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Lesson 7.4, Right Triangle Similarity

Lesson 7.4, Right Triangle Similarity

Lesson 7.4, Right Triangle Similarity. Altitude. Altitude : Ex: Construct an altitude from each vertex:. Similar Right Triangles. Similar Right Triangles : Ex: ? ~ ? ~ ?. A B B D. A B D. C C. Practice.

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Parallel Lines and Proportional Parts

Parallel Lines and Proportional Parts

Parallel Lines and Proportional Parts. Section 7.4. Proportional parts of triangles. Non parallel transversals that intersect parallel lines can be extended to form similar triangles. So, the sides of the triangles are proportional. Side Splitter Theorem or Triangle Proportionality Theorem.

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Unit 4.11 Notes

Unit 4.11 Notes

Proportions in Triangles. Unit 4.11 Notes. Remember the similar triangles that look like this:. Notice: Parallel Lines. Remember the similar triangles that look like this:. The length of TR is x+16. The length of TV is 15.

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Objectives: Use Side-splitter Theorem and the Triangle-Angle-Bisector Theorem

Objectives: Use Side-splitter Theorem and the Triangle-Angle-Bisector Theorem

Section 8-5 Proportions in Triangles SPI 22B: apply ratio and proportion to solve real-world problems involving polygons. Objectives: Use Side-splitter Theorem and the Triangle-Angle-Bisector Theorem. Similar triangles can be used

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Section 7-5 Proportions in Triangles

Section 7-5 Proportions in Triangles

Section 7-5 Proportions in Triangles. Objectives: Use Side-splitter Theorem and the Triangle-Angle-Bisector Theorem. Similar triangles can be used to solve a variety of problems. Side-Splitter Theorem. Theorem 8-4 Side-Splitter Theorem.

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320 views • 8 slides

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