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where is the mean? where is the median? where is the mode? are they easy to point out? draw a label and diagram and explain.

The generated diagram visually illustrates the positions of the mean, median, and mode in a bell-shaped, unimodal distribution. As shown, all three measures overlap at the center, highlighting their alignment in symmetric distributions.

### Explanation:
- **Mean**: Located at the center as it represents the average of the data.
- **Median**: Splits the data into two equal halves and is also at the center.
- **Mode**: Represents the most frequent value and corresponds to the peak.

Since they all overlap in this type of distribution, identifying these measures is straightforward.

Would you like further details or have any questions? Here are some related questions for exploration:

1. What happens to the mean, median, and mode in a skewed distribution?
2. How would you find the mean, median, and mode in a non-symmetric dataset?
3. What are the implications of having overlapping mean, median, and mode?
4. How do outliers affect the mean, median, and mode in a dataset?
5. Can a distribution have more than one mode, and how would that affect its shape?

**Tip**: In perfectly symmetrical distributions, the mean, median, and mode are always equal, making it easy to locate these measures.

Explore the mean, median, and mode in a bell-shaped unimodal distribution. Learn how these measures overlap in a symmetrical distribution and how to identify them using a clear diagram. This concept is essential for understanding descriptive statistics, suitable for students in Grades 9-12.

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