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A hyperbola passes through the point $P( \sqrt {2} , \sqrt{3} )$ and has foci at $(\pm 2, 0)$. Then the tangent to this hyperbola at P also passes through the point :

$\begin{array}{1 1} (1) (2 \sqrt{2},3 \sqrt 3) \\ (2) (\sqrt 3, \sqrt 2) \\ (3) (-\sqrt{2},-\sqrt {3}) \\ (4) (3 \sqrt 2 , 2 \sqrt 3) \end{array} $

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