IF U CANT UPLOAD AN ARENA FILE PLEASE GIVE A STEP BY STEP WAY TO ANSWER THE QUESTION PERFECTLY

Question $4(20$ points$)$: Assume that inter$-$arrival times have an exponential distribution with a mean

of $45$ minutes and the service times follow a triangular distribution with a min of $30,$ a mod of $60,$

and a max of $90$ minutes. Consider that the process queue has a capacity of $3$ entities.

There is also a waiting area with a capacity of $7$ entities. If an entity arrives and finds the process's

queue full it waits in the waiting area $($blocked entity$).$ If an entity arrives and finds the waiting area

full, they will leave $($balked entity$).$ Model this process in Arena. For the waiting area use a hold

module. Therefore when an entity arrives, if the number in the processes queue is greater than its

capacity, the entity goes to the hold module. If the number in this area is greater than its capacity,

the entity has to leave the system.

Please submit your ARENA file.