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A regular hexagon is drawn so that one of its sides is the longest chord of a circle. If the figure formed by connecting every other vertex of the hexagon has a perimeter of 9, what is the area enclosed by the circle?
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|dw:1340612988846:dw|
\[P=6\times\text {side}\]
find the side length and hence the diameter, then find the area of the circle
|dw:1340613184821:dw|
is it 3π/4?
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|dw:1340613584113:dw|
Yeah. I figured out it's a 30-60-90 triangle and gets the diameter to be √3?
you know the internal angle in a hexagon/?
yeah good
Then (√3/2)^2π = 3π/4?
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How did you find the side |dw:1340613746229:dw|
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