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A smoking cessation clinic is conducting a study of the effectiveness of its treatments. Those attending the clinic are randomly assigned to one of two groups. One group receives nicotine patches and the other group is prescribed the medication, Zyban. After 8 weeks, the participants are asked whether they now feel able to give up smoking. Their responses are scored 1= strongly disagree, 2= disagree, 3=neither agree nor disagree, 4=agree, 5=strongly agree. Which statistical test can be used to test for a difference between the scores for the two groups?Question 9Answera.Paired T-Testb.One-Way Independent-Sample ANOVAc.Mann-Whitney U Testd.Chi-Square Test

Question

A smoking cessation clinic is conducting a study of the effectiveness of its treatments. Those attending the clinic are randomly assigned to one of two groups. One group receives nicotine patches and the other group is prescribed the medication, Zyban. After 8 weeks, the participants are asked whether they now feel able to give up smoking. Their responses are scored 1= strongly disagree, 2= disagree, 3=neither agree nor disagree, 4=agree, 5=strongly agree. Which statistical test can be used to test for a difference between the scores for the two groups?Question 9Answera.Paired T-Testb.One-Way Independent-Sample ANOVAc.Mann-Whitney U Testd.Chi-Square Test

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Solution

The appropriate statistical test to use in this scenario would be the Mann-Whitney U Test. This test is used to compare differences between two independent groups when the dependent variable is either ordinal or continuous, but not normally distributed. In this case, the responses are ordinal (1= strongly disagree, 2= disagree, 3=neither agree nor disagree, 4=agree, 5=strongly agree), and the groups (those receiving nicotine patches and those prescribed Zyban) are independent. Therefore, the Mann-Whitney U Test would be the most suitable choice.

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