A pharmaceutical company has developed a new drug that they believe could improve students' performance on a statistics exam. To test the drug’s effects, they randomly select 30 students, give half of them a control substance (group 1), and give the other half the drug (group 2). Both groups take the statistics exam, and the graph below portrays the resulting group mean scores. Remember they are expecting an improvement in the experimental group. The drug company sets their significance level (alpha) to .05 for the hypothesis test between the two groups (group 1 = no drug/Control; and group 2 = drug/Experimental). graph This hypothesis test requires a(n) a. Single sample Z test b. Repeated Measures t-test c. Independent sample t-test d. Single sample t test

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A pharmaceutical company has developed a new drug that they believe could improve students' performance on a statistics exam. To test the drug’s effects, they randomly select 30 students, give half of them a control substance (group 1), and give the other half the drug (group 2). Both groups take the statistics exam, and the graph below portrays the resulting group mean scores. Remember they are expecting an improvement in the experimental group. The drug company sets their significance level (alpha) to .05 for the hypothesis test between the two groups (group 1 = no drug/Control; and group 2 = drug/Experimental). graph This hypothesis test requires a(n) a. Single sample Z test b. Repeated Measures t-test c. Independent sample t-test d. Single sample t test

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