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Name Date Class LESSON112Proving Figures are Similar Using Transformations Reteach similarity transformation is a transformation in which an image can be mapped to a new image that has the same shape.
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How to fill out proving figures are similar?

01
Firstly, identify the two figures that you want to prove as similar. Make sure they have similar shapes and angles.
02
Measure the corresponding sides of both figures and calculate their ratios. This will help determine if the figures are proportional.
03
Next, measure the corresponding angles of both figures and determine if they are congruent or proportional.
04
Use the ratio of the corresponding sides and the congruence or proportionality of the corresponding angles to prove that the figures are similar.
05
Write down the steps you took and the measurements you obtained as evidence to support your claim of similarity.

Who needs proving figures are similar?

01
Students studying geometry or mathematics in school.
02
Architects and engineers who need to work with proportional figures.
03
Researchers or scientists working in fields where the similarity of figures is relevant, such as computer graphics or pattern recognition.
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Proving figures are similar is the process of showing that two or more geometric figures have the same shape, but not necessarily the same size.
Anyone working with geometric figures in mathematics may be required to file proving figures are similar, such as students, teachers, or researchers.
Proving figures are similar can be filled out by comparing corresponding angles and side lengths of the geometric figures to determine if they are proportional.
The purpose of proving figures are similar is to establish a relationship between two or more geometric figures based on their shapes.
When filling out proving figures are similar, it is important to report the measurements of corresponding angles and side lengths, as well as the method used to prove the similarity of the figures.
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