`"amp"(z)-"amp"(-z)=+-pi` according as amp (z) is positive or negative . (z is a complex number . )

Solve : |z|+z=2+i (z being a complex number)

Solve bar(z)=iz^(2) (z being a complex number)

Find the least value of |z+(1)/(z)| if |z| ge 3 (z being a complex number)

If z=-i-1 is a complex number,then arg (z) will be

Find the maximum value of |z|"when "|z-(3)/(z)|=2,z being a complex number .

Find the greatest value of |z| when |z-(6)/(z)|=2,z being a complex number.

If z ne 1 and (z^2)/(z-1) is real then the point represented by the complex number z lies

if amp (z-1)/(z+1)=pi/3 , then the locus of z is

If abs(z)gt1 then find the position of the complex no. of z in argand plane.

A complex number z is said to be unimodular if absz=1 suppose z_1 and z_2 are complex numbers such that ( z_1-2z_2)/(2-z_1z_2) is unimodular and z_2 in not unimodular then the point z_1 lies on a