[" The roots of "(z-1)^(n)=i(z+1)^(n)" are plotted "],[" on the argand plane they are "]

If the roots of (z-1)^(n)=i(z+1)^(n) are plotted in an Argand plane,then prove that they are collinear.

If the roots of (z-1)^n=i(z+1)^n are plotted in ten Arg and plane, then prove that they are collinear.

If the roots of (z-1)^n=i(z+1)^n are plotted in an Argand plane, then prove that they are collinear.

If the roots of (z-1)^(n)=2w(z+1)^(n) (where n>=3o* w complex cube root of unity are plotted in argand plane,these roots lie on

Prove that the equations , |(z-1)/(z+1)| = constant and amp ((z-1)/(z+1)) = constant on the argand plane represent the equations of the circle wich are orthogonal .

If z^4= (z-1)^4 then the roots are represented in the Argand plane by the points that are

If |z+3i|+|z-i|=8 , then the locus of z, in the Argand plane, is

If |z+3i|+|z-i|=8 , then the locus of z, in the Argand plane, is

If z^4=(z-1)^4 , then the roots are represented in the Argand plane by the points that are: