Given the complex number z = 2 +3i, represent the complex numbers in Argand diagram.
z, -iz, and z - iz.

Given the complex number z = 3 + 2i , represent the complex number z, iz and z + iz in one Argand diagram. Show that these complex numbers form the veritices of an isosceles right triangle .

Locate the point representing the complex number z on the Argand diagram for which |i-1-2z| gt 9 .

Solve : barz=iz^2 (z being a complex number)

If the complex numbers iz,z and z+iz represent the three vertices of a triangle,then the area of the triangle is

The area of the triangle in the complex plane formed by z, iz and z +iz is

The area of the triangle whose vertices are represented by the complex numbers O,z and iz 'where z is (cos alpha + i sin alpha) is equial to -

If z is any complex number, then the points z,iz,-z,-iz