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d/dx[cu]
cu’
d/dx[u+-v]
u’+-v’
d/dx[uv]
uv’+vu’
d/dx[u/v]
(vu’-uv’)/v^2
d/dx[c]
0
d/dx[u^n]
nu^(n-1) (u’)
d/dx[x]
1
d/dx[|u|]
(u/|u|) (u’)
d/dx[lnu]
u’/u
d/dx[e^u]
e^u(u’)
d/dx[logau]
u’/(lna)(u)
d/dx[a^u]
(lna)(a^u)(u’)
d/dx[sinu]
(cosu)u’
d/dx[cosu]
-(sinu)u’
d/dx[tanu]
(sec^2u)u’
d/dx[cotu]
-(csc^2u)u’
d/dx[secu]
(secutanu)u’
d/dx[cscu]
-(cscucotu)u’
d/dx[arcsinu]
u’/rad(1-u^2)
d/dx[arccosu]
-u’/rad(1-u^2)
d/dx[arctanu]
u’/(1+u^2)
∫kf(u)du
k∫f(u)du
∫[f(u)+-g(u)]du
∫f(u)du+-∫g(u)du
∫du
u+C
∫u^ndu
(u^n+1)/(n+1)+C
∫du/u
ln|u|+C
∫e^udu
e^u+C
∫a^udu
(1/lna)a^u+C
∫sinudu
-cosu+C
∫cosudu
sinu+C
∫tanudu
-ln|cosu|+C
∫cotudu
ln|sinu|+C
∫secudu
ln|secu+tanu|+C
∫cscudu
-ln|cscu+cotu|+C
∫sec^2udu
tanu+C
∫csc^2u du
-cotu+C
∫secutanudu
secu+C
∫cscucotudu
-cscu+C
∫du/(rada^2-u^2)
arcsin(u/a)+C
∫du/(a^2+u^2)
(1/a)arctan(u/a)+C