" The inequality "|z-4|<|z-2|" represents the following region - "

The inequality |z-2| lt |z-4| represent the half plane

The inequality |z-2| lt |z-4| represent the half plane

The inequality |z-i| lt |z + i| represents the region

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

The inequality abs(z-4) lt abs(z-2) represents the region given by

If z satisfies the inequality |z-1-2i|<=1 then

The inequality |z+2|<|z-2| represents the region given by

On the complex plane locus of a point z satisfying the inequality 2<=|z-1|<3 denotes

The region represented by the inequality |2z-3i|<|3z-2i| is