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Suppose the mean starting salary for nurses is $66,613 nationally. The standard deviation is approximately $10,638. The starting salary is not normally distributed but it is mound shaped. A sample of 41 starting salaries for nurses is taken. State the random variable. Starting salary for a nurse. The mean starting salary of a nurse. The standard deviation of starting salaries of nurses. What is the mean of the distribution of all sample means? Hg = What is the standard deviation of the distribution of all sample means? Round to five decimal places. Og = What is the shape of the sampling distribution of the sample mean? Why? You can say the sampling distribution of the sample mean is not normally distributed since the sample size is greater than 30. You can say the sampling distribution of the sample mean is normally distributed since the sample size is greater than 30. You can't say anything about the sampling distribution of the sample mean, since the population of the random variable is not normally distributed and the sample size is greater than 30. Find the probability that the sample mean is less than $68,341. Round to four decimal places. P(8 < 68341) = Find the probability that the sample mean is less than $59,851. Round to four decimal places. P(x < 59851)= If you did find a sample mean of MORE THAN $68,341 would you find that unusual? What could you conclude? It is not unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed. It is unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is not unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed.

Suppose the mean starting salary for nurses is $66,613 nationally. The standard deviation is approximately $10,638. The starting salary is not normally distributed but it is mound shaped. A sample of 41 starting salaries for nurses is taken. State the random variable. Starting salary for a nurse. The mean starting salary of a nurse. The standard deviation of starting salaries of nurses. What is the mean of the distribution of all sample means? Hg = What is the standard deviation of the distribution of all sample means? Round to five decimal places. Og = What is the shape of the sampling distribution of the sample mean? Why? You can say the sampling distribution of the sample mean is not normally distributed since the sample size is greater than 30. You can say the sampling distribution of the sample mean is normally distributed since the sample size is greater than 30. You can't say anything about the sampling distribution of the sample mean, since the population of the random variable is not normally distributed and the sample size is greater than 30. Find the probability that the sample mean is less than $68,341. Round to four decimal places. P(8 < 68341) = Find the probability that the sample mean is less than $59,851. Round to four decimal places. P(x < 59851)= If you did find a sample mean of MORE THAN $68,341 would you find that unusual? What could you conclude? It is not unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed. It is unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is not unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed.

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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Suppose the mean starting salary for nurses is $66,613 nationally. The standard deviation is approximately $10,638. The starting salary is not normally distributed but it is mound shaped. A sample of 41 starting salaries for nurses is taken. State the random variable. Starting salary for a nurse. The mean starting salary of a nurse. The standard deviation of starting salaries of nurses. What is the mean of the distribution of all sample means? Hg = What is the standard deviation of the distribution of all sample means? Round to five decimal places. Og = What is the shape of the sampling distribution of the sample mean? Why? You can say the sampling distribution of the sample mean is not normally distributed since the sample size is greater than 30. You can say the sampling distribution of the sample mean is normally distributed since the sample size is greater than 30. You can't say anything about the sampling distribution of the sample mean, since the population of the random variable is not normally distributed and the sample size is greater than 30. Find the probability that the sample mean is less than $68,341. Round to four decimal places. P(8 < 68341) = Find the probability that the sample mean is less than $59,851. Round to four decimal places. P(x < 59851)= If you did find a sample mean of MORE THAN $68,341 would you find that unusual? What could you conclude? It is not unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed. It is unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is not unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed.
Transcribed Image Text:Suppose the mean starting salary for nurses is $66,613 nationally. The standard deviation is approximately $10,638. The starting salary is not normally distributed but it is mound shaped. A sample of 41 starting salaries for nurses is taken. State the random variable. Starting salary for a nurse. The mean starting salary of a nurse. The standard deviation of starting salaries of nurses. What is the mean of the distribution of all sample means? Hg = What is the standard deviation of the distribution of all sample means? Round to five decimal places. Og = What is the shape of the sampling distribution of the sample mean? Why? You can say the sampling distribution of the sample mean is not normally distributed since the sample size is greater than 30. You can say the sampling distribution of the sample mean is normally distributed since the sample size is greater than 30. You can't say anything about the sampling distribution of the sample mean, since the population of the random variable is not normally distributed and the sample size is greater than 30. Find the probability that the sample mean is less than $68,341. Round to four decimal places. P(8 < 68341) = Find the probability that the sample mean is less than $59,851. Round to four decimal places. P(x < 59851)= If you did find a sample mean of MORE THAN $68,341 would you find that unusual? What could you conclude? It is not unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed. It is unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is unusual to find a sample mean more than $68,341, since the probability is at least 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has changed. It is not unusual to find a sample mean more than $68,341, since the probability is less than 5%. If you find a sample mean more than $68,341, then it may indicate that the population mean has not changed.
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