The points in the set `{zinC: Arg " ((z-2)/(Z-6i))=pi/2}` lie on the curve which is a (where C denotes the sets of all complex number )

The points representing the complex number z for which arg((z-2)/(z+2))=pi/3 lie on

The point representing the complex number z for which arg ((z-2)/(z+2))=pi/3 lies on

If Z=cos phi+isin phi(AA phi in ((pi)/(3),pi)) , then the value of arg(Z^(2)-Z) is equal to (where, arg(Z) represents the argument of the complex number Z lying in the interval (-pi, pi] and i^(2)=-1 )

If Z=cos phi+isin phi(AA phi in ((pi)/(3),pi)) , then the value of arg(Z^(2)-Z) is equal to (where, arg(Z) represents the argument of the complex number Z lying in the interval (-pi, pi] and i^(2)=-1 )

The points representing the complex number z for which arg ((z-2)/(z+2))=(pi)/(3) lie on -

The points representing the complex number z for which arg ((z-2)/(z+2))=(pi)/(3) lie on

The point representing the complex number z for which arg (z-2)(z+2)=pi/3 lies on

Find z ,\ if\ |z|=4\ and \ arg(z)=(5pi)/6 where z represents a complex number. .