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.