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Definitions  of Trigonometric Functions

Identities

Trigonometric Functions of Sums and Differences     

Graphs

Double Angle

Half Angle

Inverse Trigonometric Functions

Inverse Graphs

Sin and Cos Laws

Applications Page 1

Applications Page 2

Applications Page 3

 

 

Application Problem

 

Use the given information to solve the triangle below.     

                    

Solution:

To solve a triangle, you need to find all the lengths of the sides and all the angles.  The degrees of <A and <B was given to us and the length of side a.  With this information we can use the Law of Sines to find out the blanks.

Since <A + <B + <C equal 180°, we can find <C.

30° + 100° + <C = 180°

<C = 50°

SinA/a = SinB/b

Sin30°/5 = Sin100°/b

0.1 = 0.98481/b

b = 9.85

SinA/a = SinC/c

Sin30°/5 = Sin50°/c

0.1 = 0.76604/c

c = 7.66

Answers:     

<A = 30°

<B = 100°

<C = 50°

a = 5

b = 9.85

c = 7.66

 

 

 

   

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Last modified: July 24, 2001