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The rose garden’s boundary can easily be turned over to create a mirror image of the garden’s shape. If Vincent reflects the original rose garden across the x-axis, what will the coordinates of the rose garden’s vertices be after the reflection? Use the terms A', B', C', and D'.

The Rose Gardens Boundary Can Easily Be Turned Over To Create A Mirror Image Of The Gardens Shape If Vincent Reflects The Original Rose Garden Across The Xaxis class=

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Answer: A'(3,-6), B'(3,-3), C'(4,-3), and D'(4,-6)

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The coordinates of the original rose garden’s vertices are A(3, 6), B(3, 3), C(4, 3), and D(4, 6).

Because the rose garden reflects across the x-axis, the x-coordinates of the vertices will remain the same. However, the signs of the vertices’ y-coordinates will change. The coordinates of the reflected figure will be A'(3, -6), B'(3, -3), C'(4, -3), and D'(4, -6).

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