If |z-3|<1 and |z-4i|>M,then find all M for which there exist at least one complex number z satisfying both the inequations

IF agt=1 , find all complex numbers z satisfying the equation z+a|z+1|+i=0

IF agt=1 , find all complex numbers z satisfying the equation z+a|z+1|+i=0

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

Number of complex numbers satisfying z^3 = barz is

Number of complex numbers satisfying z^3 = barz is

Number of complex numbers satisfying z^3 = barz is

The real values of the parameter 'a' for which at least one complex number z=x+iy satisfies both theequality |z-ai|=a+4 and the inequality |z-2|<1

Find all complex numbers satisfying barz = z^2 .

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