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andle customers in Y₁ ~ Exp() or three emp ~Exp(). The manager wants to find a sol istomer is the shortest. Should she go with th ssuming customers arrive at rate a) X₂ ~ Exp(); b) X₂ ~ Exp(2²1);

andle customers in Y₁ ~ Exp() or three emp ~Exp(). The manager wants to find a sol istomer is the shortest. Should she go with th ssuming customers arrive at rate a) X₂ ~ Exp(); b) X₂ ~ Exp(2²1);

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Solve using queuing theory

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For the same costs, a manager can hire either two employees that (in parallel) can handle customers in Y; ~ Exp(1) or three employees that can handle customers in Zį ~ Exp(¹). The manager wants to find a solution that the average waiting time for a customer is the shortest. Should she go with the two or three employee solution, assuming customers arrive at rate a) X₂ ~ Exp(); b) X₂ ~ Exp(); c) X₂ ~ Exp(1) (all random variables independent).
Transcribed Image Text:For the same costs, a manager can hire either two employees that (in parallel) can handle customers in Y; ~ Exp(1) or three employees that can handle customers in Zį ~ Exp(¹). The manager wants to find a solution that the average waiting time for a customer is the shortest. Should she go with the two or three employee solution, assuming customers arrive at rate a) X₂ ~ Exp(); b) X₂ ~ Exp(); c) X₂ ~ Exp(1) (all random variables independent).
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