https://file.aiquickdraw.com/mathbot/file/17272203864910as3f6x9.jpg

Let's start by answering the questions based on the histogram shown in the image.

### 1. **How many WNBA players are in the data set?**

To determine the total number of WNBA players in the data set, we need to sum up the frequencies for each height interval:

- 66–68 inches: 4 players
- 68–70 inches: 6 players
- 70–72 inches: 10 players
- 72–74 inches: 12 players
- 74–76 inches: 4 players
- 76–78 inches: 2 players
- 78–80 inches: 1 player
- 80–82 inches: 1 player

Total number of players:
\[
4 + 6 + 10 + 12 + 4 + 2 + 1 + 1 = 40 \text{ players}
\]

### 2. **What percentage of the WNBA players are between 68 and 74 inches tall?**

To find the percentage, we first calculate the number of players between 68 and 74 inches tall, which covers the intervals 68–70, 70–72, and 72–74 inches. Their frequencies are:

- 68–70 inches: 6 players
- 70–72 inches: 10 players
- 72–74 inches: 12 players

Number of players between 68 and 74 inches:
\[
6 + 10 + 12 = 28 \text{ players}
\]

Now, calculate the percentage:
\[
\left( \frac{28}{40} \right) \times 100 = 70\%
\]

### Summary:
1. The total number of WNBA players is **40**.
2. The percentage of WNBA players between 68 and 74 inches tall is **70.0%**.

Would you like further clarification or a breakdown of any of the steps? 

Here are 5 related questions to explore further:
1. What is the mode height range based on the histogram?
2. How many players are taller than 74 inches?
3. What is the median height range for the WNBA players?
4. How would the percentage change if we include players between 66 and 74 inches?
5. What is the range of the heights of the WNBA players in this data set?

### Tip:
When analyzing histograms, always check if the intervals are of equal width and examine the distribution shape to gain insights into the data (e.g., symmetric, skewed).

1. How many WNBA players are in the data set? 2. What percentage of the WNBA players are between 68 and 74 inches tall?

Find out how many WNBA players are in the data set and what percentage fall between 68 and 74 inches in height. This problem covers concepts of statistics, percentages, and histogram analysis. Suitable for students in Grades 6-8.

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