To determine the correct adjustment for the reflected figure, we first need to understand how the reflection over the y-axis works.
Given the points:
- A(3, 6) reflects to A'(-3, 6)
- B(3, 2) reflects to B'(-3, 2)
- C(6, 2) reflects to C'(-6, 2)
- D(5, 6) reflects to D'(-5, 6)
The reflection would result in points A', B', C', and D' being in the second quadrant.
The description of the problem implies that the reflection generated a figure that does not match the intended result. The coordinates of the original quadrilateral ABCD were in the first quadrant. After reflecting over the y-axis, the expected coordinates of the reflected quadrilateral should be consistent with the second quadrant.
To correct the reflection, we need to consider how the original points were placed and where they would land after the reflection.
If the figure is misplaced in some way after the reflection, it might need a horizontal shift.
In this case, it appears that the entire reflected quadrilateral may need to be moved to align correctly: shifting it 1 unit to the right might be correcting the alignment of those points into their intended positions.
Therefore, the suggested correction is:
Shift the reflected figure 1 unit to the right.