If `|z-1-i|=1`, then the locus of a point represented by the complex number `5(z-i)-6` is

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

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

If the imageinary part of ( 2z+1)/( I z +1) is -2 then the locus of the point representing z in the complex plane is

If |z|=2 then the points representing the complex number -1+5z will be

If the imaginary part of (2z+1)//(i z+1) is -2, then find the locus of the point representing in the complex plane.

If the imaginary part of (2z+1)//(i z+1) is -2, then find the locus of the point representing in the complex plane.

The locus of a point on the argand plane represented by the complex number z, when z satisfies the condition |{:(z-1+i)/(z+1-i):}|=|Re((z-1+i)/(z+1-i))| is

If |z|=2, the points representing the complex numbers -1+5z will lie on

If |z|=2, the points representing the complex numbers -1+5z will lie on