Question

Refer to data table​ below, which shows the amounts of nicotine​ (mg per​ cigarette) in king​ size, 100 mm​ menthol, and 100 mm nonmenthol cigarettes. The king size cigarettes are​ nonfiltered, while the 100 mm menthol and the 100 mm nonmenthol cigarettes are filtered. Use a 0.05 significance level to test the claim that the three categories of cigarettes yield the same mean amount of nicotine. Given that only the king size cigarettes are not​ filtered, do the filters appear to make a​ difference? LOADING... Click the icon to view the data table. What is the conclusion for this hypothesis​ test? A. Reject Upper H 0. There is insufficient evidence to warrant the rejection of the claim that the three categories of cigarettes yield the same mean amount of nicotine. B. Fail to reject Upper H 0. There is insufficient evidence to warrant rejection of the claim that the three categories of cigarettes yield the same mean amount of nicotine. C. Fail to reject Upper H 0. There is sufficient evidence to warrant the rejection of the claim that the three categories of cigarettes yield the same mean amount of nicotine. D. Reject Upper H 0. There is sufficient evidence to warrant the rejection of the claim that the three categories of cigarettes yield the same mean amount of nicotine. Do the filters appear to make a​ difference? A. No comma the filters do not appear to make a difference because there is insufficient evidence to warrant the rejection of the claim. B. ​No, the filters do not appear to make a difference because there is sufficient evidence to warrant the rejection of the claim. C. The results are inconclusive because the king size cigarettes are a different size than the filtered cigarettes. D. Given that the king size cigarettes have the largest mean comma it appears that the filters do make a difference left parenthesis although this conclusion is not justified by the results from analysis of variance right parenthesis .

Answer 1

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