Apply each move described to Figure A. If you get stuck, try using tracing paper.

A figure A with a point P, a line l and a point P prime on a triangular grid. Figure A is a parallelogram and point P is on the upper right corner. Line l is one unit away from and parallel to the right side of figure A. Point P prime is 4 horizontal units from point P.

1. A translation which takes \(P\) to \(P’\)
2. A counterclockwise rotation of Figure A, using center \(P\), of \(60^\circ\)
3. A reflection of Figure A across line \(\ell\)

Here is triangle \(ABC\) drawn on a grid.

On the grid, draw a rotation of triangle \(ABC\), a translation of triangle \(ABC\), and a reflection of triangle \(ABC\). Describe clearly how each was done.

1. Draw the translated image of \(ABCDE\) so that vertex \(C\) moves to \(C’\). Tracing paper may be useful.

   

2. Draw the reflected image of pentagon \(ABCDE\) with line of reflection \(\ell\). Tracing paper may be useful.

   

3. Draw the rotation of pentagon \(ABCDE\) around \(C\) clockwise by an angle of \(150^\circ\). Tracing paper and a protractor may be useful.