Content deleted Content added
→Inverse of natural logarithm: exp(ln(-1)) = -1 is defined even if ln(-1) isn't. The complex-number definition ensures this identity. Tag: Reverted |
Undid revision 1295921430 by 2600:1700:A410:C4E0:A48F:F30C:4B6E:7354 (talk) There are ways to make that true, but there are also ways to make that false. Unless we add some verbiage to distinguish the cases, we should stay away from that quagmire |
||
Line 57:
\exp(\ln y)&=y
\end{align}</math>
for every [[real number]] <math>x</math> and every positive real number <math>y.</math>
===Power series===
| |||