Triangle ABC was transformed to create triangle DEF.

2 triangles are shown. Triangle A B C has point A at the top, B on the bottom right, and point C on the bottom left. Triangle D E F has point D at the top, E on the bottom right, and F on the bottom left. The triangles are identical.
Which statement is true regarding the side in the image that corresponds to Side length B A?

Side length B C corresponds to Side length B A because they are about the same length.
Side length E D corresponds to Side length B A because they are in the same position.
Side length E F corresponds to Side length B A because the transformation is isometric.
Side length F D corresponds to Side length B A because the length is not preserved

Respuesta :

Side length E D corresponds to Side length B A because they are in the same position.

Transformation involves moving a shape away from its original position.

The true statement is:

(a) Side length ED corresponds to side length BA because they are in the same position.

From the transformation of [tex]\mathbf{\triangle ABC}[/tex] to [tex]\mathbf{\triangle D EF}[/tex] (see attachment), we have the following observations

  • Point A corresponds to point D
  • Point B corresponds to point E
  • Point C corresponds to point F

This means that:

  • Side AB corresponds to side DE
  • Side BC corresponds to side EF
  • Side AC corresponds to side DF

Based on the above points, the true statement is: option (a)

Read more about transformations at:

https://brainly.com/question/11707700

Ver imagen MrRoyal