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76th Annual William Lowell Putnam Mathematical Competition

机译:第76届威廉·洛厄尔·普特南数学竞赛

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摘要

A1. Let A and B be points on the same branch of the hyperbola xy=1. Suppose that P is a point lying between A and B on this hyperbola, such that the area of the triangle APB is as large as possible. Show that the region bounded by the hyperbola and the chord AP has the same area as the region bounded by the hyperbola and the chord PB.
机译:A1。设A和B为双曲线xy = 1的同一分支上的点。假设P是此双曲线上位于A和B之间的点,使得三角形APB的面积尽可能大。证明由双曲线和和弦AP包围的区域与由双曲线和和弦PB包围的区域具有相同的面积。

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