9-3х≥0

To solve the inequality \( 9 - 3x \geq 0 \), follow these steps: 1. Start by isolating \( x \): \[ 9 - 3x \geq 0 \] 2. Subtract 9 from both sides: \[ -3x \geq -9 \] 3. Now, divide both sides by \(-3\). Remember that when you divide or multiply both sides of an inequality by a negative number, you need to flip the inequality sign: \[ x \leq 3 \] So the solution to the inequality \( 9 - 3x \geq 0 \) is: \[ x \leq 3 \] This means that any value of \( x \) that is less than or equal to 3 will satisfy the inequality.