[" Find all complex number z satisfying "],[z+1=iz^(2)+|z|^(2)]

Find all complex number z satisfying bar(z)+1=iz^(2)+|z|^(2)

Find all complex numbers satisfying barz = z^2 .

Find all non zero complex numbers z satisfying barz=iz^2

Find all non zero complex numbers z satisfying barz=iz^2

Find the non-zero complex numbers z satisfying z=iz^(2)

Find number of all complex numbers z satisfying bar(z) =iz^2

The nonzero complex number Z satisfying Z=iZ^(2) is

For a complex number z ,let Re(z) denote the real part of z . Let S be the set of all complex numbers z satisfying z^(4)-|z|^(4)=4iz^(2) ,where i=sqrt(-1) . Then the minimum possible value of |z_(1)-z_(2)|^(2) ,where, z_(1),z_(2) in S with Re(z_(1))>0 and Re(z_(2))<0, is

Find a complex number z satisfying the equation z+sqrt(2)|z+1|+i=0.

Find a complex number z satisfying the equation z+sqrt(2)|z+1|+i=0.