Analyze the diagram. What is the composition of transformations that was applied to map WXYZ to W''X''Y''Z''? The first transformation was a . The second transformation was a .

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Answer:

The first transformation was a rotation rotation about point A

The second transformation was a reflection across line M

In geometry, transformation involves changing the position and/or size of a shape.

  • The first transformation was a rotation
  • The second transformation was a reflection

From the transformation (see attachment), we have the following observations:

  • WXYZ is transformed to W'X'Y'Z
  • W'X'Y'Z is transformed to W"W"Y"Z"

The first transformation from WXYZ to W'X'Y'Z' is a rotation.

When a shape is rotated, it must have a center of rotation.

The center of rotation in this case is point A.

So, the first transformation is a rotation of WXYZ through point A

The second transformation from W'X'Y'Z' to W''X''Y''Z'' is a reflection.

When a shape is reflected, it must have a line of reflection.

The line of reflection in this case is line m.

So, the second transformation is a reflection of W''X''Y''Z'' across line m.

Read more about transformations at:

brainly.com/question/11709244

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