The locus of z given by `|(z-1)/(z-iota)|=1` is `a (n)`

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

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

Find the locus of z if arg ((z-1)/(z+1))= pi/4

Find the locus of z if arg ((z-1)/(z+1))= pi/4

The locus z if Re (z+1)= |z-1| is

Statement-1 : The locus of z , if arg((z-1)/(z+1)) = pi/2 is a circle. and Statement -2 : |(z-2)/(z+2)| = pi/2 , then the locus of z is a circle.

Statement-1 : The locus of z , if arg((z-1)/(z+1)) = pi/2 is a circle. and Statement -2 : |(z-2)/(z+2)| = pi/2 , then the locus of z is a circle.

The locus of Z satisfying |z| + |z - 1| = 3 is