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Rigid motion

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Q: What transformation preserves the shape and size?
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Related questions

What preserves a geometric figure's size and shape?

congruence transformation


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.


A triangle that is translated reflected or rotated and preserves its shape is said to be?

A Congruent Transformation.


What map preserves shape and what map preserves size?

A conformal map preserves shape, meaning angles are maintained. A equal-area map preserves size, meaning areas are accurately represented.


What is the difference between rigid transformation and a size transformation?

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.


What type of map preserves shape and preserves size?

A conformal map is a type of map that preserves shape (angles) and a equal-area map preserves size (area). However, no single map projection can perfectly preserve both shape and size simultaneously across an entire map.


What is axial reflection?

Axial reflection is a type of transformation in geometry where a figure is reflected over an axis. The axis of reflection is a line that remains fixed while the rest of the figure is mirrored across it. This transformation preserves the size and shape of the figure.


Change in position shape or size of a figure?

transformation


An isometry is a transformation that preserves?

no


Which transformation is not a rigid transformation?

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


Is an isometry a transformation that preserves length?

no


What is a similarity transformation different from a congruence transformation?

The size of the shape changes with a similarity transformation (enlargement), whereas it does not with a congruence transformation.