COMPLEX NUMBERS | Properties of Cube Roots of Unity | JEE | 11 Maths | 4 PM By Pallavi Ma'am | L14

Modulus of a Complex Number (सम्मिश्र संख्याओं का मापांक)|Properties of Modulus (मापांक के गुण)|Square Root of a Complex Number (सम्मिश्र संख्याओं का वर्गमूल)|Cube Roots of Unity (इकाई का घनमूल)|Properties of Cube Roots of Unity (इकाई का घनमूल के गुणधर्म)|Trigonometrical or Polar form of a Complex Number (सम्मिश्र संख्या का त्रिकोणमितीय या ध्रुवीय रूप)|Euler or Eulerian Form of Complex Number (सम्मिश्र संख्या का यूलर या युलेरियन रूप)|De-Moivre's Theorem|Example |OMR

To find the roots of any Complex Number, Cube roots of Unity

Roots OF Complex Numbers|| De Moivre's Theorem|| Cube Roots OF Unity

Roots OF complex numbers || De moivre's theorem || Cube roots OF unity

If omega,bar(omega), are the complex cube roots of unity and P(z) is a point on a circle given by |z|=4 such that |z-1| is maximum.Then the centroid of the triangle formed by the points whose affixes are z,-omega,-bar(omega) is

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))