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∫sin u du
-cos u + c
∫tan u du
ln |sec u| + c
∫sec u du
ln |sec u + tan u| + c
∫cos u du
sin u + c
∫cot u du
ln |sin u| + c
∫csc u du
-ln |csc u + cot u| + c
∫eu du
eu + c
∫du/u
ln |u| + c
∫au du
(au / ln a) + c
∫[1 / (1 + x2)] dx
tan-1 x + c
∫[1 / √(1 - x2)] dx
sin-1 x + c
∫[1 / (x√(1 - x2))] dx
sec-1 x + c
sin2x + cos2x = …
1
sin 2x = …
2 sin x cos x
sin2x = …
(1 - cos2x) / 2
cos2x = …
(1 + cos2x) / 2
cos 2x = …
cos2x - sin2x
1 + tan2x = …
sec2x
sec2x = …
1 + tan2x
cot2x + 1 = …
csc2x
csc2x = …
cot2x + 1
if power of sin is odd, u = …
cos x
if power of cos is odd, u = …
sin x
sin x cos x = …
½ sin 2x
if power of tan is odd, u = …
sec x
if power of sec is even, u = …
tan x
when √(a2-x2), x = …
a sin ⍬
when √(a2+x2), x = …
a tan ⍬
when √(x2-a2), x = …
a sec ⍬