3081802
Description
Flashcards by bonsavoir.be, updated more than 1 year ago
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Created by bonsavoir.be
over 9 years ago
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| Question | Answer |
| \[\int f'(x) f(x)^k dx \] | \[\frac{f(x)^{k+1}}{k+1} + C\] |
| \[\int cos(x) sin² (x) dx \] | \[\frac{sin³(x)}{3} + C\] |
| \[\int sin(x) cos² (x) dx \] | \[- \frac{cos³(x)}{3} + C\] |
| \[\int a e^{ax} dx \] | \[ e^{ax} + C\] |
| \[\int \frac{[ln(x)]^a}{x} dx \] | \[ \frac {[ln(x)]^{a+1}}{a+1} + C\] |
| \[\int \frac{tg^2(x)}{cos^2(x)} dx \] | \[ \frac {tg^3(x)}{3} + C\] |
| \[\int f'(x) f(x) e^{\frac {f^2(x)}{2}} dx \] | \[ e^{\frac {f^2(x)}{2}} + C \] |
| \[\int cos(x) e^{sin(x)}dx \] | \[ e^{sin(x)} + C \] |
| \[\int x e^{\frac {x^2}{2}} dx \] | \[\int x e^{\frac {x^2}{2}} dx \] |
| \[\int \frac{tg^2(x)}{cos^2(x)} e^{\frac {tg^3(x)}{3}} dx \] | \[ e^{\frac {tg^3(x)}{3}} + C \] |
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