Let p and q be real numbers such that $$p\neq 0,p^{3}\neq q$$ and $$p^{3}\neq -q$$. If $$\alpha$$ and $$\beta$$ are nonzero complex numbers satisfying $$\alpha+\beta=-p$$ and $$\alpha^{3}+\beta^{3}=q$$, then a quadratic equation having $$\frac{\alpha}{\beta}$$ and $$\frac{\beta}{\alpha}$$ as its roots is

A

$$(p^{3}+q)x^{2}-(p^{3}+2q)x+(p^{3}+q)=0$$

B

$$(p^{3}+q)x^{2}-(p^{3}-2q)x+(p^{3}+q)=0$$

C

$$(p^{3}-q)x^{2}-(5p^{3}-2q)x+(p^{3}-q)=0$$

D

$$(p^{3}-q)x^{2}-(5p^{3}+2q)x+(p^{3}-q)=0$$