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  • rotation
  • translation
  • reflection
  • shifts (trig)
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13y ago

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Related Questions

How transformations are different?

Transformations are different by their size but same shape the only thing that change is their coordinates and size.


What term describes a transformation that does not change a figure's size or shape?

The term that describes a transformation that does not change a figure's size or shape is "isometry." Isometric transformations include translations, rotations, and reflections, which maintain the original dimensions and angles of the figure. As a result, the pre-image and image of the transformation are congruent.


What does congruence transformations mean?

These are transformations that do not change the shape or size, only its location (translation) or orientation (rotation).


Does dilation change the shape?

Geometric dilation (size change, typically expansion) does not change the shape of a figure, or its center location, only the size.


Change in position shape or size of a figure?

transformation


Do transformations preserve shape and size always?

Sometimes.


Define translation in math?

change of position, shape, or size of figure


What is a change in the position shape or size of a geometric figure called?

a transformation


Which transformation does not produce a congruent image?

A transformation that does not produce a congruent image is a dilation. While dilations change the size of a figure, they maintain the shape, meaning the resulting image is similar but not congruent to the original. In contrast, transformations such as translations, rotations, and reflections preserve both size and shape, resulting in congruent images.


How do translations reflections and rotations affect the size and shape of an image?

None of these transformations affect the size nor shape of the image.


What types of transformations will create a similar figure?

There is just the one and it is an enlargement or a reduction in size.


Why are isometric transformation a part of the similarity transformations?

Isometric transformations are a subset of similarity transformations because they preserve both shape and size, meaning that the distances between points remain unchanged. Similarity transformations, which include isometric transformations, preserve the shape but can also allow for changes in size through scaling. However, isometric transformations specifically maintain the original dimensions of geometric figures, ensuring that angles and relative proportions are conserved. Thus, while all isometric transformations are similarity transformations, not all similarity transformations are isometric.