'Makes abc def' presentation slideshows

Warm Up

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SOLUTION

AB. 4. 8. Is either DEF or GHJ similar to ABC ?. DE. 3. 6. Compare ABC and DEF by finding ratios of corresponding side lengths. =. =. EXAMPLE 1. Use the SSS Similarity Theorem. SOLUTION. Shortest sides. =. =. =. =. 12. 4. BC. 8. 16. 4. CA. AB. 12.

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SOLUTION

AB. 4. 8. Is either DEF or GHJ similar to ABC ?. DE. 3. 6. Compare ABC and DEF by finding ratios of corresponding side lengths. =. =. EXAMPLE 1. Use the SSS Similarity Theorem. SOLUTION. Shortest sides. =. =. =. =. 12. 4. BC. 8. 16. 4. CA. AB. 12.

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SOLUTION

AB. 4. 8. Is either DEF or GHJ similar to ABC ?. DE. 3. 6. Compare ABC and DEF by finding ratios of corresponding side lengths. =. =. EXAMPLE 1. Use the SSS Similarity Theorem. SOLUTION. Shortest sides. =. =. =. =. 12. 8. 4. BC. AB. 16. 4. CA. 8.

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Lesson 6.5

Lesson 6.5. Goal: The learner will use SSS and SAS similarity. Side-Side-Side Similarity. If the corresponding sides of 2 triangles are proportional, then the triangles are similar. A. R. B C S T. Which one is similar to ? ABC?.

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