If $$x = \sqrt{2} + \sqrt[3]{5}$$ and $$y$$ is such that $$xy$$ is rational, then a value of $$y$$ is

A

$$(\sqrt[3]{5} - \sqrt{2})(4 + 2\sqrt[3]{25} + 5\sqrt[3]{5})$$

B

$$(\sqrt[3]{5} - \sqrt{2})$$

C

$$(\sqrt[3]{5} - \sqrt{2})(2\sqrt[3]{25} + 5\sqrt[3]{5} - 4)$$

D

$$(\sqrt[3]{5} - \sqrt{2})(4 - 2\sqrt[3]{25} + 5\sqrt[3]{5})$$