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The problem asks for how many trees are more than 8 meters tall but not more than 16 meters tall, based on the table provided.

Let's analyze the table:

- The height ranges are given in intervals, and we are interested in the heights that are more than 8 meters but not more than 16 meters.
- These heights fall within the intervals:
  - \( 8 < h \leq 12 \) with a frequency of 12 trees.
  - \( 12 < h \leq 16 \) with a frequency of 5 trees.

Now, to find the total number of trees in this range:
\[
12 \, \text{(from the interval } 8 < h \leq 12) + 5 \, \text{(from the interval } 12 < h \leq 16) = 17
\]

Therefore, **17 trees** are more than 8 meters tall but not more than 16 meters tall.

Would you like any further details or clarifications? 

Here are 5 related questions for practice:
1. How many trees are less than or equal to 8 meters tall?
2. What is the total number of trees in the park?
3. How many trees are taller than 12 meters?
4. What percentage of trees are between 0 and 4 meters tall?
5. How many more trees are between 8 and 12 meters than between 12 and 16 meters?

**Tip**: When working with frequency tables, make sure to correctly identify the intervals and their boundaries to avoid calculation mistakes.

How many of the trees are more than 8 m tall but not more than 16 m tall?

Learn how to determine the number of trees that are more than 8 meters tall but not more than 16 meters tall from a frequency table. This problem covers frequency table interpretation and basic inequalities, suitable for students in Grades 6-8.

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