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

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

If arg(z+a)=pi/6 " and " arg(z-a)=(2pi)/(3)(a in R^(+)) , then

Find the complex number z if arg (z+1)=(pi)/(6) and arg(z-1)=(2 pi)/(3)

If arg(z+a) = pi//6 and arg(z-a) = 2 pi//3 (a in R^(+)) , then

Let z in C and if A={z:"arg"(z)=pi/4} and B={z:"arg"(z-3-3i)=(2pi)/3} . Then n(A frown B)=

If arg(z_(1))=(2pi)/3 and arg(z_(2))=pi/2 , then find the principal value of arg(z_(1)z_(2)) and also find the quardrant of z_(1)z_(2) .

Number of z, which satisfy Arg(z-3-2i)=(pi)/(6) and Arg(z-3-4i)=(2 pi)/(3) is/are :

If arg (z_(1))=(17pi)/18 and arg (z_(2))=(7pi)/18, find the principal argument of z_(1)z_(2) and (z_(1)//z_(2)).