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Name Date Class LESSON124Practice B Compositions of TransformationsDraw the result of each composition of isometrics.1. Rotate XYZ 90 about point P K and then translate it along v .2. Reflect ULM

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How to fill out 12-4 compositions of transformations

01

To fill out 12-4 compositions of transformations, follow these steps:

02

Identify the given transformations. These could include translations, rotations, reflections, or enlargements.

03

Write down the order in which the transformations are to be performed.

04

Apply the first transformation to the given figure.

05

Apply the second transformation to the figure resulting from the first transformation.

06

Repeat this process for the remaining transformations, applying them one after the other.

07

Finally, draw the transformed figure after all the transformations have been applied.

Who needs 12-4 compositions of transformations?

01

Students studying geometry or transformations in mathematics classes usually need to understand and practice compositions of transformations, including 12-4 compositions of transformations.

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What is 12-4 compositions of transformations?

12-4 compositions of transformations involves combining multiple transformations such as translations, rotations, and reflections to create a new figure.

Who is required to file 12-4 compositions of transformations?

Students studying geometry or mathematics may be required to complete 12-4 compositions of transformations as part of their coursework.

How to fill out 12-4 compositions of transformations?

To fill out 12-4 compositions of transformations, you need to apply the given transformations to a shape and determine the resulting figure.

What is the purpose of 12-4 compositions of transformations?

The purpose of 12-4 compositions of transformations is to understand how multiple transformations can affect the position and orientation of a geometric figure.

What information must be reported on 12-4 compositions of transformations?

On 12-4 compositions of transformations, you must report the original figure, the given transformations, and the resulting figure after applying the transformations.

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