If z = x + iy is a complex number such that `|(z-4i)/(z+ 4i)|` = 1 show that the locus of z is real axis.

If z = + iy is complex number such that Im ((2z + 1)/(iz + 1)) = 0, show that the locus of z is 2x^(2) + 2y^(2) + x - 2y = 0.

If z = x + iy is a complex number such that |z + 2| = |z - 2|, then the locus of z is

If |(z-i)/(z+i)|=1 , then the locus of z is

If |z-3+i|=4 , then the locus of z is

If z is a complex number such that z+|z|=8+ 12i , then the value of |z^2| is equal to

If z is any complex number such that |3z-2|+|3z+2|=4 , then identify the locus of zdot

The locus of z such that |(1+iz)/(z+i)|=1 is

If z is non zero complex number, such that 2i z^(2) = bar(z), then |z| is

A point P which represents a complex number Z moves such that |Z-Z_(1)|=|Z-Z_(2)| , then its locus is