To find the coordinates of triangle CDE after it has been translated 2 units to the right and 3 units down, you need the original coordinates of points C, D, and E.
Assuming the original coordinates are:
- \(C(x_1, y_1)\)
- \(D(x_2, y_2)\)
- \(E(x_3, y_3)\)
To translate each point, you will perform the following operations:
- For the x-coordinate: \(x' = x + 2\) (2 units to the right)
- For the y-coordinate: \(y' = y - 3\) (3 units down)
So, the new coordinates will be:
- Point C: \((x_1 + 2, y_1 - 3)\)
- Point D: \((x_2 + 2, y_2 - 3)\)
- Point E: \((x_3 + 2, y_3 - 3)\)
If you provide the original coordinates of points C, D, and E, I can calculate the resulting coordinates for you.