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Two processes for manufacturing large roller bearings are under study. In both cases, the diameters (in centimeters) are being examined. A random sample of 21roller bearings from the old manufacturing process showed the sample variance of diameters to bes2 = .
Another random sample of27roller bearings from the new manufacturing process showed the sample variance of their diameters to bes2 = .
Use a 5% level of significance to test the claim that there is a difference (either way) in the population variances between the old and new manufacturing processes.
Classify the problem as being a Chi-square test of independence or homogeneity, Chi-square goodness-of-fit, Chi-square for testing or estimatingσ2orσ,Ftest for two variances, One-way ANOVA, or Two-way ANOVA, then perform the following.
One-way ANOVA
Two-way ANOVA
Chi-square test of independence
F test for two variances
Chi-square test of homogeneity
Chi-square goodness-of-fit
Chi-square for testing or estimating σ2 or σ
(i) Give the value of the level of significance.
State the null and alternate hypotheses.
H0: σ12 = σ22; H1: σ12 > σ22
H0: σ12 = σ22; H1: σ12 ≠ σ22
H0: σ12 <>
H0: σ12 = σ22; H1: σ12 <>
(ii) Find the sample test statistic. (Round your answer to two decimal places.)
(iii) Find the P-value of the sample test statistic.
P-value > 0.200
0.100 < p-value><>
0.050 < p-value><>
0.020 < p-value><>
0.002 < p-value><>
P-value <>
(iv) Conclude the test.
Since the P-value is greater than or equal to the level of significance α = 0.05, we fail to reject the null hypothesis.
Since the P-value is less than the level of significance α = 0.05, we reject the null hypothesis.
Since the P-value is less than the level of significance α = 0.05, we fail to reject the null hypothesis.
Since the P-value is greater than or equal to the level of significance α = 0.05, we reject the null hypothesis.
(v) Interpret the conclusion in the context of the application.
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