An ant is trapped inside a convex hull shape with vertices and an area of 1.
The ant wants to walk out of this shape by following a predetermined path, which guarantees that the ant will be able to eventually escape. What is the minimum length of such a path?
Give your answer to 3 decimal places.
Note: If the path was along a straight line, then there is no minimum length that would guarantee the ant will be able to eventually escape.
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