Home
Class 12
MATHS
Let the complex numbers z1, z2 and z3 re...

Let the complex numbers `z_1`, `z_2` and `z_3` represent the vertices A, B and C of a triangle ABC respectively, which is inscribed in the circle of radius unity and centre at origin.The internal bisector of the angle A meets the circumcircle again at the point D, Which is represented by the complex number `z_4` and altitude from A to BC meets the circumcircle at E. given by `z_5`. Then `arg([z_2z_3]/z_4^2)` is equal to

Promotional Banner

Similar Questions

Explore conceptually related problems

If |z|=2 then the points representing the complex number -1+5z will be

If |z|=2, the points representing the complex numbers -1+5z will lie on

If |z|=2, the points representing the complex numbers -1+5z will lie on

If |z|=2, the points representing the complex numbers -1+5z will lie on

If |z|=2, the points representing the complex numbers -1+5z will lie on

If |z|=2, the points representing the complex numbers -1+5z will lie on

A(z_1) , B(z_2) and C(z_3) are the vertices of triangle ABC inscribed in the circle |z|=2,internal angle bisector of angle A meets the circumcircle again at D(z_4) .Point D is:

A(z_(1)),B(z_(2)) and C(z_(3)) are the vertices of triangle ABC inscribed in the circle |z|=2, internal angle bisector of angle A meets the circumcircle again at D(z_(4)). Point D is:

If the complex numbers z_1, z_2, z_3, z_4 taken in that order, represent the vertices of a rhombus, then

A(z_1),B(z_2),C(z_3) are the vertices a triangle ABC inscribed in the circle abs(z)=2 internal angle bosector of the angle A meet the circumference again at D(z_4) then prove z_4^2=z_2z_3