One-Way Analysis of Variance for Independent or Correlated SamplesT
[Traducción en español]
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The logic and computational details of the one-way ANOVA for independent and correlated samples are described in Chapters 13, 14, and 15 of Concepts and Applications. |
| Note that when the number of samples is k=2, the analysis of variance (standard weighted- means analysis) is equivalent to a non-directional t-test with F=t2. |
Setup|
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Q |
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Click this button only if you wish to perform | an unweighted-means analysis. Advice: do not perform an unweighted-means analysis unless you have a clear reason for doing so.
Click this button to return to a standard | weighted-means analysis | ||||
Data Entry| Sample 1 | Sample 2 | Sample 3 | Sample 4 | Sample 5 | | |||||
Data Summary|
| Samples | 1 | 2 | 3 | 4 | 5 | Total | | ||||||||||||
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M1 = mean of Sample 1 | M2 = mean of Sample 2 and so forth. HSD = the absolute [unsigned] difference between any two sample means required for significance at the designated level. HSD[.05] for the .05 level; HSD[.01] for the .01 level. |
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