Exam 26: Waiting Line Models
Exam 1: Introduction to Managing Global Operations and Supply Chains97 Questions
Exam 2: Operations and Supply Chain Strategies99 Questions
Exam 3: Project Management100 Questions
Exam 4: Supplement: Project Management100 Questions
Exam 5: Product and Service Innovations100 Questions
Exam 6: Supplement: Reliability98 Questions
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Exam 9: Capacity Planning100 Questions
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Exam 11: Process Design and Layout Planning100 Questions
Exam 12: Supplement: Tools for Analyzing, Designing, and Selecting Processes and Layouts99 Questions
Exam 13: Supplier Management100 Questions
Exam 14: Logistics Management100 Questions
Exam 15: Demand Management and Customer Service100 Questions
Exam 16: Demand Forecasting Methods100 Questions
Exam 17: Lean Operations and Supply Chains99 Questions
Exam 18: Inventory Management100 Questions
Exam 19: Inventory Control Models100 Questions
Exam 20: Sales and Operations Planning99 Questions
Exam 21: Master Scheduling and Material Requirements Planning100 Questions
Exam 22: Supplement: Capacity Requirements Planning, MRP II, ERP, and DRP100 Questions
Exam 23: Detailed Scheduling100 Questions
Exam 24: Linear Programming100 Questions
Exam 25: The Transportation Models100 Questions
Exam 26: Waiting Line Models100 Questions
Exam 27: Simulation100 Questions
Exam 28: Learning Curves99 Questions
Exam 29: Decision-Making Tools100 Questions
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Which of the following statements is FALSE about finite population queuing model?
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(Multiple Choice)
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Correct Answer:
D
______ is the elapsed time between one customer arrival and the next.
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(Multiple Choice)
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Correct Answer:
C
ABS specializes in repair and maintenance of industrial machines.One repair technician has been assigned to five identical grinding machines for repair and maintenance.The machine breaks down after about 20 hours of use,and breakdowns have a Poisson probability distribution.It takes 6 hours to repair a machine,and repair times follow an exponential distribution.Machine downtime costs the company $250 an hour,and the technician is paid $50 an hour.Determine the total cost per hour.
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(Multiple Choice)
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Correct Answer:
B
If the average number of customers served per hour is two customers per hour,then the probability that the service exceeds 9 minutes for any customer is ______.
(Multiple Choice)
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The owner of an amusement park has decided to open a second entry booth and hire another employee to service customers entering the park.Customers arrive at the rate of 20 per hour and will wait in a single line until one of the two employees is available to provide service.The average service time of both employees is 2 minutes to provide service.The arrival rate follows Poisson distribution,and the service time follows a negative exponential distribution.Determine the probability that no customers are there in the system.
(Multiple Choice)
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If 50 customers arrive at a teller window in a bank during a 5-hour period,then the arrival rate is ______.
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An automatic car wash with a single bay takes a constant 3 minutes to wash.The arrival rate is 10 cars per hour.Determine the average number of cars waiting in line for the car wash.The arrival rate of cars tends to follow a Poisson distribution.
(Multiple Choice)
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The notation M/M/S is a representation of which of the following models?
(Multiple Choice)
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Which of the following statements is FALSE about customer waiting lines?
(Multiple Choice)
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Let us consider that customers arrive at the rate of seven per hour and wait for an average 0.25 hour in a shop.Using Little's law,determine the average number of customers in the queuing system.
(Multiple Choice)
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Which of the following is NOT one of the commonly used measures of the queuing model?
(Multiple Choice)
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______ refers to the number of service stops that each customer must make in sequential servers to complete the required service.
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In queuing models,we make several assumptions about the arrival pattern of customers.Which of the following is NOT one of those assumptions?
(Multiple Choice)
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The number of customers served per unit of time is called ______.
(Multiple Choice)
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The owner of an amusement park has decided to open a second entry booth and hire another employee to service customers entering the park.Customers arrive at the rate of 20 per hour and will wait in a single line until one of the two employees is available to provide service.The average service time of both employees is 2 minutes to provide service.T The arrival rate follows Poisson distribution,and the service time follows a negative exponential distribution.Determine the average time the customer spends in the queue.
(Multiple Choice)
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In ______,a mathematical model of a waiting line system is constructed so that the length of the queues and their associated waiting times can be predicted.
(Multiple Choice)
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Which of the following is LEAST likely to have a very large number of possible customers?
(Multiple Choice)
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Customers at an amusement park arrive at the rate of 10 customers per hour.The entry booth is staffed by one employee.The mean service time at the booth to provide service to each customer is 5 minutes.The arrival rate follows a Poisson distribution,and the service time at the booth follows a negative exponential distribution.Determine the average number of customers waiting in line.
(Multiple Choice)
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