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1/sinx
cscx
1/cosx
secx
1/tanx
cotx
pyth1
sin²x + cos²x = 1
pyth2
sec²x = 1 + tan²x
pyth3
csc²x = 1 + cot²x
?
sec²x + csc²x = sec²x * csc²x
sin(a+b) =
sinacosb + sinbcosa
sin(a-b)
sinacosb - sinbcosa
cos(a+b)
cosacosb - sinasinb
cos(a-b)
cosacosb + sinasinb
sin2a
=2sinacosa
=2tana / (1 + tan2a)
cos2a
=cos²a - sin²a
=2cos²a - 1
=1 - 2sin²a
=1-tan^a / (1 + tan²a)
sin²x (power-reducing)
½ * (1 - cos2x)
cos²x (power-reducing)
½ (1 + cos2x)
tan2a
2tana / (1 - tan²a)
√(a² - x²)
expression reduces to acosθ
sinθ = x/a
\(\sqrt{}\) (a² + x²)
expression reduces to asecθ
tanθ = x/a
\(\sqrt{}\) (x²-a²)
expression reduces to asecθ
secθ = x/a