To solve the inequality \( x + 3 \leq 7 \), we can isolate \( x \):
\[ x + 3 \leq 7 \] \[ x \leq 7 - 3 \] \[ x \leq 4 \]
The solution to this inequality is all values of \( x \) that are less than or equal to 4.
On a number line:
- There should be a closed circle on 4 (indicating that 4 is included in the solution).
- The line should extend to the left from 4 towards negative infinity, indicating all values less than 4 are included.
Based on the descriptions provided, the correct answer is:
A number line with arrows at both the ends ranges from negative 10 to 10 in unit increments. A closed circle is marked on the tick line above 4. A line is drawn from 4 toward negative 10 with an arrow at the end.