To correct the reflection of the quadrilateral over the y-axis, we need to analyze the coordinates of the original quadrilateral A B C D and how they transform when reflected.
The points for quadrilateral A B C D are:
- A(3, 6)
- B(3, 2)
- C(6, 2)
- D(5, 6)
When we reflect these points over the y-axis, the new coordinates would be:
- A'(-3, 6)
- B'(-3, 2)
- C'(-6, 2)
- D'(-5, 6)
The original quadrilateral is located in the first quadrant, while the coordinates after the reflection would be located in the second quadrant.
The reflected points would not align with the points in the second quadrant given in the description. The points in the second quadrant are:
- (-2, 6)
- (-2, 2)
- (-5, 2)
- (-4, 6)
To further analyze:
- A' (-3, 6) should correspond to (-2, 6).
- B' (-3, 2) should correspond to (-2, 2).
- C' (-6, 2) would correspond to (-5, 2).
- D' (-5, 6) would correspond to (-4, 6).
To match the reflected figure with the given coordinates, we notice that you'd need to shift the figure up or down vertically to align the y-coordinates.
Upon checking:
- The y-coordinates of (-3, 6) and (-3, 2) for A' and B' could be shifted up to align with (-2, 6) and (-2, 2).
Thus, the best suggestion would be:
Shift the reflected figure 1 unit up.