Intégrales indéfinies immédiates

dx = x + c
xndx = + c     (n ≠ -1)
dx = + c
x-1dx = dx = ln x + c
axdx = + c = ax loga e + c     (a > 0 et a ≠ 1)
exdx = ex + c
sin x dx = -cos x + c
cos x dx = sin x + c
dx = tan x + c
dx = -cotan x + c
dx = arcsin x + c     (|x| < 1)
dx = arctan x + c
sinh x dx = cosh x + c
cosh x dx = sinhx + c
dx = tanh x + c
dx = -cotanh x + c     (x ≠ 0)
dx = ln |x + | + c = arcsinh x + c
dx = ln |x + | + c = arccosh x + c     (|x| > 1)
dx = = arctanh x + c     (|x| < 1)
dx = = -arccotanh x + c     (|x| > 1)

 

 

 

 

 

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