The locus of point z satisfying Re`(z^(2))=0`, is

The locus of point z satisfying Re(1/z)=k , where k is a non-zero real number is

The locus of the point z satisfying Re(1/z) = k , where k is non -zero real number , is :

The locus of the point z=x+iy satisfying |(z-2i)/(z+2i)|=1 is

The locus of the point z satisfying arg [( z - 1)/(z+1)] = k,where k is non zero is :

The locus of the point z satisfying are ((z-1)/(z+1))=k (where I is non-zero) is a-

If z=x+iy and if the point p in the argand plane represents z ,then the locus of z satisfying Im (z^(2))=4

The locus of the point z = x + iy satisfying |(z-2i)/(z+2i)|=1 is

Let z_1=3 and z_2=7 represent two points A and B respectively on complex plane . Let the curve C_1 be the locus of pint P(z) satisfying |z-z_1|^2 + |z-z_2|^2 =10 and the curve C_2 be the locus of point P(z) satisfying |z-z_1|^2 + |z-z_2|^2 =16 The locus of point from which tangents drawn to C_1 and C_2 are perpendicular , is :

Let z_1=3 and z_2=7 represent two points A and B respectively on complex plane . Let the curve C_1 be the locus of pint P(z) satisfying |z-z_1|^2 + |z-z_2|^2 =10 and the curve C_2 be the locus of point P(z) satisfying |z-z_1|^2 + |z-z_2|^2 =16 The locus of point from which tangents drawn to C_1 and C_2 are perpendicular , is :