Translation.
A transformation in which you flip a figure across a mirror line is called a reflection. During this process, each point of the figure is mapped to a corresponding point on the opposite side of the mirror line, maintaining the same distance from the line. This creates a mirror image of the original figure. Reflection is one of the basic geometric transformations, along with translation and rotation.
A reflection?
The transformation is called a reflection. In a reflection, each point of the figure is mapped to a corresponding point on the opposite side of the mirror line, maintaining the same distance from the line. This creates a mirror image of the original figure.
a transformation.
You get a curve. If you join them along the shortest [Euclidean] distance between them, you get a straight line.
it is a translation
A semicircle is an example of a figure with one straight line. It is a circle that has been split along the diameter.
you guys dont know me eitherA translationTranslationA translation is movement of a figure to a new position along a straight line.
to slide or move a figure to a new position along a striaght line
It depends on the form of transformation.
A transformation in which you flip a figure across a mirror line is called a reflection. During this process, each point of the figure is mapped to a corresponding point on the opposite side of the mirror line, maintaining the same distance from the line. This creates a mirror image of the original figure. Reflection is one of the basic geometric transformations, along with translation and rotation.
A reflection?
A reflection.
Its like flipping it's a reflection
The transformation is called a reflection. In a reflection, each point of the figure is mapped to a corresponding point on the opposite side of the mirror line, maintaining the same distance from the line. This creates a mirror image of the original figure.
a transformation.
You get a curve. If you join them along the shortest [Euclidean] distance between them, you get a straight line.