Assume that the number of automobiles arriving at a gasoline station is Poisson distributed and occur at an average rate of 50/hour. The station has only one gasoline pump. If all cars are assumed to require one minute to obtain fuel, what is the probability that a waiting line will occur at the pump?

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Assume that the number of automobiles arriving at a gasoline station is Poisson distributed
and occur at an average rate of 50/hour. The station has only one gasoline pump. If all cars
are assumed to require one minute to obtain fuel, what is the probability that a waiting line
will occur at the pump?
Transcribed Image Text:Assume that the number of automobiles arriving at a gasoline station is Poisson distributed and occur at an average rate of 50/hour. The station has only one gasoline pump. If all cars are assumed to require one minute to obtain fuel, what is the probability that a waiting line will occur at the pump?
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