what sample b. time, Liguori and Robinson (2001) found that even reaction time 30 minutes after participants consumed simulation. In a similar study, researchers measured moderate alcohol consumption significantly slowed In a study examining the effect of alcohol on reactio size would be needed to be significant for a two one 6-ounce glass of wine. Again, they used a stan- dardized driving simulation task for which the regula .05? tailed test with a = time, Liguori and Robinson (2001) found that cic moderate alcohol consumption significantly slowes driving response time to an emergency situation in a a reaction time 30 minutes after participants consume one 6-ounce glass of wine. Again, they used a stan 400 msec. The distribution population averages u oction time

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In a study examining the effect of alcohol on reaction time, Liguori and Robinson (2001) found that even moderate alcohol consumption significantly slowed response time to an emergency situation in a driving simulation. In a similar study, researchers measured reaction time 30 minutes after participants consumed one 6-ounce glass of wine. Again, they used a standardized driving simulation task for which the regular population averages \( \mu = 400 \) msec. The distribution of reaction times is approximately normal with \( \sigma = 40 \). Assume that the researcher obtained a sample mean of \( M = 422 \) for the \( n = 25 \) participants in the study.

a. Are the data sufficient to conclude that the alcohol has a significant effect on reaction time? Use a two-tailed test with \( \alpha = .01 \).

b. Do the data provide evidence that the alcohol significantly increased (slowed) reaction time? Use a one-tailed test with \( \alpha = .05 \).

c. Compute Cohen’s \( d \) to estimate the size of the effect.
Transcribed Image Text:In a study examining the effect of alcohol on reaction time, Liguori and Robinson (2001) found that even moderate alcohol consumption significantly slowed response time to an emergency situation in a driving simulation. In a similar study, researchers measured reaction time 30 minutes after participants consumed one 6-ounce glass of wine. Again, they used a standardized driving simulation task for which the regular population averages \( \mu = 400 \) msec. The distribution of reaction times is approximately normal with \( \sigma = 40 \). Assume that the researcher obtained a sample mean of \( M = 422 \) for the \( n = 25 \) participants in the study. a. Are the data sufficient to conclude that the alcohol has a significant effect on reaction time? Use a two-tailed test with \( \alpha = .01 \). b. Do the data provide evidence that the alcohol significantly increased (slowed) reaction time? Use a one-tailed test with \( \alpha = .05 \). c. Compute Cohen’s \( d \) to estimate the size of the effect.
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