الدالة
دالتها الاصلية
f(x) =0
F(x)= k
f(x) =1
F(x)= x + k
f(x)=a
F(x)= a x + k
f(x) =x
F(x)= 1/2 x + k
f(x) =x²
F(x)= 1/3 x3 + k
f(x) =1/x²
F(x)= -1/x + k
f(x) =1/x
F(x)= ln x +k
f(x) =sin x
F(x)= -cos x + k
f (x) =cos x
F(x)= sin x + k
f(x) =ex
F(x)= ex + k
f(x) =1+tan 2 x
F(x)= tan x + k
f(x) = 1/ Öx
F(x)= 2 Öx + k
f(x) =xn n Z -{-1}
F(x)= 1/(n+1) x n+1 + k
f(x) = u'(x)un(x) n Z -{-1}
F(x)= 1/(n+1) u n+1 (x) + k
f(x) = u'(x)/ Öu(x)
F(x)= 2 Öu(x) + k
f(x) = u'(x)/u(x)
F(x)= ln |u(x)| +k
f(x) = u'(x)eu(x)
F(x)= eu(x) +k
Z -{-1}