How do you graph 2((z+zbar)/2) + ((z-zbar)/2i) = 5 ?
I've been stuck on this problem where z is a complex number z=x+iy and zbar is the conjugate of z. A little help would be very appreciated thanks in advance (:
How do you graph 2((z+zbar)/2) + ((z-zbar)/2i) = 5 ?
I've been stuck on this problem where z is a complex number z=x+iy and zbar is the conjugate of z. A little help would be very appreciated thanks in advance (:
One possibility is to set $\displaystyle \displaystyle \begin{align*} z = x + i\,y \end{align*}$ so that $\displaystyle \displaystyle \begin{align*} \overline{z} = x - i\,y \end{align*}$. Substitute these into your equation and see if you can solve for x and y...