If `arg(z)=-pi/4` then the value of `arg((z^5+(bar(z))^5)/(1+z(bar(z))))^n` is

Write the value of arg(z)+arg(bar(z))

arg((z)/(bar(z)))=arg(z)-arg(bar(z))

Suppose arg (z) = - 5 pi//13 , then arg((z + bar(z))/(1+z bar(z))) is

arg((1)/(bar(z)))=arg((zbar(z))/(bar(z)))

If -pi

If arg(z) = theta , then arg(bar z) =

If arg(z)= theta , then arg( bar z ) = ?

If pi/5 and pi/3 are the arguments of bar(z)_(1) and bar(z)_(2), then the value of arg(z_(1))+arg(z_(2)) is

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) .

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) .