Traffic and Highway Engineering
Traffic and Highway Engineering
5th Edition
ISBN: 9781305156241
Author: Garber, Nicholas J.
Publisher: Cengage Learning
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Chapter 6, Problem 27P
To determine

(a)

The average number of vehicles waiting to be served at the booth.

To determine

(b)

The length of the ramp to provide storage of all vehicles for 90% of the time.

To determine

(c)

The average waiting time at the tollbooth before being served.

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Students have asked these similar questions
At the exit of a toll gate with a single booth, vehicles arrive at random at a rate of 20 vehicles per minute. The service has an average rate of 22 vehicles per minute. However, due to variable toll fees, the service is also random with an average rate of 22 vehicles per minute. Estimate average waiting time of vehicles O 0.45 0.35 O 0.65 0.55
At exactly 8:05AM, vehicles start to enter a single toll gate at rate of 7veh/min following deterministic distribution. Due to teller being late, the toll booth opened at 8:20AM having a service rate of 8.5veh/min. Determine the time of queue dissipation, total vehicles at queue dissipation, longest vehicle delay, longest vehicle queue, total vehicle delay, and average delay per vehicle.
Vehicles arrive at a stop sign at the corner of Osmeña and Laurel Streets at the rate of 200 vehicles per hour. The waiting time for each vehicle at the stop sign is 12 seconds. If both arrival and departures are exponentially distributed, what is the average delay per vehicle in seconds?
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