Question

What sequence of transformations is depicted in the figure, proving the congruence of the triangles?

(1 point)
rotation of
degrees clockwise about the origin, then translation of (

Answer 1

To prove the congruence of triangles using transformations, typically one would apply a sequence of transformations such as rotation, translation, or reflection.

1. **Rotation:** This involves turning the triangle around a point (in this case, it seems you want to rotate it a certain number of degrees clockwise about the origin). You would need to specify the exact degree of rotation.

2. **Translation:** This means shifting the triangle along the plane by a specified distance in a certain direction. You also need to specify the vector by which the triangle is translated (e.g., right by 3 units and up by 2 units).

If you can provide the specific degrees for the rotation and the translation vector, I can help formulate the complete answer.

In summary, to prove the congruence of the triangles, you would describe:
- Rotate Triangle A (specifying the degree) clockwise about the origin.
- Then translate the rotated Triangle A by the specified vector to coincide with Triangle B.

Please provide the details for the degree of rotation and the translation vector to complete the answer!