I have already posted this question two times but got scammed with a completely wrong answer.
Kindly answer correctly this time.
I need code for this problem. You can use any programming language from c,c++, MATLAB, python, java.
. (COMPUTER PROJECT) A multiserver system (computer lab, customer service, telephone company) consists of n = 4 servers (computers, customer service representatives, telephone cables). Every server is able to process any job, but some of them work faster than the others. The service times are distributed according to the table. Server Distribution I Gamma II Gamma III Exponential IV Uniform Parameters a = 7, X = 3 min a = 5,= 2 min = 0.3 min 4 min, b = 9 min a = The jobs (customers, telephone calls) arrive to the system at random times, independently of each other, according to a Poisson process. The average interarrival time is 2 minutes. If a job arrives, and there are free servers available, then the job is equally likely to be processed by any of the available servers. If no servers are available at the time of arrival, the job enters a queue. After waiting for 6 minutes, if the service has not started, the job leaves the system. The system works 10 hours a day, from 8 am till 6 pm. Run at least 1000 Monte Carlo simulations and estimate the following quantities: (a) the expected waiting time for a randomly selected job; (b) the expected response time; (c) the expected length of a queue (excluding the jobs receiving service), when a new job arrives; (d) the expected marimum waiting time during a 10-hour day: (e) the expected marimum length of a queue during a 10-hour day; (f) the probability that at least one server is available, when a job arrives; (g) the probability that at least two servers are available, when a job arrives; (h) the expected number of jobs processed by each server; (i) the expected time each server is idle during the day; (1) the expected number of jobs still remaining in the system at 6:03 pm; (k) the expected percentage of jobs that left the queue prematurely. . (COMPUTER PROJECT) A multiserver system (computer lab, customer service, telephone company) consists of n = 4 servers (computers, customer service representatives, telephone cables). Every server is able to process any job, but some of them work faster than the others. The service times are distributed according to the table. Server Distribution I Gamma II Gamma III Exponential IV Uniform Parameters a = 7, X = 3 min a = 5,= 2 min = 0.3 min 4 min, b = 9 min a = The jobs (customers, telephone calls) arrive to the system at random times, independently of each other, according to a Poisson process. The average interarrival time is 2 minutes. If a job arrives, and there are free servers available, then the job is equally likely to be processed by any of the available servers. If no servers are available at the time of arrival, the job enters a queue. After waiting for 6 minutes, if the service has not started, the job leaves the system. The system works 10 hours a day, from 8 am till 6 pm. Run at least 1000 Monte Carlo simulations and estimate the following quantities: (a) the expected waiting time for a randomly selected job; (b) the expected response time; (c) the expected length of a queue (excluding the jobs receiving service), when a new job arrives; (d) the expected marimum waiting time during a 10-hour day: (e) the expected marimum length of a queue during a 10-hour day; (f) the probability that at least one server is available, when a job arrives; (g) the probability that at least two servers are available, when a job arrives; (h) the expected number of jobs processed by each server; (i) the expected time each server is idle during the day; (1) the expected number of jobs still remaining in the system at 6:03 pm; (k) the expected percentage of jobs that left the queue prematurely
