Perform the given transformations on points D and E, and then on their images.
First, translate points D and E each 8 units down and 1 unit to the left.

To start off, let’s say point D is at coordinates (x_D, y_D) and point E is at (x_E, y_E). After translating point D 8 units down and 1 unit to the left, its new coordinates will be (x_D - 1, y_D - 8). Similarly, point E will be transformed to (x_E - 1, y_E - 8). So, every point just glides down and takes a tiny step left – think of it as them going on a little adventure in reverse!

Now, for the new images of points D and E after the translation to get those exact coordinates, let’s say the new images are D’ and E’. They would follow the same rules: D’ would be located at (x_D - 1, y_D - 8) and likewise for E’. It’s like a dance of coordinates, where each point knows exactly where to move next!