For the transformation to be defined as a rotation, which statements must be true? Select three options.
Segment CP is parallel to segment CP'.
Every point on figure 1 moves through the same angle of rotation about the center of rotation, C, to create figure 2 .

The segment connecting the center of rotation, C, to a point on the pre-image (figure 1 ) is equal in length to the segment that connects the center of rotation to its corresponding point on the image (figure 2).
The transformation is rigid.
If figure 1 is rotated $ 180^{\circ} $ about point C, it will be mapped onto itself.

Question

For the transformation to be defined as a rotation, which statements must be true? Select three options.
Segment CP is parallel to segment CP'.
Every point on figure 1 moves through the same angle of rotation about the center of rotation, C, to create figure 2 .

The segment connecting the center of rotation, C, to a point on the pre-image (figure 1 ) is equal in length to the segment that connects the center of rotation to its corresponding point on the image (figure 2).
The transformation is rigid.
If figure 1 is rotated $ 180^{\circ} $ about point C, it will be mapped onto itself.

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