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What is the area, in square units, of a regular hexagon inscribed in a circle whose area is  square units? Express your answer in simplest radical form.

 Jun 12, 2025
 #1
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The answer is 10*sqrt(3).  I hope this helps!

 Jun 12, 2025
 #4
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assuming you want a circle whose area is pi square units, the area of the hexagon is 6x area of a side length 1 equalateral triangle =ex 3sqrt3/2, so the ratio  circle area/hexagon area is 2pi/3sqrt3. 

 Jun 18, 2025

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