Travelers arrive at the main entrance door of an airline terminal according to an exponential interarrival-time distribution with mean 1.6 minutes, with the first arrival at time 0. the travel time from the entrance to the check-in is distributed uniformly between 2 and 3 minutes. at the check-in counter, travelers wait in a single line until one of five agents is available to serve them. the check-in time (in minutes) follows a weibull distribution with parameters (beta)=7.78 and (epsilon)=3.91. upon completion of their check-in, they are free to travel to their gates. create a simulation model, with animation (including the travel time from entrance to check-in), of this system. run the simulation for a single replication of 16 hours to determine the average time in system, number of passengers completing check-in, and the time-average length of the check-in queue. put a text box in your model with the numerical results requested.