Exam 26: Simulation
Exam 1: Operations and Productivity126 Questions
Exam 2: Operations Strategy in a Global Environment135 Questions
Exam 3: Project Management123 Questions
Exam 4: Forecasting144 Questions
Exam 5: Design of Goods and Services137 Questions
Exam 6: Managing Quality130 Questions
Exam 7: Statistical Process Control154 Questions
Exam 8: Process Strategy131 Questions
Exam9: Capacity and Constraint Management107 Questions
Exam 10: Location Strategies140 Questions
Exam 11: Layout Strategies161 Questions
Exam 12: Human Resources, Job Design, and Work Measurement191 Questions
Exam 13: Supply-Chain Management145 Questions
Exam 14: Outsourcing as a Supply-Chain Strategy73 Questions
Exam 15: Inventory Management155 Questions
Exam 16: Aggregate Planning134 Questions
Exam 17: Material Requirements Planning MRP and ERP169 Questions
Exam 18: Short-Term Scheduling139 Questions
Exam 19: Just-In-Time and Lean Options137 Questions
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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"Time compression" and the ability to pose "what-if" questions are elements of
(Multiple Choice)
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In most real-world inventory problems, lead time and demand vary in ways that make simulation a necessity because mathematical modeling is extremely difficult.
(True/False)
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Random number intervals are based on cumulative probability distributions.
(True/False)
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The seven steps in the use of simulation include all but which of the following?
(Multiple Choice)
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A distribution of service times at a waiting line indicates that service takes 12 minutes 30 percent of the time and 14 minutes 70 percent of the time. Prepare the probability distribution, the cumulative probability distribution, and the random number intervals for this problem.
(Essay)
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From a portion of a probability distribution, you read that P(demand = 0) is 0.05, P(demand = 1) is 0.10, and P(demand = 2) is 0.20. The two-digit random number intervals for this distribution beginning with 01 are
(Multiple Choice)
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A warehouse manager needs to simulate the demand placed on a product that does not fit standard models. The concept being measured is "demand during lead time," where both lead time and daily demand are variable. The historical record for this product suggests the following probability distribution. Convert this distribution into random number intervals.
Demand during lead time Probability 100 .02 120 .15 140 .25 160 .15 180 .13 200 .30
(Essay)
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A distribution of service times at a waiting line indicates that service takes 6 minutes 30 percent of the time, 7 minutes 40 percent of the time, 8 minutes 20 percent of the time, and 9 minutes 10 percent of the time. In preparing this distribution for Monte Carlo analysis, the service time 8 minutes would be represented by the random number range
(Multiple Choice)
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A(n) __________ is a series of digits that have been selected by a totally random process.
(Short Answer)
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Explain what is meant by "simulation is not limited to using the standard probability distributions."
(Essay)
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A waiting-line problem that cannot be modeled by standard distributions has been simulated. The table below shows the result of a Monte Carlo simulation. (Assume that the simulation began at 8:00 a.m. and there is only one server.
Customer Number Arrival Time Service Time Service Ends 1 8:06 2 8:08 2 8:07 10 8:18 3 8:12 10 8:28 4 8:24 11 8:39 5 8:30 5 8:44
a. What is the average waiting time in line?
b. What is the average time in the system?
(Essay)
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A distribution of service times at a waiting line indicates that service takes 12 minutes 30 percent of the time and 14 minutes 70 percent of the time. Prepare the probability distribution, the cumulative probability distribution, and the random number intervals for this problem. The first six random numbers were 99, 29, 27, 75, 89, and 78. What is the average service time for this simulation run?
(Essay)
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The numbers used to represent each possible value or outcome in a computer simulation are referred to as __________ .
(Short Answer)
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