https://file.aiquickdraw.com/mathbot/file/1726110084679t69i0m96.jpg

The compound inequality presented in the image is \( 7 < x < 9 \), meaning that the solution set for \( x \) is all numbers strictly between 7 and 9. 

To graph this:

1. **Locate the numbers 7 and 9 on the number line**.
2. **Place open circles** (indicating that 7 and 9 are not included in the solution) at the points 7 and 9.
3. **Shade the region** between 7 and 9, because \( x \) can be any number between them.

So the graph should show:
- Open circles at 7 and 9.
- A solid line or shaded region between these two points.

Would you like more details or help with any specific part of the inequality? 

Here are some related questions:
1. How would the graph look if the inequality was \( 7 \leq x \leq 9 \)?
2. What if the inequality were \( 7 < x \leq 9 \)?
3. How do you solve inequalities with variables on both sides?
4. What does a closed circle on a number line mean in inequality graphs?
5. How do compound inequalities work with "or" instead of "and"?

**Tip:** Open circles mean the endpoints are not included, and closed circles mean the endpoints are included.

Graph the compound inequality: 7 < x < 9. Plot the endpoints.

Learn how to graph the compound inequality 7 < x < 9 by plotting the endpoints on a number line. This problem covers key algebraic concepts of inequalities and graphing, ideal for students in Grades 6-8.

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