Let \[{{A}_{0}}{{A}_{1}}{{A}_{2}}{{A}_{3}}{{A}_{4}}{{A}_{5}}\] be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the line segments \[{{A}_{0}}{{A}_{1}},{{A}_{0}}{{A}_{2}}\] and \[{{A}_{0}}{{A}_{4}}\] is

Let \[{{A}_{0}}{{A}_{1}}{{A}_{2}}{{A}_{3}}{{A}_{4}}{{A}_{5}}\] be a re

1.	Let \[{{A}_{0}}{{A}_{1}}{{A}_{2}}{{A}_{3}}{{A}_{4}}{{A}_{5}}\] be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the line segments \[{{A}_{0}}{{A}_{1}},{{A}_{0}}{{A}_{2}}\] and \[{{A}_{0}}{{A}_{4}}\] is
A.	\[\frac{3}{4}\]
B.	\[3\sqrt{3}\]
C.	3
D.	\[\frac{3\sqrt{3}}{2}\]
Answer» D. \[\frac{3\sqrt{3}}{2}\]

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Let \[{{A}_{0}}{{A}_{1}}{{A}_{2}}{{A}_{3}}{{A}_{4}}{{A}_{5}}\] be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the line segments \[{{A}_{0}}{{A}_{1}},{{A}_{0}}{{A}_{2}}\] and \[{{A}_{0}}{{A}_{4}}\] is

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