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qHRjW‖Calculates the F-Test of two data samples.
FxKGF‖A F-test is any statistical test based on the F-distribution under the null hypothesis.
AsStM‖For more information on F-tests, refer to the corresponding Wikipedia article.
jtjaQ‖Variable 1 range: The reference of the range of the first data series to analyze.
qzYBv‖Variable 2 range: The reference of the range of the second data series to analyze.
MvvMT‖Results to: The reference of the top left cell of the range where the test will be displayed.
XqyMa‖The following table shows the F-Test for the data series above:
| git3T‖Ftest | ||
| WsA4s‖Alpha | 0.05 | |
| xj9Se‖Variable 1 | p5piv‖Variable 2 | |
| YA2dy‖Mean | 16.9230769231 | 20.4615384615 | 
| 8MXro‖Variance | 125.0769230769 | 94.4358974359 | 
| W2J6x‖Observations | 13 | 13 | 
| DqgMQ‖df | 12 | 12 | 
| BJ3Vi‖F | 1.3244637524 | |
| AasLh‖P (F<=f) right-tail | 0.3170614146 | |
| FVAJa‖F Critical right-tail | 2.6866371125 | |
| zBzCY‖P (F<=f) left-tail | 0.6829385854 | |
| LA56M‖F Critical left-tail | 0.3722125312 | |
| 9ZNSy‖P two-tail | 0.6341228293 | |
| dQ4WA‖F Critical two-tail | 0.3051313549 | 3.277277094 |