https://file.aiquickdraw.com/mathbot/file/1736934865387x62fjdm0.jpg

The inequality shown on the number line corresponds to the range between -2 and 2 (inclusive). The filled circles at -2 and 2 indicate that these endpoints are included in the solution.

### Solution:
The integer values of \( x \) that satisfy the inequality are:
\[
x = -2, -1, 0, 1, 2
\]

Would you like me to explain this further or answer any related questions?  

### Related Questions:
1. How do you determine if the endpoints are included in an inequality based on a graph?
2. What is the difference between open and closed circles on number lines?
3. Can you write this inequality in standard mathematical notation?
4. How would this change if the graph had open circles instead of closed circles?
5. How does this apply to solving inequalities algebraically?

### Tip:
Always check for open or closed endpoints on a number line to determine if the values are included (\(\leq\) or \(\geq\)) or excluded (\(<\) or \(>\)).

List all of the integer values that x could take that would satisfy the inequality shown on the number line below.

Learn how to identify integer solutions for the inequality represented on a number line, covering number line interpretation and inequality concepts. Suitable for Grades 6-8 students.

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