Exam 23: Simulation
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
Exam 7: Process Strategy and Sustainability141 Questions
Exam 8: Location Strategies149 Questions
Exam 9: Layout Strategies171 Questions
Exam 10: Human Resources, Job Design, and Work Measurement202 Questions
Exam 11: Supply-Chain Management152 Questions
Exam 12: Inventory Management178 Questions
Exam 13: Aggregate Planning144 Questions
Exam 14: Material Requirements Planning Mrp and Erp184 Questions
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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Random number intervals are based on cumulative probability distributions.
(True/False)
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A small store is trying to determine if its current checkout system is adequate. Currently, there is only one cashier, so it is a single-channel, single-phase system. The store has collected information on the interarrival time, and service time distributions. They are represented in the tables below. Use the following two-digit random numbers given below to simulate 10 customers through the checkout system. What is the average time in line, and average time in system? (Set first arrival time to the interarrival time generated by first random number.
Interarrival time (minutes) Probability Service time (minutes) Probability 3 .25 1 .30 4 .25 2 .40 5 .30 3 .20 6 .20 4 .10 Random numbers for interarrival times: 07, 60, 77, 49, 76, 95, 51, 16, 14, 85
Random numbers of service times: 57, 17, 36, 72, 85, 31, 44, 30, 26, 09
(Essay)
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The Las Vegas method is a simulation technique that uses random elements when chance exists in their behaviour.
(True/False)
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A distribution of service times at a waiting line indicates that service takes 12 minutes 30% of the time and 14 minutes 70% of the time. Prepare the probability distribution, the cumulative probability distribution, and the random number intervals for this problem.
(Essay)
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Explain what is meant by the concept of "time compression" in simulation modeling.
(Essay)
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A simulation is "Monte Carlo" when the elements of a system being simulated exhibit chance in their behavior.
(True/False)
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A distribution of service times at a waiting line shows that service takes 6 minutes 40% of the time, 7 minutes 30% of the time, 8 minutes 20% of the time, and 9 minutes 10% of the time. Prepare the probability distribution, the cumulative probability distribution, and the random number intervals for this problem. The first five random numbers are 37, 69, 53, 80, and 60. What is the average service time of this simulation run?
(Essay)
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Historical records on a certain product indicate the following behavior for demand. The data represent the days that the business was open during 2019. Convert these data into random number intervals.
Demand in cases Number of occurrences 7 52 8 9 9 14 10 39 11 72 12 102
(Essay)
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Simulation is usually capable of producing a more appropriate answer to a complex problem than can be obtained from a mathematical model.
(True/False)
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Explain what is meant by "simulation is not limited to using the standard probability distributions."
(Essay)
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Complete the following table in preparation for a Monte Carlo simulation.
Demand Probability Cumulative Probability Interval of Random Numbers 0 .1 1 .15 2 .4 3 .15 4 .2
(Essay)
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Which of the following is true regarding the use of simulation?
(Multiple Choice)
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Simulation is the attempt to duplicate the features, appearance, and characteristics of a real system, usually by means of a computerized model.
(True/False)
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A(n) ________ is the accumulation of individual probabilities of a distribution.
(Short Answer)
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Which of the following are advantages to simulation? I. Time compression
II. What-if questions are possible
III. Flexibility
IV. Trial and Error approach
V. Input must be user generated
(Multiple Choice)
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Results of simulation experiments with large numbers of trials or long experimental runs will generally be better than those with fewer trials or shorter experimental runs.
(True/False)
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Historical records on a certain product indicate the following behavior for demand. The data represent the number days that the business was open during 2019 (note that it is possible to have more than 365 days as there are multiple store locations). Convert these data into random number intervals.
Demand Frequency 17 65 18 77 19 89 20 105 21 92
(Essay)
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The idea behind simulation is threefold: (1) to imitate a real-world situation mathematically, (2) then to study its properties and operating characteristics, and (3) finally to draw conclusions and make action decisions based on the results of the simulation.
(True/False)
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