જો $\alpha, \beta, \gamma$ એ સમીકરણ $x^3 + x^2 + x + 1 = 0$ ના બીજ હોય,તો યાદી-$I$ ની વસ્તુઓને યાદી-$II$ સાથે જોડો:
યાદી-$I$:
$(i)$ $\frac{1}{\alpha} + \frac{1}{\beta} + \frac{1}{\gamma}$
(ii) $\alpha^3 + \beta^3 + \gamma^3$
(iii) $\alpha^4 + \beta^4 + \gamma^4$
(iv) $(\alpha - \beta)^2 + (\beta - \gamma)^2 + (\gamma - \alpha)^2$
યાદી-$II$:
$(A)$ $-1$
$(B)$ $-4$
$(C)$ $1$
$(D)$ $3$
$(E)$ $0$

• A
  $(i)$ $\rightarrow$ $A$,(ii) $\rightarrow$ $A$,(iii) $\rightarrow$ $D$,(iv) $\rightarrow$ $B$
• B
  $(i)$ $\rightarrow$ $C$,(ii) $\rightarrow$ $A$,(iii) $\rightarrow$ $E$,(iv) $\rightarrow$ $B$
• C
  $(i)$ $\rightarrow$ $A$,(ii) $\rightarrow$ $C$,(iii) $\rightarrow$ $D$,(iv) $\rightarrow$ $B$
• D
  $(i)$ $\rightarrow$ $C$,(ii) $\rightarrow$ $A$,(iii) $\rightarrow$ $B$,(iv) $\rightarrow$ $E$