Triangle ABC was translated to form A’B’C’.

2 triangles have identical side lengths and angle measures. The second triangle is shifted up and to the right.
Which describes the transformation? Select three options.

It is rigid.
It is nonrigid.
It is isometric.
The size is preserved.
The angles are not preserved.

Respuesta :

Answer:

It is rigid.

It is isometric

The size is preserved.

Step-by-step explanation:

we know that

The translation is a rigid transformation

A rigid transformation produce congruent figures

In a rigid transformation the size and the shape of the figure are preserved

If two figures are congruent, then the its corresponding sides and its corresponding angles are congruent

A transformation is isometric if the distances between the points are preserved. A shape and a size of the figure is not changed

In this problem we have a translation

therefore

It is rigid.

It is isometric

The size is preserved.

Following describes the transformation:

  1. It is rigid.
  2. It is isometric.
  3. The size is preserved.

What is 2-D Transformation?

  • Transformation is a process of modifying and re-positioning the existing graphics.
  • 2D Transformations take place in a two dimensional plane
  • 2-D Transformation means changing some graphics into something else by applying rules in 2-D plane

How to solve this problem?

The steps are as follow:

  • In the rigid transformation the size and the shape of figures are preserved
  • If two figures are congruent then its corresponding sides and its corresponding angles are congruent
  • The transformation is isometric as distance between points are preserved
  • Also the shape and size of figure is not changed

So the transformation is rigid, isometric, and the size is preserved

Learn more about 2-D Transformation here:

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