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The paired data consist of the cost of regionally advertising (in thousands of dollars) a certain pharmaceutical drug and the number of new prescriptions written (in thousands).
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Use a .05 significance level and the observed frequencies of 144 drownings at the beaches of a randomly selected coastal state to test the claim that the number of drownings for each month is equally likely.
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Using a .01 significance level, test the claim that the proportions of fear/do not fear responses are the same for male and female dental patients.
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Question 9 of 10For a Two-Way ANOVA, assuming there is not an interaction, we can continue to interpret the results of the row and column effects. |
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[removed] False
10.Use the following technology display from a Two-Way ANOVA to answer this question. Biologists studying habitat use in Lepidopteran moths measured the number of savannah moths found at three randomly selected prairie sites with two potential habitat interferences (expansion of row crops and grazing). Use a .05 significance level.
Source | Df | SS | MS | F | P |
Site | 2 | .1905 | .0952 | .0381 | .9627 |
Habitat | 1 | 304.0238 | 304.0238 | 121.6095 | .0000 |
Site*Habitat | 2 | .1905 | .0952 | .0381 | .9627 |
Do you reject the null hypothesis about the site effect, at the .05 significance level? Enter Y for yes (reject), N for no (fail to reject).
10 years ago
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- medical_researchers_studying_a.docx