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Special Right Triangles

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Presentation on theme: "Special Right Triangles"— Presentation transcript:

1 Special Right Triangles
Obj: To use the properties of and right triangles

2

3 Theorem In a triangle, the hypotenuse is the square root of 2 times as long as the leg. 4

4 Example 8 cm Find a. The length of the hypotenuse of a 45°-45°-90° triangle is times as long as a leg of the triangle. Answer:

5 Theorem In a triangle, the hypotenuse is twice as long as the shorter leg and the longer leg is the square root of 3 times as long as the shorter leg. 2x x

6 Example Find QR. is the longer leg, is the shorter leg, and is the hypotenuse. Answer:

7 Your Turn Find BC. 4 = AB So BC = 2AB So BC = 8 Answer: BC = 8 in.

8 Point W has the same x-coordinate as X. W is located units below X.
COORDINATE GEOMETRY is a 30°-60°-90° triangle with right angle X and as the longer leg. Graph points X(-2, 7) and Y(-7, 7), and locate point W in Quadrant III. is the shorter leg is the longer leg. So, Use XY to find WX. Point W has the same x-coordinate as X. W is located units below X. Answer: The coordinates of W are or about

9 Put this in your agenda Pg 461 3-11 odd, , , Homework


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