Choose the true statement about the graph of \( x-1 \leq 2 \) closed circle on 1 and all numbers to the left shaded

To analyze the inequality \( x - 1 \leq 2 \), we can solve it step by step. 1. **Isolate \( x \)**: \[ x - 1 \leq 2 \] Add 1 to both sides: \[ x \leq 3 \] 2. **Interpret the inequality**: The solution \( x \leq 3 \) means that \( x \) can take any value less than or equal to 3. 3. **Graph the inequality**: - A closed circle (or dot) is placed at \( x = 3 \) to indicate that 3 is included in the solution set. - The shading will extend to the left of 3, indicating all values less than 3 are included. Thus, the true statement about the graph of \( x - 1 \leq 2 \) is that there is a closed circle on 3, and all numbers to the left of 3 are shaded.