Identify the critical value F0 to test the claim that σ12 ≤ σ22 . Random samples of size n1 = 16 and n2 = 15 are chosen. Use α = .05. .
2.46 |
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3.66 |
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2.95 |
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2.40 |
Identify the critical value F0 to test the claim that σ12 ≠ σ22 . Random samples of size n1 = 11 and n2 = 18 are chosen. Use α = .02.
3.59 |
||
2.45 |
||
2.92 |
||
4.56 |
Non-parametric tests, unlike parametric ones, do not make assumptions about
the underlying distribution shape |
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the sample size |
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the sample statistics |
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the population size |
1)
Answer: 2.46
Explanation: The critical value for the F-statistic is obtained from F-distribution table for significance level = 0.05 and numerator degree of freedom = n1-1= 16-1=15 and denominator degree of freedom = n2-1= 16-1=15 for one tailed alternative hypothesis
2)
Answer: 3.59
Explanation: The critical value for the F-statistic is obtained from F-distribution table for significance level = 0.02 and numerator degree of freedom = n1-1= 11-1=10 and denominator degree of freedom = n2-1= 18-1=17 for two tailed alternative hypothesis.
3)
Answer: the underlying distribution shape
Explanation: The non-parametric test is used when we do not know the distribution of the data.
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