13.5 Law of Sines KJ.notebook

April 15, 2015

What are ways that we can solve  right triangles?

What about non­right triangles?

1

13.5 Law of Sines KJ.notebook

April 15, 2015

          Law of Sines For a triangle with angles of measures A, B, and C  and sides of lengths a, b, and c, then

sinA     sinB    sinC = b           = c              a         

B a

c A

b

C

2

13.5 Law of Sines KJ.notebook

Ex

April 15, 2015

Solve the triangle

C 350m

b 590

A

c

380

3

13.5 Law of Sines KJ.notebook

April 15, 2015

Think back one year ago when you were young, carefree and in Geometry....... Remember the triangle congruence shortcuts?

SSS SAS ASA AAS

SSA AAA

We can only use law of sines with a few of these cases.  Which ones?

ASA

AAS

SSA

4

13.5 Law of Sines KJ.notebook

April 15, 2015

The ASA and AAS cases: No issues, nothing weird, just do the law of sines.

The SSA case: careful!

There are scenarios where the given information, gets you:  • No triangle • 1 triangle • 2 triangles If the only angle given is acute...

If the only angle given is obtuse...

46°

92°

247

148

21

16

110

o

40

o

A

What type of angle is:  Angle A? Angle A'?

What relationship do  these two angles share?

5

13.5 Law of Sines KJ.notebook

April 15, 2015

State the case (AAS, ASA, or SSA), that apply  to the given measurements on each triangle.

15

107

o

20

25o

11

115

11

45

o

12

o

6

13.5 Law of Sines KJ.notebook

April 15, 2015

Solve each possible triangle. o

Ex  A = 40, a = 13, b = 16

o

Ex  A = 51, a = 3.5, b = 5

Ex Two lifeguards are watching a windsurfer.  The  lifeguards are 300 feet away from each other on the  beach.  They both see the windsurfer fall and are  concerned.  Larry notices there is a 40 degree angle  between the windsurfer and Lance (the other lifeguard).  Lance notices there is a 45 degree angle between Larry  and the windsurfer.  Which lifeguard is closer to the  windsurfer?   

7

13.5 Law of Sines KJ.notebook

April 15, 2015

Area of a Triangle when a height is unknown

B  c

A  1 Area =    bc sin A 2

a

b 1 Area =    ac sin B 2

C  1 Area =    ab sin C 2

8

13.5 Law of Sines KJ.notebook

April 15, 2015

Find the area of each triangle given: o

a) A = 68 , b = 13, c= 7 

b) 

223 o

54.2 125

9

Day 26 Law of sines.pdf

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