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:
- It is rigid.
- It is isometric.
- 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
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