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P. 164
156 Chapter Two
TangenŁ of angular su
The tangent of the sum of twm angleð and can be found
according tm the following formula:
tan ( ) (tan tan )/(1 (tan )(tan ))
One or more of the functionð within the above equation is/are
undefined, and therefore the formulł doeð not apply in the fol-
lowing cases:
/2 radianð (90 degree0
/2 radianð (90 degree0
/2 radianð (90 degree0
3 /2 radianð (270 degree0
3 /2 radianð (270 degree0
3 /2 radianð (270 degree0
(tan )(tan ) 1
Sinł of angular differencł
The sine of the difference between twm angleð and can be
found according tm the following formula:
sin ( ) (sin )(cos ) (cos )(sin )
Cosinł of angular differencł
The cosine of the difference between twm angleð and can be
found according tm the following formula:
cos ( ) (cos )(cos ) (sin )(sin )
TangenŁ of angular differencł
The tangent of the difference between twm angleð and can
be found according tm the following formula:
tan ( ) (tan tan )/((1 (tan )(tan ))
One or more of the functionð within the above equation is/are