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Special Right Triangles

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

1 Special Right Triangles
Chapter 8.3 DNA

2 NUMBER SENSE

3 STATISTICS, DATA, AND PROB.

4 ALGEBRA AND FUNCTIONS

5 MEASUREMENT AND GEOMETRY

6 MATHEMATICAL REASONING

7 ALGEBRA 1

8 Find the length of the Hypotenuse
5 45o

9 Find the length of the Hypotenuse
x 45o

10 45o-45o-90o Triangle The hypotenuse is 2 times as long as each leg.
x, x, x(2) x

11 Find the missing sides 7 7

12 Find the missing sides 8

13 Find the missing sides

14 Find the length of the missing side
10 5 60o 30o

15 Find b. A. B. 3 C. D. A B C D Lesson 3 CYP2

16 Find the length of the missing side
2x x 60o 30o

17 30o-60o-90o Triangle Legs x, x3 Hypotenuse 2x 2x x 60o 30o

18 Find the missing side lengths
8 60o 30o 16

19 Find the missing side lengths
60o 30o 12 6

20 Find the missing side lengths
60o 30o 15

21 Find the missing side lengths
60o 30o 8

22 Find the missing side lengths
60o 30o 12

23 Find BC. A. 4 in. B. 8 in. C. D. 12 in. A B C D Lesson 3 CYP3

24 Special Triangles in a Coordinate Plane
Copy this problem! COORDINATE GEOMETRY ΔWXY 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. Lesson 3 Ex4

25 II I III IV Coordinates: (-2, -1.7) W YX= 5
Special Triangles in a Coordinate Plane Graph X and Y lies on a horizontal gridline of the coordinate plane. Since will be perpendicular to it lies on a vertical gridline. Find the length of Short leg YX= 5 II I Long leg XW = Coordinates: (-2, -1.7) III IV W Lesson 3 Ex4

26 COORDINATE GEOMETRY ΔRST is a 30°–60°–90° triangle with right angle R and as the longer leg. Graph points T(3, 3) and R(3, –6) and locate point S in Quadrant III. What are the approximate coordinates of S? A. (–4.8, –6) B. (–2.2, –6) C. (–1.5, –6) D. (–12.6, –6) A B C D Lesson 3 CYP4

27 Homework Chapter 8.3 pp. 451 #1 – 5, , 34, 36, 40, 42, 44 and 48


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