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

If z_(1), z_(2), z_(3) are three complex numbers representing three vertices of a triangle, then centroid of the triangle be (z_(1) + z_(2) + z_(3))/(3)

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 complex numbers z_(1) , z_(2) , z_(3) represents the vertices of an equilateral triangle such that |z_1| = |z_2| = |z_3| then

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 .

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