Exam 9: One-Sample Hypothesis Tests
Exam 1: Overview of Statistics54 Questions
Exam 2: Data Collection113 Questions
Exam 3: Describing Data Visually108 Questions
Exam 4: Descriptive Statistics156 Questions
Exam 5: Probability114 Questions
Exam 6: Discrete Probability Distributions111 Questions
Exam 7: Continuous Probability Distributions114 Questions
Exam 8: Sampling Distributions and Estimation107 Questions
Exam 9: One-Sample Hypothesis Tests135 Questions
Exam 10: Two-Sample Hypothesis Tests116 Questions
Exam 11: Analysis of Variance95 Questions
Exam 12: Simple Regression141 Questions
Exam 13: Multiple Regression133 Questions
Exam 14: Chi-Square Tests95 Questions
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If the hypothesized proportion is π0 = .025 in a sample of size 120,it is safe to assume normality of the sample proportion p.
(True/False)
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The process that produces Sonora Bars (a type of candy)is intended to produce bars with a mean weight of 56 gm.The process standard deviation is known to be 0.77 gm.A random sample of 49 candy bars yields a mean weight of 55.82 gm.Find the test statistic to see whether the candy bars are smaller than they are supposed to be.
(Multiple Choice)
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For a given sample size,when we increase the probability of a Type I error,the probability of a Type II error
(Multiple Choice)
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If the sample size increases from 25 to 100 and the level of significance stays the same,then
(Multiple Choice)
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When the probability of a Type I error increases,the probability of a Type II error must decrease,ceteris paribus.
(True/False)
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A null hypothesis is rejected when the calculated p-value is less than the critical value of the test statistic.
(True/False)
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The level of significance refers to the probability of making a Type II error.
(True/False)
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Bob hypothesizes that the average student at his university has to take more than 130 credits to graduate.He takes a random sample of his classmates and performs a test.The results shown below are from MegaStat.What would Bob conclude from this test? Explain carefully.


(Essay)
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For a given H0 and level of significance,if you reject the H0 for a one-tailed test,you would also reject H0 for a two-tailed test.
(True/False)
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"My careful physical examination shows no evidence of any serious problem," said Doctor Morpheus."However,a very costly lab test can be performed to check for the rare condition known as estomalgia fatalis.The test is almost invariably negative for persons with your age and symptoms.My personal hypothesis is that the occasional stomach pain you reported is due to indigestion caused by eating tacos with too much hot sauce.But you must decide for yourself." As you consider your doctor's hypothesis,what would be the consequence of Type I error on your part?
(Multiple Choice)
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Dullco Manufacturing claims that its alkaline batteries last at least 40 hours on average in a certain type of portable CD player.But tests on a random sample of 18 batteries from a day's large production run showed a mean battery life of 37.8 hours with a standard deviation of 5.4 hours.To test DullCo's hypothesis,the p-value is
(Multiple Choice)
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John rejected H0,so we know definitely that he did not commit a Type II error.
(True/False)
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In a left-tailed test,a statistician got a z test statistic of −1.61.What is the p-value?
(Multiple Choice)
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A two-tailed hypothesis test for H0: π = .30 at α = .05 is analogous to
(Multiple Choice)
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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.The p-value for a right-tailed test is
(Multiple Choice)
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Compared to using α = .01,choosing α = .001 will make it less likely that a true null hypothesis will be rejected.
(True/False)
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Ajax Peanut Butter's quality control allows 2 percent of the jars to exceed the quality standard for insect fragments.A sample of 150 jars from the current day's production reveals that 30 exceed the quality standard for insect fragments.Which is incorrect?
(Multiple Choice)
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For a given sample size,reducing the level of significance will decrease the probability of making a Type II error.
(True/False)
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