If $\omega$ is a complex cube root of unity and $a, b, c$ are distinct real numbers, then $$ \frac{a+b \omega+c \omega^2}{c+a \omega+b \omega^2}+\frac{a+b \omega+c \omega^2}{b+c \omega+a \omega^2}= $$

• A

  1
• Correct answer
  B

  -1
• C

  $a+b+c$
• D

  0

Hence, the correct answer is option: 'B'.