters, registrations and various types of money orders. If it is taken that service time distributions in case of two counters are exponential in nature with the accepted mean service time being 4 minutes for every customer. It can also be taken that customers come down to each of the counters keeping true to the Poisson fashion and the mean arrival rate are taken at 11 on an hourly basis.
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