Question: a.) the average time a car is in the system (in minutes) b.) the average number of cars in the system c.) the average number

a.) the average time a car is in the system (in minutes)

b.) the average number of cars in the system

c.) the average number of cars waiting to receive service

d) the average time a car is in the queue

e)the probability that there are no cars at the window

f) the percentage of the time the postal clerk is busy (round to nearest whole number)

g) the probability that there are exactly 2 cars in the system (round to 3 decimal places)

h) if a second drive through window, with its own server, were added, the average time a car is in the system a.) the average time a car is in the system (in

Automobiles arrive at the drive-through window at the downtown Baton Rouge, Louisiana, post office at the rate of 4 every 10 minutes. The average service time is 10 minutes. The Poisson distribution is appropriate for the arrival rate and service times are negative exponentially distributed a) The average time a car is in the system = minutes (round your response to two decimal places)

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