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| The | ||||
| standard deviation is not known. On the basis of statistics | ||||
| from two samples, each sample from a different | ||||
| population, this test measures the strength of the evidence | ||||
| for a selected hypothesis against the null hypothesis. The | ||||
| null hypothesis is that the two populations means are | ||||
| equal H 0: ∝1 = ∝2. | ||||
| You select one of the following alternative hypotheses | ||||
| against which to test the null hypothesis | ||||
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| H1:∝1 < ∝2 |
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| H1:∝1 > ∝2 |
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| H1:∝1 ≠ ∝2 |
Inputs | The inputs are: |
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| Field |
| Definition | ||
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| Sample 1 mean. |
| x1 |
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| Sample 2 mean. |
| x2 |
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| S1 |
| Sample 1 standard deviation. | ||
| S2 |
| Sample 2 standard deviation. | ||
| n1 |
| Sample 1 size. | ||
| n2 |
| Sample 2 size. | ||
| α |
| Significance level. | ||
| _Pooled? |
| Check this option to pool samples | ||
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| based on their standard deviations. |
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Inference aplet |