- For a 180° rotation about the origin, each point (x, y) maps to (-x, -y). Apply this to all vertices of the given shape and plot the new points.
- For a 90° counterclockwise rotation about the origin, each point (x, y) maps to (-y, x). Apply this to all vertices of the given shape and plot the new points.
- For a 90° clockwise rotation about the origin, each point (x, y) maps to (y, -x). Apply this to all vertices of the given shape and plot the new points.
- For a 180° rotation about the origin, each point (x, y) maps to (-x, -y). Apply this to all vertices of the given shape and plot the new points.
- For a 90° clockwise rotation about the origin, each point (x, y) maps to (y, -x). The image points are U'( -2, -1), W'(2, 0), K'(2, -3), G'(-3, -3). Plot these points.
- For a 180° rotation about the origin, each point (x, y) maps to (-x, -y). The image points are V'(-2, 0), S'(-1, -3), G'(-5, 0). Plot these points.
Parent Tip: Review the logic above to help your child master the concept of rotation worksheet pdf.
