What are the rigid transformations that will map
△ABC to △DEF?

Translate vertex A to vertex D, and then reflect
△ABC across the line containing AC.

Translate vertex B to vertex D, and then rotate
△ABC around point B to align the sides and angles.

Translate vertex B to vertex D, and then reflect
△ABC across the line containing AC.

Translate vertex A to vertex D, and then rotate
△ABC around point A to align the sides and angles.

What are the rigid transformations that will map ABC to DEF Translate vertex A to vertex D and then reflect ABC across the line containing AC Translate vertex B class=

Respuesta :

Answer:

The answer above is correct! The answer is option D.

Step-by-step explanation:

Hope this helped clarify :D

Translating vertex A to vertex D, and then rotate △ABC around

point A to align the sides and angles will bring about a rigid

transformation.

What is Rigid transformation?

This is the transformation which preserves the Euclidean

distance between every pair of points. This could be as a result

of the following:

  • Rotation
  • Reflection
  • Translation etc.

Option D when done will preserve the distance between the

points when vertex A is translated to vertex D as they contain

the same angle with other sides and angles being made to

align.

Read more about Rigid transformation here https://brainly.com/question/1462871