Exam 7: Analyzing Proportions
Exam 1: Statistics and Samples36 Questions
Exam 2: Displaying Data55 Questions
Exam 3: Describing Data49 Questions
Exam 4: Estimating With Uncertainty47 Questions
Exam 5: Probability50 Questions
Exam 6: Hypothesis Testing40 Questions
Exam 7: Analyzing Proportions54 Questions
Exam 8: Fitting Probability Models to Frequency Data53 Questions
Exam 9: Contingency Analysis: Associations Between56 Questions
Exam 10: The Normal Distribution51 Questions
Exam 11: Inference for a Normal Population46 Questions
Exam 12: Comparing Two Means53 Questions
Exam 13: Handling Violations of Assumptions38 Questions
Exam 14: Designing Experiments56 Questions
Exam 15: Comparing Means of More Than Two Groups54 Questions
Exam 16: Correlation Between Numerical Variables49 Questions
Exam 17: Regression54 Questions
Exam 18: Multiple Explanatory Variables47 Questions
Exam 19: Computer-Intensive Methods25 Questions
Exam 20: Likelihood33 Questions
Exam 21: Meta-Analysis: Combining Information From38 Questions
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Clearly and precisely describe the statistical conclusions that we make when conducting a binomial test. Describe both results: when we obtain a P-value less than 0.05 and when we obtain a P-value larger than 0.05.
(Essay)
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Given a fixed proportion of successes in the population, the width of the sampling distribution for the number of successes gets narrower as the sample size gets larger.
(True/False)
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Given a fixed proportion of successes in the population, the width of the sampling distribution for the proportion of successes gets narrower as the sample size gets larger.
(True/False)
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Consider the claim that 60% of the members of a population of bacteria have a plasmid conferring antibiotic resistance. If we collected 11 bacterial samples and 4 proved to have the resistance plasmid, what would the P-value of a binomial test of this hypothesis be?
(Multiple Choice)
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What is the standard error of the proportion when the sample size is 55 values and the sample proportion is 0.4?
(Multiple Choice)
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If a study reveals five successes and eight failures, in how many different ways (i.e., sequences) could this have occurred??
(Multiple Choice)
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Imagine a surgery that is known to have a 10% chance of serious side effects. An internal hospital review shows that 4 out of 8 of a particular doctor's patients have these side effects. If we conducted a binomial test of whether this doctor's patients are experiencing usually low or high rates of side-effects, what would our conclusion be?
(Multiple Choice)
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Which of the following is not an assumption of the binomial distribution?
(Multiple Choice)
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The probability distribution for the number of "successes" in a fixed number of independent trials, when the probability of success is the same for each, is called which of the following?
(Multiple Choice)
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