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Inverse Trig Functions Law of the Sines 33 22 11 Notation Inverse Trig Functions, Law of the Sines & Requirements Practice Problems.

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Presentation on theme: "Inverse Trig Functions Law of the Sines 33 22 11 Notation Inverse Trig Functions, Law of the Sines & Requirements Practice Problems."— Presentation transcript:

1 Inverse Trig Functions Law of the Sines 33 22 11 Notation Inverse Trig Functions, Law of the Sines & Requirements Practice Problems

2 Notation  New variables for angles  Alpha  Beta  Gamma  Theta 2

3 Inverse Trig Functions  Arcsine  sin -1  Arc-cosine  cos -1  Arctangent  tan -1 3

4 Inverse Trig Functions(Cont.)  Reverse the trig function process, where: the arc functions provide for: 4

5 Inverse Trig Functions Example  Solve to the nearest degree: 5

6 Area of a Triangle 6

7 Area of a Triangle Example  Find the area of the triangle given B=85˚, c=23 ft., and a=50 ft. to the nearest tenth. 7

8 Law of the Sines 8

9  Requirements  Two sides and an angle opposite to one of them SSA  Two angles and any side AAS or ASA  If these conditions are not met, the problem cannot be solved with the Law of the Sines 9

10 Example 10

11 Example (Cont.) 11

12 Tips  Check your calculator settings  Make sure you are in degree mode when working with degrees and in radian mode when working with radians!!!!  Remember the sum of all angles in a triangle is 180 degrees or pi radians  Not all problems can be solved with the Law of Sines 12


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