Quadrilateral ABCD was transformed to create A’B’C’D’. If A’B’C’D’ is reflected over the y-axis, what will be the coordinates of D’?
(-2, -3)
(2, -3)
(-2, 3)
(2, 3)
Quadrilateral ABCD was transformed to create A’B’C’D’. If A’B’C’D’ is reflected over the y-axis, what will be the coordinates of D’?
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To find the coordinates of D’ after reflecting A’B’C’D’ over the y-axis, you need to change the sign of the x-coordinate while keeping the y-coordinate the same.
If we assume the coordinates of D’ are given, let’s apply the reflection concept:
1. If D’ = (x, y), after reflection over the y-axis, it becomes D” = (-x, y).
2. The possible coordinates of D’ are (-2, -3), (2, -3), (-2, 3), and (2, 3).
Now let’s reflect each option:
– For D’ = (-2, -3): Reflection gives (2, -3)
– For D’ = (2, -3): Reflection gives (-2, -3)
– For D’ = (-2, 3): Reflection gives (2, 3)
– For D’ = (2, 3): Reflection gives (-2, 3)
None of the options directly state the initial D’ that we may have reflected. However, assuming we start with one of the provided points and follow the logic outlined, the answer for the coordinates of D’ before reflection would determine the final coordinates after reflection.
Therefore, the coordinates of D’, if originally (2, -3), would reflect to (-2, -3), which does not directly match our list but indicates a point among the transformations.
If your question relates specifically to identifying which point after reflection