Exam 9: One-Sample Hypothesis Tests

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For a mean,we would expect the test statistic to be near zero if the null hypothesis is true.

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For a given sample size and α level,the Student's t value always exceeds the z value.

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The null hypothesis is rejected when the p-value exceeds the level of significance.

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Given that in a one-tailed test you cannot reject H0,can you reject H0 in a two-tailed test at the same α?

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Holding other factors constant,it is harder to reject the null hypothesis for a mean when conducting a two-tailed test rather than a one-tailed test.

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In a two-tailed test,a statistician got a z test statistic of 1.82.What is the p-value?

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Which is not true of p-values?

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The rejection region in a hypothesis test

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After testing a hypothesis regarding the mean,we decided not to reject H0.Thus,we are exposed to

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In hypothesis testing,Type I error is

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For a sample size of n = 100,and σ = 10,we want to test the hypothesis H0: μ = 100.The sample mean is 103.The test statistic is

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To test the hypothesis H0: π = .0125 using n = 160,it is safe to assume normality of p.

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For a right-tailed test of a hypothesis for a population mean with n = 14,the value of the test statistic was t = 1.863.The p-value is

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The rejection region in a hypothesis test

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When testing the hypothesis H0: μ = 100 with n = 100 and σ2 = 100,we find that the sample mean is 97.The test statistic is

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The null hypothesis is

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A study over a 10-year period showed that a certain mammogram test had a 50 percent rate of false positives.This indicates that

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The Melodic Kortholt Company will change its current health plan if at least half the employees are dissatisfied with it.A trial sample of 25 employees shows that 16 are dissatisfied.In this problem

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If a judge acquits every defendant,the judge will never commit a Type I error.(H0 is the hypothesis of innocence. )

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A sample of 16 ATM transactions shows a mean transaction time of 67 seconds with a standard deviation of 12 seconds.Find the critical value to test whether the mean transaction time exceeds 60 seconds at α = .01.

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