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2 items are filed under this topic.
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Two overlapping circles |
2013-05-22 |
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From Alexandra:
There are two overlapping circles. The two non-overlapping regions have areas A and B.
As the area of overlap changes, the values of A and B also change.
Prove that no matter how big and small the overlap is, the difference between
A and B is always the same.
Answered by Penny Nom. |
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Two overlapping circles |
2010-04-12 |
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From Scott:
There are two circles, big circle with radius R and small one with radius r. They intersect and overlap in such a way that the common area formed is 1/2 pi r^2 (half the area of the small circle). The Question is: suppose we have known the radius r of the small circle, and the distance between the two circle centers, what should the radius R of the large circle be?
Answered by Chris Fisher. |
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