Question

Wenton Powersports produces dune buggies. They have three assembly lines, Razor, Blazer, and Tracer, named after the pa
b-1. Construct an ANOVA table. Assume production rates are normally distributed. (Round Intermediate calculations to at least
b-3. What about the 10% significance level? HO, we conclude that the mean buggies/hour differ for some production lines
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Answer #1

a) We have the right answer in the form of option 1

Ho: \mu Razor = \mu Blazer = \mu Tracer (ie., all the treatment levels are homogeneous and do not impact the response variable)

vs

H1: Not all population means are equal. (at least one treatment level is different from others)

b)

i) The ANOVA table has been attached below:

Anova: Single Factor Count SUMMARY Groups RAZOR BLAZER TRACER Sum Average Variance 84 10.5 2.2857143 78 9.75 1.6428571 69 8.6

we can see the p value is 0.0239

ii) Level of Significance = 0.05

As p value < LOS, we do not accept the null hypothesis, and conclude that the mean buggies/ hour differ for three production lines.

iii) Level of Significance = 0.1

As p value < LOS, we do not accept the null hypothesis, and conclude that the mean buggies/ hour differ for three production lines.

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