distance
Yes. Being congruent is part of the definition of an isometry.
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.
Because the image is not the same size as the preimage. To do a dilation all you do is make the image smaller or larger than it was before.
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.
The image has the same orientation as the preimage when the transformation applied is a direct isometry, such as a translation or a rotation. These transformations preserve the order of points and maintain the clockwise or counterclockwise arrangement. Conversely, transformations like reflection reverse the orientation, resulting in a different arrangement of points. Thus, only direct isometries retain the same orientation as the original figure.
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perpendicular bisector (student @ jfk middle)-Miami,Florida(BEAT)
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Yeah, that's right it is called a preimage.
The answer is in the question! The orientation is the same as the preimage! Same = Not different.
A preimage is a transformed irritated or changed image. Such as a flipped triangle
A point or a line segment can be a preimage of itself because a line can be reflected or rotated.