Question
If $\omega$ is an imaginary cube root of unity, then the value of $(1 \cdot \omega + \omega^2) \cdot (1 \cdot \omega^2 + \omega^4) \cdot (1 \cdot \omega^4 + \omega^8) \ldots$ (2n factors) is ...........
If $\omega$ is an imaginary cube root of unity, then the value of $(1 \cdot \omega + \omega^2) \cdot (1 \cdot \omega^2 + \omega^4) \cdot (1 \cdot \omega^4 + \omega^8) \ldots$ (2n factors) is ...........