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A rigid transformation is when a shape is moved with no changes to its shape whereas a size transformation is when a shape is moved with its shape becoming smaller or larger.

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What is a rigid motion?

A rigid motion is a transformation in geometry that preserves the shape and size of a figure. This means that distances between points and angles remain unchanged during the transformation. Common types of rigid motions include translations, rotations, and reflections. Since the original figure and its transformed image are congruent, rigid motions do not alter the overall structure of the figure.


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.


What is a example of a rigid motion transformation?

A rigid motion transformation is a type of transformation that preserves distances and angles. An example of this is a rotation, where a shape is turned around a fixed point (the center of rotation) without altering its size or shape. For instance, rotating a triangle 90 degrees around its centroid keeps the triangle's dimensions the same while changing its position. Other examples include translations (sliding) and reflections (flipping).


What is rigid motion?

Rigid motion refers to a transformation of a geometric figure that preserves distances and angles, meaning the shape and size of the figure remain unchanged. Common types of rigid motions include translations (sliding), rotations (turning), and reflections (flipping). In essence, during a rigid motion, the pre-image and its image are congruent. This concept is fundamental in geometry, as it helps in understanding symmetries and maintaining the integrity of shapes during transformations.


A change in the size of position of a figure?

transformation

Related Questions

Which transformation is not a rigid transformation?

A rigid transformation means it has the same size and shape so it would be a dilation


What doesn't describe a rigid motion transformation?

A rigid motion transformation is one that preserves distances and angles between points in a geometric shape. Anything that involves changing the size or shape of the object, such as scaling or shearing, would not describe a rigid motion transformation.


What transformation preserves the shape and size?

Rigid motion


What is a rigid transformation?

A rigid transformation is a geometrical term for the pre-image and the image both having the exact same size and shape.


What is a rigid motion?

A rigid motion is a transformation in geometry that preserves the shape and size of a figure. This means that distances between points and angles remain unchanged during the transformation. Common types of rigid motions include translations, rotations, and reflections. Since the original figure and its transformed image are congruent, rigid motions do not alter the overall structure of the figure.


Why are transformations called rigid transformations?

Transformations are called rigid because they do not change the size or shape of the object being transformed. In rigid transformations, distances between points remain the same before and after transformation, preserving the object's overall structure. This property is important in geometry and other fields where accurately transferring or repositioning objects is required.


What is the difference between rigid and deformable bodies?

Rigid bodies do not deform when subjected to external forces, maintaining their shape and size, while deformable bodies undergo changes in shape and size when subjected to external forces, such as stretching or compressing. Rigid bodies are commonly used in mechanics for simplifying analysis, whereas deformable bodies are important in studying materials' properties and structural elements.


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