What is the rotation that translates

The term "translation" refers to the unaltered movement of a form around a stationary point or along a mirror line. To rotate a form is to cause it to turn as it revolves around a central point.
A predetermined amount of degrees may be turned either clockwise or counterclockwise to alter the shape.
This is further explained below.
Generally, A translation is a kind of geometric transformation that is used in Euclidean geometry. This type of transformation involves moving each point of a figure, shape, or space by the same distance in a certain direction. A translation may either be seen as the addition of a constant vector to each point or as the movement of the origin of the coordinate system. Both of these interpretations are valid.
In conclusion, A shape is said to travel around a fixed point or across the mirror line without altering when it is translated. When a form is rotated, it indicates that it spins as it travels around a central point.
The degrees of rotation that may be applied to shapes in either the clockwise or anticlockwise direction is specified
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