Home
Class 14
MATHS
[" If "z" is a complex number satisfying...

[" If "z" is a complex number satisfying the equation "|z-(1+i)|^(2)=2" and "omega=(2)/(z)],[" then the locus traced by ' "omega" ' in the complex plane is "]

Promotional Banner

Similar Questions

Explore conceptually related problems

The complex number z satisfying the equation |z-i|=|z+1|=1

The complex number z satisfying the equation |z-i|=|z+1|=1 is

If z is a complex number satisfying the equation |z+i|+|z-i|=8, on the complex plane thenmaximum value of |z| is

If z=x+iy is a complex number satisfying |z+(i)/(2)|^(2)=|z-(i)/(2)|^(2), then the locus of z is

Find the complex number satisfying system of equation z^(3)=-((omega))^(7) and z^(5).omega^(11)=1

Find the complex number omega satisfying the equation z^(3)=8i and lying in the second quadrant on the complex plane.

If z and w are two complex numbers simultaneously satisfying te equations,z^(3)+w^(5)=0 and z^(2)+bar(w)^(4)=1, then

If z = x + yi, omega = (2-iz)/(2z-i) and |omega|=1 , find the locus of z in the complex plane

Find the complex number omega satisfying the equation z^3=8i and lying in the second quadrant on the complex plane.