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When the preimage and image are congruent the transformation is called an isometry true or false?

True. An isometry is a transformation that preserves distances and angles, meaning that the preimage and image are congruent. Examples of isometries include translations, rotations, and reflections, all of which maintain the shape and size of geometric figures.


What is the transformation in which the preimage and it image are congruent?

The transformation in which the preimage and its image are congruent is called a rigid transformation or isometry. This type of transformation preserves distances and angles, meaning that the shape and size of the figure remain unchanged. Common examples include translations, rotations, and reflections. As a result, the original figure and its transformed version are congruent.


Dilation is a transformation whose preimage and image are A. similar B. adjacent C. complementary D. congruent?

similar


How are coordinates of the image related to the coordinates of the preimage?

The coordinates of the image are typically related to the coordinates of the preimage through a specific transformation, which can include translations, rotations, reflections, or dilations. For example, if a transformation is defined by a function or a matrix, the coordinates of the image can be calculated by applying that function or matrix to the coordinates of the preimage. Thus, the relationship depends on the nature of the transformation applied.


What is true about the result of a rigid transformation?

The object and its image are congruent.