\(\int \sqrt x \:\: dx\)\(\int \frac {2} {e^x}\,dx \)\(\int \tan^2\! x \:\; dx\) 
primitieve functie
\(\int \frac{1}{(3\,-\,x)^5}\: dx\)\(\int \frac{20}{(5x\,+\,8)^3}\: dx\)\(\int \frac{6}{\sqrt {3x\,-\,1}}\: dx\)\( \int \frac {45}{\sqrt{4\,-\,5x }}\,dx\)\(\int \tan x\; dx \)\(\int \cot 3x\; dx \)\(\int \frac{1}{e^{\,2x}}dx \)∫ e1-3x dx\(\int\frac {4} {\sqrt{4\,-\,x^2}}dx \)\(\int\frac {\sqrt x} {x^2}dx \)\(\int\! \frac{5}{4x^2\,+\,1}\: dx\)\(\int \frac{1\,-\,\sin^3x}{\sin^2x}\,dx\)\(\int \frac{\tan \frac x2}{1\,+\,\tan^2 \frac x2}dx\)\(\int \frac{1}{\sin^2\,(3x\,+\,1)}\: dx\)\(\int x.\cos\,(x^2)\,dx \)\(\int \cot^2\!x\;dx\)\(\int \frac{\sin 2x}{\cos 2x}\;dx\)
f(π) uit f '(x) en f(0)=2\(\int \frac{1}{\sin^2\!x\,.\,\cos^2\!x}\: dx\) L a t e r\(\int \frac{1}{3x^2\,+\:1}\;dx\)\(\int\frac{e^{3x}}{e^{3x}-1}\;dx\) \( \int \frac{\ln x}{x^2} \; dx\)\(\int \frac{1}{\cos^2\left ( \frac x3\,+\:1\right )}\;dx\)\(\int \frac{1}{x^2\,+\:a^2}\;dx\)\(\int 2(2x+5)^4\;dx\)