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Rotation, in the plane of the grid, through 180 degrees.

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Do rotations preserve or change the orientation of the figure?

They change the orientation.


What changes the position or orientation of a figure on a coordinate plane?

This is a transformation which could be a rotation, translation or reflection.


Displacement rotation of a geometrical figure in maths?

In mathematics, displacement rotation refers to moving a geometrical figure from one location to another while simultaneously rotating it around a fixed point. This transformation involves both translation (changing the position of the figure) and rotation (changing the orientation of the figure). The displacement component involves shifting the figure horizontally and vertically, while the rotation component involves turning the figure around a specific point by a certain angle. This combined transformation results in a new position and orientation of the original figure.


What does a rotation mean in Geometry?

In geometry, a rotation refers to the movement of a figure around a fixed point, called the center of rotation. The figure remains the same shape and size, but it changes its position, orientation, or both. A rotation can be either clockwise or counterclockwise, and is measured in degrees.


When a figure is translated its orientation?

k


What do you call it when you turn a figure?

Rotation.


What is a transformtion in which a figure is rotated about a point called the center of rotation?

It is called a rotation.


Which transformations preserves the lengths of the sides of the figure?

rotation, translation, and reflection


How do you find the smallest angle of rotational symmetry for a figure?

To find the smallest angle of rotational symmetry for a figure, divide 360 degrees by the number of rotational symmetries of the figure. The result will give you the smallest angle of rotational symmetry.


What is an Arrangement of points for labeling a figure?

This is called the Orientation.


What is an arrangement of points labeling a figure called?

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What does it mean for a figure to have rotation symmetry?

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