If area of triangle with vertices `z , wz , z + wz` is `20 unit^2`. Then find the value of `|z|` =

The area of triangle with vertices affixed at z , iz , z(1+i) is

If the area of the triangle formed by the vertices z, iz, and z + iz is 50 square units, find the value of |z|.

If |z|=r. Area of the triangle whose vertices are z,wz and z+wz is 4sqrt(3) sq.units then the value of r is

The area of the triangle with vertices affixed at z, iz, z(1 +i) is:

If |z|=2 , then area of the triangle having vertices z, 2iz , and z+2iz is equal to

If z, izand z+iz are the vertices of a triangle whose area is 2units, the value of |z| is

If z, izand z+iz are the vertices of a triangle whose area is 2units, the value of |z| is

If z, izand z+iz are the vertices of a triangle whose area is 2units, the value of |z| is

If z, izand z+iz are the vertices of a triangle whose area is 2units, the value of |z| is

If the area of the triangle formed by the points z, z+iz and iz is 50 square units, then |z| is equal to :