Exam 8: Hypothesis Testing II the Two-Sample Case

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When testing for the significance of the difference between two sample means, the null hypothesis is that

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From a university population, random samples of 45 seniors and 37 freshmen have been given a scale that measures sexual experiences. The freshmen report an average of 1.6 sexual partners over their lifetimes while seniors report an average of 2.5 partners. The t (obtained) for this difference was -3.56 while the t (critical) was ±\pm 2.34. What can be concluded?

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Samples of Republicans and Democrats have been tested for their level of support for welfare reform and the null hypothesis has been rejected. What may we conclude?

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Since critical values of t vary by sample size, before using the t table we must first calculate

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When testing for the significance of the difference between two sample means, the standard deviation of the sampling distribution is estimated using

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When conducting hypothesis tests for two sample means, the term μ\mu 1 - μ\mu 2 in the numerator of the formula reduces to zero because

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When testing for the significance of the difference between two samples, the null hypothesis states that the ____________ are the same

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According to the text, on the issue of abortion,

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Random samples of men and women have been given a scale that measures their support for gun control. Men average 10.2 with standard deviation of 5.3. Women also average 10.2 but their standard deviation is 1.8. How could these results be dealt with appropriately?

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