Exam 24: Waiting-Line Models

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A(n)________ queuing system is one in which the customer receives service from only one station and then exits the system.

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The two characteristics of the waiting line itself are whether its length is limited or unlimited and the discipline of the people or items in it.

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A waiting-line system that meets the assumptions of M/M/S has λ = 5,μ = 4,and M = 2.For these values,Po is approximately 0.23077 and A waiting-line system that meets the assumptions of M/M/S has λ = 5,μ = 4,and M = 2.For these values,Po is approximately 0.23077 and   is approximately 2.05128.The average time a unit spends in this system is approximately 2.05128.The average time a unit spends in this system

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Students arrive randomly at the help desk of a computer lab.There is only one service agent,and the service time varies from one student to the other.Provide the most likely characteristics for this system. a.name of model b.number of channels c.number of phases d.arrival rate distribution e.service time distribution f.population size g.queue discipline

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The greater the margin by which the arrival rate exceeds the service rate,the better the performance of the waiting line.

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In a repetitive focus factory,the number of channels available for the processing of a certain part would likely refer to

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A college registrar's office requires you to first visit with one of three advisors and then with one of two financial professionals.This system is best described as

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A dental clinic at which only one dentist works is open only two days a week.During those two days,the traffic is uniformly busy with patients arriving at the rate of three per hour.The doctor serves patients at the rate of one every 15 minutes. a.What is the probability that the clinic is empty (except for the dentist)? b.What percentage of the time is the dentist busy? c.What is the average number of patients in the waiting room? d.What is the average time a patient spends in the office (wait plus service)? e.What is the average time a patient waits for service?

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A concert hall,employing both ticket takers and ushers to seat patrons,behaves typically as a

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The common measures of a queuing system's performance include

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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 probability that the waiting line is empty?

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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?

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At the order fulfillment centre of a major mail-order firm,customer orders,already packaged for shipment,arrive at the sorting machine to be sorted for loading onto the appropriate truck for the parcel's address.The arrival rate at the sorting machine is at the rate of 140 per hour following a Poisson distribution.The machine sorts at the constant rate of 150 per hour. a.What is the utilization rate of the system? b.What is the average number of packages waiting to be sorted? c.What is the average number of packages in the sorting system? d.How long must the average package wait until it gets sorted?

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You have seen that,in an M/D/1 problem,the average queue length is exactly one-half the average queue length of an otherwise identical M/M/1 problem.Are all other performance statistics one-half as large also? Explain.

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Which of the following is an example of a finite arrival population?

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A single-phase waiting-line system meets the assumptions of constant service time or M/D/1.Units arrive at this system every 12 minutes on average.Service takes a constant 8 minutes.The average number in the system A single-phase waiting-line system meets the assumptions of constant service time or M/D/1.Units arrive at this system every 12 minutes on average.Service takes a constant 8 minutes.The average number in the system   is approximately is approximately

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Four of the most widely used waiting line models-M/M/1 or A,M/M/S or B,M/D/1 or C,and Limited population or D-all share three characteristics,which are

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A crew of mechanics at the Highway Department garage repair vehicles that break down at an average of λ = 7 vehicles per day (approximately Poisson in nature).The mechanic crew can service an average of μ= 11 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 waiting for service at any one time?

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As the average service rate μ increases,the shape of the negative exponential distribution of service times

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A crew of mechanics at the Highway Department garage repair vehicles that break down at an average of λ = 8 vehicles per day (approximately Poisson in nature).The mechanic crew can service an average of μ= 11 vehicles per day with a repair time distribution that approximates an exponential distribution.The crew cost is approximately $300 per day.The cost associated with lost productivity from the breakdown is estimated at $150 per vehicle per day (or any fraction thereof).What is the expected cost of this system?

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