Find the image of rectangle $A B C D$ when rotated $180 °$ counterclockwise about the origin.
Note: Vertex $A^{'}, B^{'}, C^{'}$ , and $D^{'}$ correspond to the image of vertex $A, B, C,$ and $D$ , respectively.

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Solution

The correct option is B
Rotation involves turning an object at a particular angle using a fixed point as the center of rotation. In option a, the given preimage is rotated 180° counterclockwise, using the origin as the center of rotation to form the image.

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D (- 7, 6)

180^{0}

ABCD is a rectangle with vertex A(0,0) as shown in below figure. If C =(5,6) then find the coordinates of B and D.

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^{'} C^{'}

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