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1.	Based on the data, using a class size of 5 kg and 7 classes, construct a frequency distribution with a class boundary.

Here is the frequency distribution based on the given data with a class size of 5 kg and 7 classes. The class boundaries are extended by 0.5 on either side:

| Class Boundaries (kg) | Frequency |
|-----------------------|-----------|
| 0.5 - 5.5             | 3         |
| 5.5 - 10.5            | 5         |
| 10.5 - 15.5           | 6         |
| 15.5 - 20.5           | 8         |
| 20.5 - 25.5           | 13        |
| 25.5 - 30.5           | 6         |
| 30.5 - 35.5           | 2         |

Let me know if you'd like further details or explanations.

Here are 5 related questions to think about:
1. How would the distribution change if the class size were 10 kg instead of 5 kg?
2. Can we compute the relative frequencies and cumulative frequencies for this data?
3. What is the midpoint for each class interval?
4. How would you create a histogram based on this frequency distribution?
5. How can the frequency distribution help in understanding the central tendency and spread of the data?

**Tip:** Frequency distributions are useful for organizing large datasets into manageable groups, making it easier to see patterns and trends!

Based on the data, using a class size of 5 kg and 7 classes, construct a frequency distribution with a class boundary.

Learn how to construct a frequency distribution with a class size of 5 kg, using 7 classes and including class boundaries. This problem involves organizing quantitative data and understanding class intervals, useful in statistical analysis for Grades 9-12.

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