If |z|=1, then the point representing the complex number -1+3z will lie on a.a circle b.a parabola c.a straight line d.a hyperbola
If |z|=2 then the points representing the complex number -1+5z will be
if |z|=3 then the points representing thecomplex numbers -1+4z lie on a
If |z|=5 ,then the points representing the complex number -i+(15)/(z) lies on the circle:
If z ne 1 and (z^(2))/(z-1) is real, the point represented by the complex numbers z lies
A, B, C are the point representing the complex numbers z_1,z_2,z_3 respectively on the complex plane and the circumcentre of the triangle ABC lies at the origin. If the altitude of the triangle through the vertex A meets the circumcircel again at P, then prove that P represents the complex number -(z_2z_3)/(z_1)
The locus of the points representing the complex numbers z for which |z|-2=|z-i|-|z+5i|=0 , is
