Answer:
Option 1,2, and 3
Explanation:
Given : Inequality

To find : Which are correct representations of the inequality?
Solution :
Inequality

Solving the inequality by opening the bracket,

Option 2 is correct.



Option 1 is correct.



A point is at 0.5 and a bold line starts at 0.5 and is pointing to the left.
Option 3 is correct.
Therefore, Option 1,2, and 3 is correct.