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1) In brief describe three situations in which the 'First In First Out' discipline rule is not applicable in queuing analysis.
2) Provide examples of four situations in which there are limited, or finite population.
3) Do you think the Poisson distribution, which assumes independent arrivals, is a good estimation of arrival rates in the following queuing systems? Defend your position in each case.
Cafeteria in your school
Barbershop
Hardware store
Dentist's office
College class
Movie theater
Solve the equations using linear algebra
If Z = 1.96, s = 3, and E = 1, determine the correct sample size.
Create a 95% confidence interval for mean cost of repairs. Interpret this interval.
Modify above problem (Problem 8th) so that each hardware vendor now demands seventy-five (75) units. Any units available from the vendors that are not shipped cost nothing.)
Letting μ be the mean composite satisfaction rating for the gaming console, we find that the test should be H o : μ ≤ 42 versus H a : μ > 42
Finding the probability value for the given data using normal approximation
Normalized matrix for one decision criterion at Firm T is given below.
At the .05 significance level, is there a difference in the mean number of miles traveled per month between Cincinnati and Pittsburgh employees? Use the five-step hypothesis-testing procedure.
Determine the probability of choosing at random license plate which ends in the even number?
Assume that you have a binomial experiment with p = 0.5 and a sample size of 100. The expected value of this distribution is.
A customer wants to estimate the average delivery time of a pizza from the local pizza parlor. The customer wants to obtain a sample mean that falls within 3.204 minutes of the true average delivery time with 99% confidence. If the customer knows ..
A journal polled its readers to determine the proportion of wives who, if given a second chance, would marry their husband again.
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