Chapter 2: Problem 12
Tuition The distribution of in-state annual tuition for all colleges and universities in the United States is bimodal. What is one possible reason for this bimodality?
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Chapter 2: Problem 12
Tuition The distribution of in-state annual tuition for all colleges and universities in the United States is bimodal. What is one possible reason for this bimodality?
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Community College Applicants Applicants to California community colleges are asked to indicate one of these education goals at the time of application: transfer to a four-year institution, an AA degree, a CTE certificate, job retraining, or personal enrichment. In a group of 500 applications, describe a bar graph of these data that would have the least amount of variability. Also describe a bar graph that would have the most variability.
Sleep (Example 2) An instructor asks a class of 120 students how many hours they slept during the previous night. What shape do you think this distribution will have? Explain.
For each situation, describe the type of statistical graph that could be made to answer the statistical question posted. a. We have the systolic blood pressures by gender of a large number of elderly people. Our statistical question is, "What percentage of these people have blood pressure over \(130 \mathrm{mmHG} ?^{\prime \prime}\) b. We have demographic data on everyone who bought their ticket to a local football game online. Our statistical question is, "Which zip code had the lowest participation from women'?
Ice Cream Preference (Example 8) Suppose a group of school-aged children is asked, "Which of these three ice cream flavors do you like the most: vanilla, chocolate, or strawberry?" Describe a bar graph of their responses that would have the least amount of variability. Also describe a bar graph that would have the most variability.
Arm spans (Example 3) According to the ancient Roman architect Vitruvius, a person's arm span (the distance from fingertip to fingertip with the arms stretched wide) is approximately equal to his or her height. For example, people 5 feet tall tend to have an arm span of 5 feet. Explain, then, why the distribution of arm span for a class containing roughly equal numbers of men and women might be bimodal.
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