B. Suppose that we use statistical software to select a random sample of size 3 from this population: 66, 54, 69 Compute the sample mean grade on the test. Compare the sample mean and the population mean. μ x Round your answer to 1 decimal place as needed. The sample mean the population mean. C. Suppose that we used our statistical software again to select another random sample of size 3 from
B. Suppose that we use statistical software to select a random sample of size 3 from this population: 66, 54, 69 Compute the sample mean grade on the test. Compare the sample mean and the population mean. μ x Round your answer to 1 decimal place as needed. The sample mean the population mean. C. Suppose that we used our statistical software again to select another random sample of size 3 from
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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![### Statistical Software and Random Sampling
#### B. Sampling from the Population
Suppose that we use statistical software to select a random sample of size 3 from this population:
- 66, 54, 69
Compute the sample mean grade on the test. Compare the sample mean and the population mean.
- \( \mu \)
- \( \bar{x} \)
\[ \bar{x} = \text{[ Input Box ]} \]
Round your answer to 1 decimal place as needed.
\[\text{The sample mean } \bar{x} = \text{ ? } \ \bigotimes \ \text{the population mean} \mu\]
#### C. New Sample Selection
Suppose that we used our statistical software again to select another random sample of size 3 from this population:
- 83, 100, 66
Compute the sample mean grade on the test. Compare the sample mean and the population mean.
- \( \mu \)
- \( \bar{x} \)
\[ \bar{x} = \text{[ Input Box ]} \]
Round your answer to 1 decimal place as needed.
\[ \text{The sample mean } \bar{x} = \text{ ? } \ \bigotimes \ \text{the population mean} \mu \]
### Notes:
- Refer to your statistical software documentation to perform these calculations.
- Ensure to round off your answers to one decimal place for uniformity.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2ceb2d65-29b4-49d4-9830-4ba06589987b%2F466fa27f-68aa-45bc-a59b-ce04c919aa2f%2Fklep72_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Statistical Software and Random Sampling
#### B. Sampling from the Population
Suppose that we use statistical software to select a random sample of size 3 from this population:
- 66, 54, 69
Compute the sample mean grade on the test. Compare the sample mean and the population mean.
- \( \mu \)
- \( \bar{x} \)
\[ \bar{x} = \text{[ Input Box ]} \]
Round your answer to 1 decimal place as needed.
\[\text{The sample mean } \bar{x} = \text{ ? } \ \bigotimes \ \text{the population mean} \mu\]
#### C. New Sample Selection
Suppose that we used our statistical software again to select another random sample of size 3 from this population:
- 83, 100, 66
Compute the sample mean grade on the test. Compare the sample mean and the population mean.
- \( \mu \)
- \( \bar{x} \)
\[ \bar{x} = \text{[ Input Box ]} \]
Round your answer to 1 decimal place as needed.
\[ \text{The sample mean } \bar{x} = \text{ ? } \ \bigotimes \ \text{the population mean} \mu \]
### Notes:
- Refer to your statistical software documentation to perform these calculations.
- Ensure to round off your answers to one decimal place for uniformity.
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