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Because we are working with triangles and the measure of the angles and sides are dependent on each other. We do not need all six. There are three special combinations that we can use to prove similarity of triangles. 2. SAS Similarity Theorem 2 pairs of proportional sides and congruent angles between them 3. AA Similarity Theorem 2 pairs of ...## Jukebox repair tips

- G.SRT.3: Use the properties of similarity transformations to establish the AA criterion for two triangles to be similar. G.SRT.2: Given two figures, use the definition of similarity in terms of similarity transformations to decide if they are similar. For the Board: You will be able to prove triangles are similar by using AA, SSS, and SAS.
- a dilation. If a similarity transformation maps one figure to another, then the figures are similar. 1. Match each pair of similar triangles to the appropriate theorem. 70˜ 70˜ 33˜ 33˜ 12 15 6 8 10 4 16 20 20 25 108˜ 108˜ SSS Similarity If corresponding sides of two triangles are proportional, then the triangles are similar. SAS ...

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triangles are similar, and if so, write a similarity statement. 29. In ∆RST, RS=9, ST =11, and m∠S=45°. In ∆VWU, WU=18, UV =22, and m∠U=45°. State whether the triangles are similar, and if so, write a similarity statement. 30. State the postulate or theorem that can be used to prove that the two triangles are similar. 31. Given ...## Unknown smart card windows 10

- Test Form 1a Course 3 Chapter 7 Congruence And Similarity
- Essentially use the SAS similarity condition to show that two sides of the similar polygons subtending and corresponding diagonals will give similar triangles. Theorem 4.13 : The ratio of areas of similar triangles equals the square of the ratio of corresponding sides.

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