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30 male and 30 female subjects were slected randomly and reading time were recorded. Apply an appropriate hypothesis test at a 1% significant level to
30 male and 30 female subjects were slected randomly and reading time were recorded.
Apply an appropriate hypothesis test at a 1% significant level to determine whether the mean reading time of both genders are similar.
Male | Female |
5.96 | 5.78 |
5.68 | 5.81 |
5.88 | 5.76 |
5.98 | 5.88 |
6.07 | 5.95 |
5.86 | 5.82 |
5.81 | 5.9 |
5.93 | 6.02 |
6.08 | 5.97 |
5.96 | 5.96 |
6.06 | 6.07 |
5.81 | 6.05 |
6.11 | 5.97 |
5.78 | 6.11 |
5.98 | 6.16 |
6.01 | 5.97 |
6.03 | 5.93 |
5.88 | 5.88 |
5.91 | 6.08 |
6.06 | 5.89 |
5.8 | 6 |
5.98 | 6.02 |
5.98 | 5.99 |
6.11 | 6.15 |
5.88 | 6.09 |
5.98 | 5.99 |
5.98 | 6.09 |
5.95 | 5.93 |
5.94 | 6.15 |
5.97 | 6.08 |
I would use a pooled t-test assuming equal variances. Because the genders are different therefore independent.
But a paired t-test also seems plausible here. So, What is the difference between a paired t-test and a pooled t-test?
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