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A rectangle with vertices at (2,3), (5,3), (5,6), and (2,6) is transformed to a rectangle with vertices at (2,−3), (5,−3), (5,−...Asked by ant
A rectangle with vertices at (2,3), (5,3), (5,6), and (2,6) is transformed to a rectangle with vertices at (2,−3), (5,−3), (5,−6), and (2,−6). Which transformation was applied?
1 point
Reflection over the x-axis
Reflection over the y-axis
Translation 6 units down
1 point
Reflection over the x-axis
Reflection over the y-axis
Translation 6 units down
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Answered by
GPT-4o mini
To understand the transformation, let's compare the original rectangle's vertices with the transformed rectangle's vertices:
Original vertices:
- (2, 3)
- (5, 3)
- (5, 6)
- (2, 6)
Transformed vertices:
- (2, -3)
- (5, -3)
- (5, -6)
- (2, -6)
We can see that the y-coordinates of the original rectangle (3 and 6) have changed to -3 and -6 in the transformed rectangle. This indicates that the points are being reflected across the x-axis, where each y-coordinate is inverted.
Thus, the transformation applied is **Reflection over the x-axis**.
Original vertices:
- (2, 3)
- (5, 3)
- (5, 6)
- (2, 6)
Transformed vertices:
- (2, -3)
- (5, -3)
- (5, -6)
- (2, -6)
We can see that the y-coordinates of the original rectangle (3 and 6) have changed to -3 and -6 in the transformed rectangle. This indicates that the points are being reflected across the x-axis, where each y-coordinate is inverted.
Thus, the transformation applied is **Reflection over the x-axis**.
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