The graph shows a number line with two points highlighted: one at $-3$ with a closed circle (indicating the value $-3$ is included in the solution) and one at $1$ with an open circle (indicating the value $1$ is not included in the solution). The shading on the line is between these two points, meaning the solution includes all numbers between $-3$ and $1$, but not including $1$.

The compound inequality for this graph is:

$-3 \leq x < 1$

Would you like further clarification or have any questions?

Here are 5 related questions you might want to explore:

1. How do open and closed circles affect inequality notation?
2. What is the difference between strict inequalities and non-strict inequalities?
3. Can you represent this inequality in interval notation?
4. How do you solve compound inequalities like this algebraically?
5. How can inequalities be graphed on a coordinate plane?

Tip: In interval notation, closed circles mean you use square brackets $[ \ ]$, and open circles mean you use parentheses $( \ )$.