Exam 13: CD Supplement - Additional Queueing Models
Exam 1: Introduction28 Questions
Exam 2: Linear Programming: Basic Concepts83 Questions
Exam 3: Linear Programming: Formulation and Applications58 Questions
Exam 4: The Art of Modeling With Spreadsheets31 Questions
Exam 5: What-If Analysis for Linear Programming63 Questions
Exam 6: Network Optimization Problems48 Questions
Exam 7: Using Binary Integer Programming to Deal With Yes-Or-No Decisions26 Questions
Exam 8: Nonlinear Programming53 Questions
Exam 9: Decision Analysis77 Questions
Exam 10: Cd Supplement - Decision Analysis26 Questions
Exam 11: Forecasting76 Questions
Exam 12: Queueing Models75 Questions
Exam 13: CD Supplement - Additional Queueing Models8 Questions
Exam 14: Computer Simulation: Basic Concepts45 Questions
Exam 15: CD Supplement - the Inverse Transformation Method for Generating Random Observations2 Questions
Exam 16: Computer Simulation With Crystal Ball53 Questions
Exam 17: CD - Solution Concepts for Linear Programming45 Questions
Exam 18: CD - Transportation and Assignment Problems48 Questions
Exam 19: CD - Pertcpm Models for Project Management93 Questions
Exam 20: CD - Goal Programming21 Questions
Exam 21: CD - Inventory Management With Known Demand64 Questions
Exam 22: CD - Inventory Management With Uncertain Demand43 Questions
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When designing a queueing system with a finite queue,one important decision is how much waiting room to provide.
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Rank the exponential,degenerate,Erlang (k = 2),and Erlang (k = 4)distributions from highest to lowest variability,given the same mean.
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The Erlang distribution with k = 4 has higher variability than the Erlang distribution with k = 2.
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Given the same utilization factor,waiting time in the queue will be less for a finite queue than the corresponding value for the M/M/s model.
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The finite calling population queueing model is appropriate when the potential calling population is relatively small.
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The utilization factor for the finite queue variation must be less than 1 in order for the system to reach a steady state.
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The Erlang distribution has less variability than the exponential distribution for the same mean.
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A basic difference between infinite calling population and finite calling population queueing models is:
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