help **Problem 17.**Solve the inequality. Express the solution set in set-builder notation and interval notation. Graph the solution set on a real number line.\[-3(x + 5) \geq -3\]**Solution:**First, distribute the -3:\[-3x - 15 \geq -3\]Add 15 to both sides:\[-3x \geq 12\]Divide both sides by -3 (and remember to flip the inequality sign):\[x \leq -4\]**Set-builder notation:** \(\{ x \, | \, x \leq -4 \} \)**Interval notation:** \((-\infty, -4]\)**Graphs Explanation:**- **A:** The arrow starts at 5 and points right, open at 5.- **B:** The arrow starts at -4 and points left, closed at -4.- **C:** No arrow, open at 5.- **D:** The arrow starts at -4 and points right, open at -4.- **E:** A line with arrows at both ends, spanning from -9 to 9.- **F:** The arrow starts at -4 and points right, closed at -4.The correct graph is **B**: It visually represents all numbers less than or equal to -4, with a closed circle at -4, and the line extends to the left indicating all smaller numbers.

Name: help **Problem 17.**Solve the inequality. Express the solution set in
Uploaded: 2024-03-05T11:52:21.000Z
Channel: Bartleby
Description: help **Problem 17.**Solve the inequality. Express the solution set in set-builder notation and interval notation. Graph the solution set on a real number line.\[-3(x + 5) \geq -3\]**Solution:**First, distribute the -3:\[-3x - 15 \geq -3\]Add 15 to bo