The set of points in argand diagram which satisfy both `|z|<=4|` and `arg=pi/3` is

The set of points on a Argand diagram which satisfy bot |z|<=4&Argz=(pi)/(3) is: (a)a circle & a line (b) a radius of a circle (c)a sector of a circle (d) an infinite part line

The set of points in an Argand diagram which satisfy both abs(z)le4 and 0 le arg(z) le pi/3 , is

The set of points in an Argand diagram which satisfy both abs(z)le4 and 0 le arg(z) le pi/3 , is

The set of points in an Argand diagram which satisfy both abs(z)le4 and 0 le arg(z) le pi/3 , is

Illustrate and explain the set of points z in the Argand diagram, which represents |z- z_(1)| le 3 where z_(1)= 3-2i

The set of points z in the complex plane satisfying |z-i|z||=|z+i|z|| is contained or equal to the set of points z satisfying

The set of points z in the complex plane satisfying |z-i|z||=|z+i|z|| is contained or equal to the set of points z satisfying

Find the region on the Argand plane on which z satisfies 1lt|z-2i|lt3

A(z_(1)) and B(z_(2)) are two points in the argand plane then the locius of the complex number z satisfying arg (z-z_(1))/(z-z_(2))=0 or pi is

The locus of the point z is the Argand plane for which |z +1|^(2) + |z-1|^(2)= 4 is a