If `|z|=3` , then area of the triangle whose sides are z , `omegaz and z +omegaz` (where `omega` is a complex cube root of unity) is

If |z| =3 , the area of the triangle whose sides are z , omega z and z + omega z (where omega is a complex cube root of unity) is

If |z| = 3, the area of the triangle whose sides are z, omega z and z + omega z (where omega is a complex cube root of unity) is

If w is a complex cube-root of unity then,

If the are of the triangle formed by z,omega z and z+omega z where omega is cube root of unity is 16sqrt(3) then |z|=?

Let z be a complex number lying on a circle centred at the origin having radius r . If the area of the triangle having vertices as z,zomega and z+zomega , where omega is an imaginary cube root of unity is 12sqrt(3) sq. units, then the radius of the circle r=

Let z be a complex number lying on a circle centred at the origin having radius r . If the area of the triangle having vertices as z,zomega and z+zomega , where omega is an imaginary cube root of unity is 12sqrt(3) sq. units, then the radius of the circle r=

The area of a quadrilateral whose vertices are 1,i,omega,omega^(2), where (omega!=1) is a imaginary cube root of unity, is

the area of the triangle formed by 1, omega, omega^2 where omega be the cube root of unity is

If the area of the triangle formed formed z,wz and z=wz where w is the cube root of unity is 16sqrt(3)sq units then |z|=

Area of triangle formed by the vertices z,omega z and z+omega z is (4)/(sqrt(3)),omega is complex cube roots of unity then |z| is (A)1(B)(4)/(3)(C)(3)/(4) (D) (4)/(sqrt(3))