De onbepaalde integraal
\( \large \boldsymbol { \int \frac {1}{e^{2x}} dx } \)
is gelijk aan
\( \large \boldsymbol { \int \frac {1}{e^{2x}} dx } \)
is gelijk aan
ln | e2x | + C|
De onbepaalde integraal
\( \large \boldsymbol { \int \frac {1}{e^{2x}} dx } \) is gelijk aan |
A. \( \large \boldsymbol { - \; \frac{1}{e^{2x}} + C } \) |
|---|---|
| B. ln | e2x | + C | |
| C. \( \large \boldsymbol { \; \frac{1}{2\,e^{2x}} + C } \) | |
| D. ln | e2x | + C | |
| E. \( \large \boldsymbol { - \; \frac{1}{2\,e^{2x}} + C } \) |
[ 6-4199 - op net sinds 16.6.11-(E)-14.6.2024 ]
| Evaluate the indefinite integral \( \large \boldsymbol { \int \frac {1}{e^{2x}} dx } \) |
A. \( \boldsymbol { - \; \frac{1}{e^{2x}} + C } \) |
|---|---|
| B. ln | e2x | + C | |
| C. \( \boldsymbol { \; \frac{1}{2\,e^{2x}} + C } \) | |
| D. ln | e2x | + C | |
| E. \( \boldsymbol { - \; \frac{1}{2\,e^{2x}} + C } \) |
