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Quotient Trig Identity (Tan)
sin Θ/cosΘ
Quotient Trig Identity (cot)
cos Θ/sin Θ
Pythagorean Trig Identities (sin)
sin2x+cos2x=1
Pythagorean Trig Identities (tan/cot)
1+cot2x=csc2x
tan2x+1=sec2x
cot2x=csc2x-1
tan2x=sec2x-1
sin (u±v)
sin u cos v ± cos u sin v
cos (u±v)
cos u cos v ∓ sin u sin v
tan (u±v)
tan u ± tan v/ 1 ∓ tan u tan v
Double Angles (Sin)
sin (2u)= 2 sin u cos u
Double Angles (tan)
tan (2u) = 2 tan u/1-tan2u
Double Angles (cos)
cos (2u)= cos2u-sin2u
= 2cos2u-1
= 1-2sin2u
sin (-u)
-sin u
cos (-u)
cos u
tan (-u)
-tan u
csc (-u)
-csc u
sec (-u)
sec u
cot (-u)
-cot u
sin (π/2-u)
cos u
cos (π/2-u)
sin u
tan (π/2-u)
cot u
csc (π/2-u)
sec (u)
sec (π/2-u)
csc (u)
cot (π/2-u)
tan u