Question

Choose the terms that complete the definitions for transformations.A is when an object moves in a circular arc around a point. In a , each point in the preimage and its corresponding point in the image are at equal distances from a given line. Also, the line segment joining two such points is perpendicular to the given line.In , the shape and size of the image will remain the same as the preimage.

Answer 1

Answer: A rotation is when an object moves in a circular arc around point. In a reflection each point in the preimage and its corresponding point in the image are at equal distances from a given line. Also, the line segment joining two such points is perpendicular to the given line.

In both a reflection and a rotation , the shape and size of the image will remain the same as the preimage.

Explanation:

Answer 2

The given statement is,

A______ is when an object moves in a circular arc around a point. In a______, each point in the preimage and its corresponding point in the image are at equal distances from a given line. Also, the line segment joining two such points is perpendicular to the given line.

In _____, the shape and size of the image will remain the same as the preimage.

To fill the blanks:

We know that,

When an object moves in a circular arc around a point, then the transformation is known as rotation.

Each point in the preimage and its corresponding point in the image are at equal distances from a given line and also, the line segment joining two such points is perpendicular to the given line. Such transformations are known as reflection.

In both a rotation and reflection, the shape and size of the image will remain the same as the preimage.

So, the answer is,

A rotation is when an object moves in a circular arc around a point. In a______, each point in the preimage and its corresponding point in the image are at equal distances from a given line. Also, the line segment joining two such points is perpendicular to the given line.

In _____, the shape and size of the image will remain the same as the preimage.