[" Area of region enclosed by locus of "z" given by "Arg(z],[+i)-Arg(z-i)=(2 pi)/(3)" and imaginary axis is- "]

Sketch the region given by (i) Arg (z-1-i)>=(pi)/(3)

Trace the locus of z if arg(z+i)=(-pi)/(4)

if arg(z+a)=(pi)/(6) and arg(z-a)=(2 pi)/(3) then

If the locus of the complex number z given by arg(z+i)-arg(z-i)=(2pi)/(3) is an arc of a circle, then the length of the arc is

If the locus of the complex number z given by arg(z+i)-arg(z-i)=(2pi)/(3) is an arc of a circle, then the length of the arc is

The locus of z such that arg[(1-2i)z-2+5i]= (pi)/(4) is a

Locus of z if arg[z-(1+i)]={(3 pi)/(4) when |z| |z-4| is

if arg(z+a)=pi/6 and arg(z-a)=(2pi)/3 then

if arg(z+a)=pi/6 and arg(z-a)=(2pi)/3 then