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Problem of the Week, January 1014
Posted:
Jan 10, 1994 11:19 AM


The problem of the week is a regular installment here at the geometry forum. Each weekend a high school level geometry problem will be posted, and the following weekend a summary of solutions and their authors will be posted.
Please do not post solutions to the problem of the week; instead mail your answer along with as detailed a description of your method as necessary/possible to pow@forum.swarthmore.edu (replying to this message will also work). Solutions should be received by midnight Friday so they can be combined and posted over the weekend.
Please include your name, grade, and school along with your answer.
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Problem of the Week for January 1014
A regular polygon and an equilateral triangle are both inscribed in the same circle so that the hexagon and the triangle share three vertices. The fadius of the circle is 8 units. What is the area of the region between the two polygons?
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