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8-1: Similarity in Right Triangles

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Presentation on theme: "8-1: Similarity in Right Triangles"— Presentation transcript:

1 8-1: Similarity in Right Triangles
Objective Apply similarity relationships in right triangles to solve problems.

2 DRAW THE TRIANGLES SEPARATELY TO MAKE THIS AS EASY AS PROPORTIONS!

3 Example 1: Identifying Similar Right Triangles
Write a similarity statement comparing the three triangles.

4 Example 2: Finding Side Lengths in Right Triangles
Find x, y, and z.

5 Once you’ve found the unknown side lengths, you can use the Pythagorean Theorem to check your answers. Helpful Hint

6 Example 4: Measurement Application
A surveyor positions himself so that his line of sight to the top of a cliff and his line of sight to the bottom form a right angle as shown. What is the height of the cliff to the nearest foot?

7 Pythagorean Theorem Proof #2
Turn in your workbook to page 325 for another proof of Pythagorean Theorem using triangle similarity! (know proof for exam)

8 8-1 Graded Classwork Workbook pg 327 #1, 10, 11, 15, 16
Honors also: Pg 328 #2, 4 Hint: 1 mile = 5280ft For #10, 11, and 15 leave answers as radicals (no decimals), simplest radical form not required. This is a GRADED assignment (completion of work) There will be no primary or secondary assignment for this section!


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