The owners of a manufacturing company conducted a survey to determine the mean income of the customers who prefer the company’s brand of clothing. From a random sample of 100 customers, it was determined that their mean income was $47,600. Which conclusion can be made based on this information? Select one: 1. The total population mean cannot be determined by such a small random sample. 2. The total population mean must be close to $47,600 based on statistical inference. 3. The total population mean must be much greater than $47,600 because there are more people in the total population. 4. The total population mean must be much less than $47,600 because, out of a sample of 100, a few people with a very high mean income would skew the data.
The owners of a manufacturing company conducted a survey to determine the mean income of the customers who prefer the company’s brand of clothing. From a random sample of 100 customers, it was determined that their mean income was $47,600. Which conclusion can be made based on this information? Select one: 1. The total population mean cannot be determined by such a small random sample. 2. The total population mean must be close to $47,600 based on statistical inference. 3. The total population mean must be much greater than $47,600 because there are more people in the total population. 4. The total population mean must be much less than $47,600 because, out of a sample of 100, a few people with a very high mean income would skew the data.
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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The owners of a manufacturing company conducted a survey to determine the mean income of the customers who prefer the company’s brand of clothing. From a random sample of 100 customers, it was determined that their mean income was $47,600. Which conclusion can be made based on this information?
Select one:
1. The total population mean cannot be determined by such a small random sample.
2. The total population mean must be close to $47,600 based on statistical inference.
3. The total population mean must be much greater than $47,600 because there are more people in the total population.
4. The total population mean must be much less than $47,600 because, out of a sample of 100, a few people with a very high mean income would skew the data.
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