CEA12-PROJECT 3 SIMULATION OF A BANK ATM" In this project, you will write a program which simulates a single server queuing system. Suppose that customers arrive at a bank ATM (single server station) in accordance with a Poisson process having rate That is, the times between successive arrivals are independent exponential random variables, with mean value of 1/2. Each customer upon arrival, goes directly into service if the ATM is free and, if not, the customers joins the qucue. When the ATM finishes serving a customer, the customer leaves the system, and the next customer in line, if there is any, enters service. The successive service times are assumed to be independent exponential random variables having mean 1/ . Please note that the pdf and mean for an exponential random variable with parameter a is as follows: Your simulation should ask the user to input the following parameters: The average arrival rate (customers/min) . The average service rate (customers/min) The capacity of the system N (two choices) The system will have an infinite capacity The system will have a finite capacity, a customer finding the system full (N customers present in the ATM) upon arrival leaves the system Your simulation should produce the following outputs: the average waiting time in the system the average waiting time in the queue the percentage of customers who leave the system In the project report, please explain how you have implemented the project and print out sample outputs and your code. Also, explain how you can find the average number of customers in the system. Name your program as yournamePri3.X and submit your program and project to Blackboard by March 14th, 2019. You should also submit your project report (hard copy) in class on March 14th, 2019 and make a 5 minute demonstration explaining how you wrote the code and show sample outputs