solve the inequality and graph the solution.\n4s + 10 ≥ 2\nplot the endpoints. select an endpoint to change…

solve the inequality and graph the solution.\n4s + 10 ≥ 2\nplot the endpoints. select an endpoint to change it from closed to open. select the middle of the segment, ray, or line to delete it.\nyour answer:\nchange my answer

solve the inequality and graph the solution.\n4s + 10 ≥ 2\nplot the endpoints. select an endpoint to change it from closed to open. select the middle of the segment, ray, or line to delete it.\nyour answer:\nchange my answer

Answer

Explanation:

Step1: Subtract 10 from both sides

$$4s+10 - 10\geq2 - 10$$ $$4s\geq - 8$$

Step2: Divide both sides by 4

$$\frac{4s}{4}\geq\frac{-8}{4}$$ $$s\geq - 2$$

Answer:

The solution of the inequality (4s + 10\geq2) is (s\geq - 2). On the number - line, we have a closed circle at (s=-2) (because the inequality is (\geq)) and the line extends to the right (towards positive infinity).