In Exercise 4.2.27, in finding a confidence interval for the ratio of thevariances of two normal distributions, we used a statistic S21/S22, which has an Fdistributionwhen those two variances are equal. If we denote that statistic by F,we can test H0 : σ21 = σ22 against H1 : σ21 > σ22 using the critical region F ≥ c. Ifn = 13, m = 11, and α = 0.05, find c.

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In Exercise 4.2.27, in finding a confidence interval for the ratio of the
variances of two normal distributions, we used a statistic S2
1/S2
2, which has an Fdistribution
when those two variances are equal. If we denote that statistic by F,
we can test H0 : σ2
1 = σ2
2 against H1 : σ2
1 > σ2
2 using the critical region F ≥ c. If
n = 13, m = 11, and α = 0.05, find c.

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