For k > 0, the shortest distance from a point P (1, k) on the ellipse 9x2 + 4y2 - 18x  +16y - 11 = 0 to one of its directrix is 

1
3-\(\sqrt5\)
2
3+\(\sqrt5\)
3
\(\frac{9}{\sqrt5}-3\)
4
\(\frac{9}{\sqrt5}-2\)
5
Not Attempted

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