Shortest Fence in a Quarter-Circle PastureHere is the problem:
|Contact| |Front page| |Contents| |Store| |Geometry| |Up| SolutionA solution transpires from the following diagram:
In the first variant, the fence is built along a radius of the circle and is equal the radius in length. In a square, like in any rectangle, diagonals are equal. Therefore, in the second variant the fence is longer than the radius. In the third variant, the fence is clearly shorter than the radius. This is the way to go. References
|Contact| |Front page| |Contents| |Store| |Geometry| |Up| Copyright © 1996-2012 Alexander Bogomolny |
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