Exam 21: Waiting-Line Models
Exam 1: Operations and Productivity134 Questions
Exam 2: Operations Strategy in a Global Environment145 Questions
Exam 3: Project Management131 Questions
Exam 4: Forecasting151 Questions
Exam 5: Design of Goods and Services136 Questions
Exam 6: Managing Quality139 Questions
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Exam 8: Location Strategies149 Questions
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Exam 15: Short-Term Scheduling149 Questions
Exam 16: Lean Operations147 Questions
Exam 17: Maintenance and Reliability139 Questions
Exam 18: Decision-Making Tools107 Questions
Exam 19: Linear Programming110 Questions
Exam 20: Transportation Models104 Questions
Exam 21: Waiting-Line Models145 Questions
Exam 22: Learning Curves121 Questions
Exam 23: Simulation102 Questions
Exam 24: Supply Chain Management Analytics65 Questions
Exam 25: Sustainability in the Supply Chain11 Questions
Exam 26: Statistical Process Control166 Questions
Exam 27: Capacity and Constraint Management117 Questions
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A waiting line or ________ is where items or people are in a line awaiting service; ________ is a body of knowledge about waiting lines.
(Short Answer)
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A manufacturing plant is trying to determine how long the average line for a repair process will be. If 12 machines arrive each hour and must wait 8 minutes in the line, how long will the line be, on average?
(Essay)
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Why must the service rate be greater than the arrival rate in a single-channel system?
(Essay)
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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?
(Essay)
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Why does it matter whether a population of arrivals is limited or unlimited? Compose your answer in a well-organized, convincing paragraph.
(Essay)
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In queuing problems, which of the following probability distributions is typically used to describe the number of arrivals per unit of time?
(Multiple Choice)
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If the food service for the university operates a cafeteria with a single serving line, that system behaves most like a
(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 = 8 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 probability that the system is empty?
b. What is the probability that there is precisely one vehicle in the system?
c. What is the probability that there is more than one vehicle in the system?
d. What is the probability of 5 or more vehicles in the system?
(Essay)
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If the service time within a queuing system is constant, the service rate can be easily described by a negative exponential distribution.
(True/False)
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"Women and children first!" declares the captain of a sinking ship. His directive employs which of the following queue disciplines in disembarking passengers?
(Multiple Choice)
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An airline ticket counter, with several agents for one line of customers, is an example of a
(Multiple Choice)
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A waiting-line system with one waiting line and three sequential processing stages is a multichannel single-phase system.
(True/False)
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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.
(Essay)
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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.
(Short Answer)
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Students arrive randomly at the help desk of the computer lab. There is only one service agent, and the time required for inquiry varies from student to student. Arrival rates have been found to follow the Poisson distribution, and the service times follow the negative exponential distribution. The average arrival rate is 12 students per hour, and the average service rate is 20 students per hour. What is the average service time for this problem?
(Multiple Choice)
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Customers take a number as they join the waiting line of the customer service counter at a discount store. There are two customer service agents. Provide the most likely characteristics of 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
(Essay)
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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
(Essay)
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The study of waiting lines calculates the cost of providing good service but does not value the cost of customers' waiting time.
(True/False)
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