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HARILAL KRISHNA VISHNU K N  AMITH KUMAR SANOOJ SAURAV S K Trigonometry
WHICH SO OCCUPIES THERE IS PERHAPS NOTHING THE MIDDLE POSITION OF MATHEMATICS AS TRIGONOMETRY - J.F.HERBART
TRIGONOMETRY ,[object Object],[object Object]
History Of Trigonometry ,[object Object],[object Object]
EARLY TRIGONOMETRY ,[object Object],[object Object]
[object Object],[object Object]
Hipparchus of Bithynia 190-120 B.C.   ,[object Object],[object Object],[object Object],[object Object],[object Object]
ETYMOLOGY ,[object Object]
[object Object]
 
Trigonometric functions ,[object Object],[object Object],[object Object]
Pythagorean identity ,[object Object],[object Object],[object Object]
TRIGONOMETRIC RATIOS
  ,[object Object],[object Object]
TRIGONOMETRIC RATIOS
 
 
 
[object Object]
Opposite side:  the side  opposite  the angle angle angle angle opposite opposite opposite opposite angle
Adjacent side:  the side  beside  the angle adjacent adjacent adjacent adjacent angle angle angle angle
Hypotenuse:  the  longest  side hypotenuse hypotenuse hypotenuse hypotenuse
Tangent of angle A A B 90 o C a c b tan( A ) = opposite adjacent a b =
Tangent of angle B A B 90 o C a c b tan( B ) = opposite adjacent b a =
Sine of angle A A B 90 o C a c b sin( A ) = = a c opposite hypotenuse
Sine of angle B A B 90 o C a c b sin( B ) = = b c opposite hypotenuse
Cosine of angle A A B 90 o C a c b cos( A ) = = b c adjacent hypotenuse
Cosine of angle B A B 90 o C a c b cos( B ) = = a c adjacent hypotenuse
Example 1 Find all the angles x, where 0  < x <  4 π  where  sin x = 0.5 Principle value: Using symmetry: Using periodicity:

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