**Population and Sampling** Given a population consisting of the following five values: 12, 12, 14, 15, and 20. **Task:** a. List all samples of size 3 and compute the mean of each sample. (Round your mean value to 2 decimal places.) **Table Explanation:** | Sample | Values | Sum | Mean | |--------|---------|-----|--------| | 1 | 12,12,14| | | | 2 | 12,12,15| | | | 3 | 12,12,20| | | | 4 | 14,15,20| | | | 5 | 12,14,15| | | | 6 | 12,14,15| | | | 7 | 12,15,20| | | | 8 | 12,15,20| | | | 9 | 12,14,20| | | | 10 | 12,14,20| | | This table lists all possible combinations of samples of size 3 from the given population and is designed to have additional columns for the sum and mean calculations of each sample. The aim is to practice calculating measures of central tendency from sample data. **Instruction:** b. Compute the mean of the distribution of sample means and the population mean. *(Round your answers to 2 decimal places.)* **Table:** | | | |------------------------------------|---------------------------------| | Mean of the distribution of the sample means | | | Population mean | | *Note: Fill in the values calculated to two decimal places in the table above.*

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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**Population and Sampling**

Given a population consisting of the following five values: 12, 12, 14, 15, and 20.

**Task:**
a. List all samples of size 3 and compute the mean of each sample. (Round your mean value to 2 decimal places.)

**Table Explanation:**

| Sample | Values  | Sum | Mean   |
|--------|---------|-----|--------|
| 1      | 12,12,14|     |        |
| 2      | 12,12,15|     |        |
| 3      | 12,12,20|     |        |
| 4      | 14,15,20|     |        |
| 5      | 12,14,15|     |        |
| 6      | 12,14,15|     |        |
| 7      | 12,15,20|     |        |
| 8      | 12,15,20|     |        |
| 9      | 12,14,20|     |        |
| 10     | 12,14,20|     |        |

This table lists all possible combinations of samples of size 3 from the given population and is designed to have additional columns for the sum and mean calculations of each sample. The aim is to practice calculating measures of central tendency from sample data.
Transcribed Image Text:**Population and Sampling** Given a population consisting of the following five values: 12, 12, 14, 15, and 20. **Task:** a. List all samples of size 3 and compute the mean of each sample. (Round your mean value to 2 decimal places.) **Table Explanation:** | Sample | Values | Sum | Mean | |--------|---------|-----|--------| | 1 | 12,12,14| | | | 2 | 12,12,15| | | | 3 | 12,12,20| | | | 4 | 14,15,20| | | | 5 | 12,14,15| | | | 6 | 12,14,15| | | | 7 | 12,15,20| | | | 8 | 12,15,20| | | | 9 | 12,14,20| | | | 10 | 12,14,20| | | This table lists all possible combinations of samples of size 3 from the given population and is designed to have additional columns for the sum and mean calculations of each sample. The aim is to practice calculating measures of central tendency from sample data.
**Instruction:**

b. Compute the mean of the distribution of sample means and the population mean. *(Round your answers to 2 decimal places.)*

**Table:**

|                                    |                                 |
|------------------------------------|---------------------------------|
| Mean of the distribution of the sample means |                                 |
| Population mean                      |                                 |

*Note: Fill in the values calculated to two decimal places in the table above.*
Transcribed Image Text:**Instruction:** b. Compute the mean of the distribution of sample means and the population mean. *(Round your answers to 2 decimal places.)* **Table:** | | | |------------------------------------|---------------------------------| | Mean of the distribution of the sample means | | | Population mean | | *Note: Fill in the values calculated to two decimal places in the table above.*
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