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∫sinxdx
-cosx+c
∫cosxdx
sinx+c
∫sec²xdx
tanx+c
∫secxtanxdx
secx+c
∫-csc²xdx
cotx+c
∫-cscxcotxdx
cscx+c
sin²x+cos²=
1
1+cot²x=
csc²x
tan²x+1=
sec²x
√1-cos²x
sinx
cos²x=
(1+cos(2x))/2
sin²x=
(1-cos(2x))/2
arcsin(u/a)d/dx
du/√a²-u²
1/a(arctan(u/a))d/dx
du/(1+u²)
1/a(arcsec(|u|/a)d/dx
du/u√u²-a²