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Meters 1-5 Meters 6-10 Meters 11-15 Meters 16-20 Meters 21-25 Meters 26-30 870 915 915 930 900 915 840 900 900 915 900 885 930
Meters 1-5 | Meters 6-10 | Meters 11-15 | Meters 16-20 | Meters 21-25 | Meters 26-30 |
870 | 915 | 915 | 930 | 900 | 915 |
840 | 900 | 900 | 915 | 900 | 885 |
930 | 945 | 975 | 870 | 915 | 945 |
900 | 885 | 945 | 930 | 900 | 900 |
960 | 930 | 885 | 915 | 930 | 915 |
- Using = .05, is the sample mean significantly different from the expected population ?
- Can we fully reject Ho? ____________________________________________________________________
- What proportion of variability in meter times was accounted for by being in the sample rather than the expected population (i.e., calculate 2= t2 / (t2 + df))? _________________________________________
- Using t(df) = ##.##, p < or > .05, = .##, ______________________________
- Interpret the meaning of the results: What do they tell us about whether,and if so how, the mean sample time differs from the expected population mean time? _________________________________________ _______________________________________________________________________________________
- If the data had been ordinal or you had a very small sample size, what backup test could be used instead? ________________________________________________________________________
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