To analyze the reflection over the y-axis of the quadrilateral formed by the points you described, let's first establish the coordinates after the reflection.
The original coordinates of quadrilateral ABCD are:
- A (3, 6)
- B (3, 2)
- C (6, 2)
- D (5, 6)
When these points are reflected over the y-axis, their new coordinates will be:
- A' (-3, 6)
- B' (-3, 2)
- C' (-6, 2)
- D' (-5, 6)
Now, the coordinates of the second quadrilateral in the second quadrant are:
- (−2, 6)
- (−2, 2)
- (−5, 2)
- (−4, 6)
When we reflect these points over the y-axis, they become:
- (2, 6)
- (2, 2)
- (5, 2)
- (4, 6)
The reflected quadrilateral from the original quadrilateral ABCD should be in the third quadrant, given that the original points were in the first quadrant. If your friend's reflection is looking incorrect, it's likely that the whole figure shifted improperly or the points did not align with the expected reflection criteria.
To correct the reflection:
- The reflected points should be translated so that they align with the original reflection quadrilateral.
- Observing the y-values of the original and how they relate to the grid, the points need to be shifted 1 unit to the right so that the reflected points are now aligned correctly.
Therefore, the correct option would be: Shift the reflected figure 1 unit to the right.