Aseries of transformations maps efgh onto its image.

determine the series of transformations involving a reflection, translation, and dilation that maps efgh onto its image. in your final answer, include all of your calculations.

Square H"G"F"E" is 6/4 or 3/2 times the size of square EFGH.

Use the following 4 transformations to map EFHG onto its image E"F"G"H":
1. Invert EFGH about y=1 so that it's numbering becomes HGFE, in the same order as its image.
2. Dilate EFGH by 3/2. This will make EFGH of the same area as E"F"G"H". Its center will be at (-4, 1).
3.Translate EFGH along x (horizontally to the left) by 2 units. This will line up EFGH with E"F"G"H" but it will be 10 units above its image.
4. Translate EFGH along y (vertically downward) by 10 units. This will map EFGH onto its image E"F"G"H".

Angle onp = 43°angle lno = 137°angle mnp = 137°