Let `z,w` be complex numbers such that `barz+ibarw=0` and `arg zw=pi` Then `argz` equals

Let z,omega be complex number such that z+ibar(omega)=0 and z omega=pi. Then find arg z

Let Z and w be two complex number such that |zw|=1 and arg(z)-arg(w)=pi/2 then

Let z and w be two non-zero complex number such that |z|=|w| and arg (z)+arg(w)=pi then z equals.w(b)-w (c) w(d)-w

If z and w are complex numbers satisfying barz+ibarw=0 and amp(zw)=pi , then amp(w) is equal to (where, amp(w) in (-pi,pi] )

Let z and omega be two non zero complex numbers such that |z|=|omega| and argz+argomega=pi, then z equals (A) omega (B) -omega (C) baromega (D) -baromega

Let zandw be two nonzero complex numbers such that |z|=|w| andarg (z)+arg(w)=pi Then prove that z=-bar(w) .

If z is a complex number such that |z|=4 and arg(z)=(5 pi)/(6) then z is equal to