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uring the month of January 2017; total of a pan uppose we randomly sample just 100 of these flights. Complete parts a through d. What sample proportion should we expect to see in such a sample, and how much should we expect the proportion to vary from sample to sample in sample 20? e mean is ound to three decimal places as needed.) Come me standard deviation of the sampling distribution is ound to three decimal places as needed.) What is the approximate shape of the sampling distribution of the sample proportion of flights delayed by more than 10 minutes in samples of size 100? Why at least 15, the sampling distribution nce 10% higher delayed flights? Why or why not?

uring the month of January 2017; total of a pan uppose we randomly sample just 100 of these flights. Complete parts a through d. What sample proportion should we expect to see in such a sample, and how much should we expect the proportion to vary from sample to sample in sample 20? e mean is ound to three decimal places as needed.) Come me standard deviation of the sampling distribution is ound to three decimal places as needed.) What is the approximate shape of the sampling distribution of the sample proportion of flights delayed by more than 10 minutes in samples of size 100? Why at least 15, the sampling distribution nce 10% higher delayed flights? Why or why not?

MATLAB: An Introduction with Applications
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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During the month of January 2017, a total of 29,505 flights took off from a particular airport. Of all these flights, 23.8% had a departure delay of more than 10 minutes, Suppose we randomly sample just 100 of these flights. Complete parts a through d. a. What sample proportion should we expect to see in such a sample, and how much should we expect the proportion to vary from sample to sample in samples of size 100? The mean is (Round to three decimal places as needed.) The standard deviation of the sampling distribution is (Round to three decimal places as needed.). b. What is the approximate shape of the sampling distribution of the sample proportion of flights delayed by more than 10 minutes in samples of size 100? Why? Since at least 15, the sampling distribution c. Would it be unusual for us to observe a sample proportion of 40% or higher of delayed flights? Why or why not? be unusual because the z-score of such a sample is It (Round to two decimal places as needed.) d. Of all the flights scheduled to leave the airport in January 2017, 2% got canceled. If we were to randomly sample just 100 of all flights scheduled to leave the airport, would the sampling distribution of the sample proportion of canceled flights have an approximate normal shape? Why or why not? at least 15, the sampling distribution be approximately normal. Since
Transcribed Image Text:During the month of January 2017, a total of 29,505 flights took off from a particular airport. Of all these flights, 23.8% had a departure delay of more than 10 minutes, Suppose we randomly sample just 100 of these flights. Complete parts a through d. a. What sample proportion should we expect to see in such a sample, and how much should we expect the proportion to vary from sample to sample in samples of size 100? The mean is (Round to three decimal places as needed.) The standard deviation of the sampling distribution is (Round to three decimal places as needed.). b. What is the approximate shape of the sampling distribution of the sample proportion of flights delayed by more than 10 minutes in samples of size 100? Why? Since at least 15, the sampling distribution c. Would it be unusual for us to observe a sample proportion of 40% or higher of delayed flights? Why or why not? be unusual because the z-score of such a sample is It (Round to two decimal places as needed.) d. Of all the flights scheduled to leave the airport in January 2017, 2% got canceled. If we were to randomly sample just 100 of all flights scheduled to leave the airport, would the sampling distribution of the sample proportion of canceled flights have an approximate normal shape? Why or why not? at least 15, the sampling distribution be approximately normal. Since
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