The region represented by `RE(z)<=2, Im(z)<=2` and `pi/8<=arg(z)<=(3pi)/8` lies in

The region represented by {z=x+iy in C:|z|-"Re"(z) le 1} is also given by the inequality :

The region represented by |z+a|+|z-a| lt4a is

Plot the region represented by (pi)/(3)<=arg((z+1)/(z-1))<=(2 pi)/(3) in the Argand plane.

The region represented by inequalities arg(z) =1 in the argand diagram is given by

The area of the region represented by r<=|z-2|<=5 where z is a complex number is 9 pi then the value of r is

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

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

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