[SOLVED] Graph of a line in the Argand plane
I am having a mental block about this. (Headbang)
Given the equation
and the condition A = 0 and D is a real constant and E is a complex constant, show that this equation represents a line in the complex plane. (The additional complexity is due to the second part of the problem: Given , A and D real constants, E a complex constant, and this is supposed to represent a circle.)
So using the condition I've got:
This is supposed to be the equation of a line. But since D and E are constants, I would say that z is representing merely a point? What have I got wrong this time??