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A coffee manufacturer claims that the mean amount of coffee in its 5-ounce jars is 5.1 ounces. Based on a sample of 50 jars, a consumer advocate group obtains the following 98% confidence interval for the population mean weight, u: 4,95 ounces to 5.05 ounces. Based on this interval, do you think that the manufacturer's claim is plausible? Possible? Explain your thinking. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is not impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is hot impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval includes the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is possible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is impossible.

A coffee manufacturer claims that the mean amount of coffee in its 5-ounce jars is 5.1 ounces. Based on a sample of 50 jars, a consumer advocate group obtains the following 98% confidence interval for the population mean weight, u: 4,95 ounces to 5.05 ounces. Based on this interval, do you think that the manufacturer's claim is plausible? Possible? Explain your thinking. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is not impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is hot impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval includes the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is possible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is impossible.

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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2 4 A coffee manufacturer claims that the mean amount of coffee in its 5-ounce jars is 5.1 ounces. Based on a sample of 50 jars, a consumer advocate group obtains the following 98% confidence interval for the population mean weight, : 4.95 ounces to 5.05 ounces. Based on this interval, do you think that the manufacturer's claim is plausible? Possible? Explain your thinking. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is not impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is not impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval includes the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is possible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is impossible.
Transcribed Image Text:2 4 A coffee manufacturer claims that the mean amount of coffee in its 5-ounce jars is 5.1 ounces. Based on a sample of 50 jars, a consumer advocate group obtains the following 98% confidence interval for the population mean weight, : 4.95 ounces to 5.05 ounces. Based on this interval, do you think that the manufacturer's claim is plausible? Possible? Explain your thinking. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is not impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is not impossible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval includes the value 5.1, the manufacturer's claim is likely to be true. Nevertheless, the manufacturer's claim is possible. We can be 98% confident that the true mean weight lies between 4.95 and 5.05 O ounces. Since this interval does not include the value 5.1, the manufacturer's claim is unlikely to be true. Nevertheless, the manufacturer's claim is impossible.
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