Let's consider a 98% confidence interval of the average number of minutes someone finishes a race. The interval is 55 to 65 in a sample of 500 runners. Given what you learned in this chapter, how would this be strictly interpreted? 98% of the sample of runners finished between 55 and 65 minutes. If the sampling procedure were repeated many times, 98% of the sample means would be between 55 and 65. 2% of the sample of runners finished between 55 and 65 minutes. If the sampling procedure were repeated many times, 98% of the resulting confidence intervals would contain the population mean resting heart rate.
Let's consider a 98% confidence interval of the average number of minutes someone finishes a race. The interval is 55 to 65 in a sample of 500 runners. Given what you learned in this chapter, how would this be strictly interpreted? 98% of the sample of runners finished between 55 and 65 minutes. If the sampling procedure were repeated many times, 98% of the sample means would be between 55 and 65. 2% of the sample of runners finished between 55 and 65 minutes. If the sampling procedure were repeated many times, 98% of the resulting confidence intervals would contain the population mean resting heart rate.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Let's consider a 98% confidence interval of the average number of minutes someone finishes a race. The interval is 55 to 65 in a sample of 500 runners. Given what you learned in this chapter, how would this be strictly interpreted?
98% of the sample of runners finished between 55 and 65 minutes. |
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If the sampling procedure were repeated many times, 98% of the sample means would be between 55 and 65. |
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2% of the sample of runners finished between 55 and 65 minutes. |
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If the sampling procedure were repeated many times, 98% of the resulting confidence intervals would contain the population mean resting heart rate. |
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