For \(k \in N\), let \(\frac{1}{\alpha(\alpha+1)(\alpha+2) \ldots .(\alpha+20)}=\sum_{k=0}^{20} ....

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If \( \alpha \) is the \( n^{\text {th }} \) root of unity, then \( 1+2 \alpha+3 \alpha^{2}+\ldo... If \( \alpha \) is the \( n^{\text {th }} \) root of unity, then \( 1+2 \alpha+3 \alpha^{2}+\ldo...