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A crew of mechanics at the Highway Department garage repair vehicles that break down at an average of λ = 7.5 vehicles per day (approximately Poisson in nature). The mechanic crew can service an average of μ = 10 vehicles per day with a repair time distribution that approximates an exponential distribution.
a. What is the utilization rate for this service system?
b. What is the average time before the facility can return a breakdown to service?
c. How much of that time is spent waiting for service?
d. How many vehicles are likely to be in the system at any one time?
Independent Variable
An experimental variable that is changed or controlled to test its effects on dependent variables.
Coefficient Of Determination
A metric in statistics that evaluates the percentage of variability in the outcome variable that can be explained by the predictor variable(s).
SSE
Sum of Squared Errors, a measure used in statistics to quantify the discrepancy between data points and a model's predictions.
SSR
Sum of Squares due to Regression, a measure indicating how well a regression model fits the data.
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