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A Step by Step Guide for SPSS and Exercise Studies

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68 Statistical tests<br />

Table 18<br />

Sometimes, the sign of the t value is negative. This does not mean that your<br />

analysis is wrong. It simply signifies that the mean of the second group is higher<br />

than the mean of the first group. In Table 19, the t value was positive because the<br />

first group had a higher mean than the second group.<br />

In the various statistical texts you will frequently come across the terms ‘onetailed’<br />

<strong>and</strong> ‘two-tailed’ t tests. The one-tailed test is used when two groups are<br />

expected to differ in a particular direction. For example, elite athletes are<br />

predicted to have higher take-off velocity compared to non-elite ones. In other<br />

cases, such as the one presented here, you may not have a clear hypothesis<br />

regarding the direction of the difference. There<strong>for</strong>e, you need to use a two-tailed<br />

t test. <strong>SPSS</strong> provides the two-tailed significance values only. To obtain the onetailed<br />

significance values you need to consult a table of critical t values which is<br />

located at the end of most statistical texts.<br />

How to report the test<br />

When you present the results of a t test you need to report the means <strong>and</strong><br />

st<strong>and</strong>ard deviations of the two groups (club A/club B), the Levene test <strong>and</strong> its<br />

significance level, as well as the t value, its degrees of freedom (df), <strong>and</strong><br />

significance level. Example 1 shows how you could report the results of a t test<br />

in a table.<br />

Example 1: Differences in take-off velocity between long-jumpers from Clubs A<br />

<strong>and</strong> B<br />

M (SD) t df<br />

Take-off velocity of high jumpers fom Club A 9.63 (.52) 9.96** 18<br />

Take-off velocity of high jumpers fom Club B 7.49 (.43)<br />

** p

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