Solve the inequality and complete a line graph representing the solution. In a minimum of two sentences, describe the solution and the line graph. \( 8 \geq 3 x+5 \)

To solve the inequality \( 8 \geq 3x + 5 \): 1. **Subtract 5 from both sides**: \[ 8 - 5 \geq 3x \quad \Rightarrow \quad 3 \geq 3x \] 2. **Divide both sides by 3**: \[ \frac{3}{3} \geq x \quad \Rightarrow \quad 1 \geq x \quad \text{or} \quad x \leq 1 \] **Line Graph Description**: On a number line, draw a solid circle at \( x = 1 \) to indicate that 1 is included in the solution. Shade all the numbers to the left of 1, representing all real numbers less than or equal to 1. This visual clearly shows that any value of \( x \) up to and including 1 satisfies the inequality \( 8 \geq 3x + 5 \).