To determine how to correct the reflection over the y-axis, we first need to analyze the original points and their reflected counterparts.
The original points in the first quadrant are:
- A(3, 6)
- B(3, 2)
- C(6, 2)
- D(5, 6)
When reflecting these points over the y-axis, the new coordinates would be:
- A'(-3, 6)
- B'(-3, 2)
- C'(-6, 2)
- D'(-5, 6)
In the second quadrant, the points that are plotted as per your description are:
- (-2, 6)
- (-2, 2)
- (-5, 2)
- (-4, 6)
Comparing the reflected points to the plotted points, we see that:
- A'(-3, 6) does not match (-2, 6)
- B'(-3, 2) does not match (-2, 2)
- C'(-6, 2) does not match (-5, 2)
- D'(-5, 6) does not match (-4, 6)
It seems like an error exists. Specifically, the reflected points should be shifted in such a way that their placement aligns with the corresponding points in the second quadrant.
Since on the y-axis the x-coordinates are negative and less than the reflected coordinates, the correct adjustment for each point would involve shifting them to the right (increasing the x-coordinates).
Therefore, the correct response to suggest correcting the reflection is:
Shift the reflected figure 1 unit to the right.