Exam 24: Waiting-Line Models
Exam 1: Operations and Productivity126 Questions
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Exam 20: Maintenance and Reliability130 Questions
Exam 21: Decision-Making Tools97 Questions
Exam 22: Linear Programming100 Questions
Exam 23: Transportation Models94 Questions
Exam 24: Waiting-Line Models135 Questions
Exam 25: Learning Curves111 Questions
Exam 26: Simulation93 Questions
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In queuing problems, the term "renege" refers to the fact that some customers leave the queue before service is completed.
(True/False)
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What is queue discipline?
State three rules for queue discipline. Which of these rules appears most frequently in the four main models?
(Essay)
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A finite population waiting line model with a single server has an average service time T of 200 minutes and an average time between service requirements U of 300 minutes. Calculate the service factor X. If the population consists of 5 elements, what are the average number waiting, the average number being serviced, and the average number running?
Refer to Table D.8.
(Essay)
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In the M/M/1 waiting line model with an arrival rate of 2 per hour and a service rate of 6 per hour, the utilization factor for the system is approximately 0.333.
(True/False)
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A waiting line meeting the M/M/1 assumptions has an arrival rate of 4 per hour and a service rate of 12 per hour. What is the average time a unit spends in the system and the average time a unit spends waiting?
(Essay)
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A waiting line, or queuing, system has three parts, which are
(Multiple Choice)
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What is the waiting-line problem?
Why is it important to operations?
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A waiting-line system that meets the assumptions of M/M/1 has λ = 1, μ = 4. For this system, the probability of more than two units in the system is approximately
(Multiple Choice)
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Which of the following is not an assumption of the M/M/1 model?
(Multiple Choice)
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The common measures of a queuing system's performance include
(Multiple Choice)
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Which of the following is an example of a finite arrival population?
(Multiple Choice)
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A crew of mechanics at the Highway Department garage repair vehicles that break down at an average of λ = 7.5 vehicles per day (approximately Poisson in nature). The mechanic crew can service an average of μ = 10 vehicles per day with a repair time distribution that approximates an exponential distribution.
a. What is the utilization rate for this service system?
b. What is the average time before the facility can return a breakdown to service?
c. How much of that time is spent waiting for service?
d. How many vehicles are likely to be in the system at any one time?
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A system in which the customer receives service from only one station and then exits the system is
(Multiple Choice)
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A waiting line meeting the M/M/1 assumptions has an arrival rate of 10 per hour and a service rate of 12 per hour. What is the average time a unit spends in the system and the average time a unit spends waiting?
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