The image shows a triangle $ABC$ reflected over the x-axis, and the question asks where point $A'$, the reflection of point $A$, would be located.

To find the reflected point $A'$ over the x-axis, we apply the reflection rule: when reflecting a point over the x-axis, the x-coordinate remains the same, but the y-coordinate is multiplied by $-1$.

From the graph, the coordinates of point $A$ are approximately $(-3, -2)$.

• After reflecting over the x-axis, point $A'$ will have the same x-coordinate and the opposite y-coordinate: $A' = (-3, 2)$

So, point $A'$ will be located at $(-3, 2)$.

Would you like further details or explanations on this? Here are some related questions:

1. How do you reflect points over other axes or lines?
2. What are the coordinates of points $B'$ and $C'$ after reflection?
3. How can reflections be described in terms of transformations?
4. What is the general rule for reflecting over the y-axis?
5. Can reflections be combined with other transformations like rotations?

Tip: Always check both coordinates when performing reflections to ensure the transformation follows the correct rule.