The graph above represents the compound inequality \(-6 < x < 2\):

- **Open circles** at \(-6\) and \(2\) show that these endpoints are not included in the solution.
- The **shaded blue region** between \(-6\) and \(2\) indicates all the values that satisfy the inequality.

Would you like more details or have any questions about the graph?

### Related Questions:
1. How do you graph the solution of an inequality on a coordinate plane?
2. What does it mean when we have \(\leq\) or \(\geq\) in an inequality?
3. How can we represent inequalities involving both \(x\) and \(y\) on a graph?
4. What are some examples of compound inequalities that require different shading techniques?
5. How do you solve and graph inequalities involving absolute values?

**Tip:** When graphing inequalities, using open or closed circles helps clarify whether the boundary values are included in the solution set.

Explore how to graph the compound inequality -6 < x < 2 on a coordinate plane. Understand the use of open circles to denote excluded endpoints and the shaded blue region to represent all satisfying values. Suitable for Grades 7-9 students learning about graphing inequalities.

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