Exam 8: Markov Analysis and Simulation Techniques for Queuing Systems
Exam 1: Linear Programming and Decision-Making Techniques18 Questions
Exam 2: Markov Analysis, Queuing Theory, Operations Research and Mathematical Modeling15 Questions
Exam 3: Simulation Modeling and Analysis9 Questions
Exam 4: Linear Programming and Project Management18 Questions
Exam 5: Linear Programming Models and Techniques8 Questions
Exam 6: LP and Transportation Models: Assumptions, Limitations, and Solutions8 Questions
Exam 7: Queuing Systems20 Questions
Exam 8: Markov Analysis and Simulation Techniques for Queuing Systems31 Questions
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The first-order Markov chain is generally used when
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To make simulation more popular, we need to avoid
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If a matrix of transition probability is of the order n*n, then the number of equilibrium equations would be
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In a matrix of transition probability, the probability values should add up to one in each
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While assigning random numbers in Monte Carlo simulation, it is
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The transition matrix elements remain positive from one point to the next. This property is known as:
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While calculating equilibrium probabilities for a Markov process, it is assumed that
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In a matrix of transition probability, the element aij where i=j is a
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Biased random sampling is made from among alternatives which have
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The cost of providing service in a queuing system decreases with
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As simulation is not an analytical model, therefore the result of simulation must be viewed as
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