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2 votes
How would an inscribed dodecagon compare to the area of a circle?

underestimate of the circle
overestimate of the circle
same as the circle
does not compare

User Jun Hsieh
by
7.0k points

1 Answer

6 votes

Answer:

I think the answer is underestimate of the circle

Explanation:

I believe it is underestimate because the dodecagon is inside the circle, therefore smaller than the circle. It wont fill the circle completely so that is why i think it is underestimate. I hope this helps, if not I am really deeply sorry!!!!!

User Joni
by
6.4k points
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