A regular polygon with equal sides has 9 diagonals. Two of the vertices are at \[A(-1,0)\] and\[B(1,0)\]. Possible areas of polygon is

\[2\sqrt{3},3\sqrt{3},6\sqrt{3}\]

\[\frac{3\sqrt{3}}{2},2\sqrt{3},6\sqrt{3}\]

\[9\sqrt{3},6\sqrt{3},2\sqrt{3}\]

\[\frac{3\sqrt{3}}{2},3\sqrt{3},6\sqrt{3}\]

A regular polygon with equal sides has 9 diagonals. Two of the vertice

1.	A regular polygon with equal sides has 9 diagonals. Two of the vertices are at \[A(-1,0)\] and\[B(1,0)\]. Possible areas of polygon is
A.	\[\frac{3\sqrt{3}}{2},2\sqrt{3},6\sqrt{3}\]
B.	\[2\sqrt{3},3\sqrt{3},6\sqrt{3}\]
C.	\[9\sqrt{3},6\sqrt{3},2\sqrt{3}\]
D.	\[\frac{3\sqrt{3}}{2},3\sqrt{3},6\sqrt{3}\]
Answer» B. \[2\sqrt{3},3\sqrt{3},6\sqrt{3}\]

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A regular polygon with equal sides has 9 diagonals. Two of the vertices are at \[A(-1,0)\] and\[B(1,0)\]. Possible areas of polygon is

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