Z^i Complex Numbers
In the simple equation $ z^i = i^z $ how are all complex values found? $ z= \pm \, i, $ and what else? It can be found by inspection, but to find general solution: We take logs, there is a d. To divide z by w, multiply z=w by w=w so that the denominator becomes real;
= = = = + i: 1 5i 1 5i 1 + 5i 1 25i2 26 2 2 the arithmetic.
