The solution to this problem is the intersection of all three inequalities.
Since "x is greater than or equal to -2" is represented as x ≥ -2, it indicates that all values of x greater than or equal to -2 are solutions.
The inequality "x is less than or equal to 2" is represented as x ≤ 2, which means all values of x less than or equal to 2 are solutions.
Lastly, "x is less than or equal to -2" is represented as x ≤ -2, indicating all values of x less than or equal to -2 are solutions.
To find the intersection of these three inequalities, we look for the common solution range. In this case, it is x ≤ -2 since it satisfies all three inequalities. Therefore, the solution to the problem is x ≤ -2.
Solve. (1 point) Responses Image with alt text: x is greater than or equal to negative 2 Image with alt text: x is less than or equal to 2 Image with alt text: x is less than or equal to negative 2
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