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2) ∫ xn= xn+1/(n+1) +c
3) ∫
1
x
dx =ln|x|+c
4) ∫ ex dx= ex +c
5) ∫ ax dx= [ ax/ lna ] +c
6) ∫ sinx dx= −cosx +c
7) ∫ cosx dx= sinx +c
8) ∫
1
cos²x
dx=∫(1+tan²x)dx=∫sec²xdx=tanx+c
9) ∫
1
sin²x
dx=∫(1+cot²x)dx=∫cosec²xdx= −cotx+c
10) ∫
1
√1-x²
dx=arcsinx+c= −arccosx+c
11) ∫
1
1+x²
dx=arctanx+c= −arccotx+c