Question
Suppose that your team has been analyzing data from an impact evaluation that used a posttest-only control group design. There were 227 participants in the
Suppose that your team has been analyzing data from an impact evaluation that used a posttest-only control group design. There were 227 participants in the treatment group, and 236 in the control group. The key outcome is a scale score measuring COVID vaccine hesitancy. In the dataset, the experimental group variable is named TREAT, and takes the value 0 for control group members and 1 for treatment group members; while the outcome variable is named VAXHES. A member of your team used SPSS to conduct a two-sample t-test, and you have been presented with the output appearing below. How would you quantify the estimated effect of the intervention in terms of a mean difference, and does the statistical test provide support for the effectiveness of the intervention?
Group Statistics
TREAT Experimental Group | N | Mean | Std. Deviation | Std. Error Mean | |
VAXHES Vaccine | .00 | 236 | 3.3465 | .38006 | .02523 |
Hesitancy Scale | 1.00 | 227 | 3.2459 | .36907 | .02402 |
Independent Samples Test
Levene's Test for Equality of Variances | t-test for Equality of Means | |||||||||
95% Confidence Interval of the Difference | ||||||||||
F | Sig. | t | df | Sig. (2-tailed) | Mean Difference | Std. Error Difference | Lower | Upper | ||
VAXHES Vaccine Hesitancy | Equal variances assumed | .025 | .873 | 2.888 | 461 | .004 | .10055 | .03482 | .03123 | .16897 |
Scale | Equal variances not assumed | 2.886 | 458.860 | .004 | .10055 | .03484 | .03209 | .16901 |
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