The postal service has three employees helping people ship off packages. Suppose that the time between people arriving at the first, second, and third employees' desks is random and follow exponential distributions with A = 3, A = 4, and A = 8 minutes, respectively Additionally, the first, second, and third employees have probabilities p =1/4, p 1/6, and p minutes, between customers referred to the supervisor can be expressed in the form M/N, where M and N are relatively prime positive integers (i.e. their greatest common divisor is 1) Compute M +N 1/9 of referring any customer they service to the supervisor The average time, in