If z is a non-zero complex number, then arg (z) + arg (z) equals
0
π
2π
none of these
If z∈R and z<0 then
arg(z)=arg(z¯)=π⇒ arg(z)+arg(z¯)=2π
Suppose z∈C,z≠0 and z is not a negative real number.
Let t arg (z) = a, where −π<α<π
In this case arg(z¯)=−α, so that
arg(z)+arg(z)=0