Test of Two Variances · Exercise 16
Two cyclists are comparing the variances of their overall paces going uphill. Each cyclist records their speeds going up 35 hills. The first cyclist has a variance of 23.8 and the second cyclist has a variance of 32.1. The cyclists want to see if their variances are the same or different. Assume that commute times are normally distributed.
At the 5% significance level, what can we say about the cyclists’ variances?
Its source prints no answer for this problem, so there's nothing to check against.
OpenStax, Introductory Statistics 2e · §13.4 Test of Two Variances · Exercise 16
No hints for this one.
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