tt
I am not sure what the question says.
However, the following is true.
$\displaystyle \frac{1}{z} = \frac{1}{{z_1 }} + \frac{1}
{{z_2 }} + \frac{1}{{z_3 }} \Leftrightarrow \quad \frac{{\overline z }}
{{\left| z \right|^2 }} = \frac{{\overline {z_1 } }}
{{\left| {z_1 } \right|^2 }} + \frac{{\overline {z_2 } }}
{{\left| {z_2 } \right|^2 }} + \frac{{\overline {z_3 } }}
{{\left| {z_3 } \right|^2 }}$
That makes finding the real and imaginary parts easy.
great, so if '1/iw' is that, then it can be flipped over to give me 'iw'. what im worrying about is that each of these (x^2 + y^2) are different values, i seem a wee bit out of my depth and i'll ask my professors tommorow see what they think, but i'll troop on for a while, see if i can make some progress on this. thanks for all the help so far, i'm starting to see the problem in context