If (x=operatorname{Re}[G(j omega)]) and (y=operatorname{Im}[mathrm{G}(j omega)]), then for (omega ightarrow 0^{+}), the Nyquist plot for (mathrm{G}(s)=1 /

Question:

If $x=\operatorname{Re}[G(j \omega)]$ and $y=\operatorname{Im}[\mathrm{G}(j \omega)]$, then for $\omega ightarrow 0^{+}$, the Nyquist plot for $\mathrm{G}(s)=1 / \mathrm{s}(s+1)(s+2)$, is
(a) $x=0$
(b) $x=-3 / 4$
(c) $x=y-(1 / 6)$
(d) $x=y / \sqrt{3}$