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介 绍 一 种 解Introducing a method to solve the Trisecting Angle problem .
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Introducing a method to solve the Trisecting Angle problem .
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china
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介 绍 一 种 解 | faculty-ch.com Reviews
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Introducing a method to solve the Trisecting Angle problem .
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约公元前 460年,古希腊智人学派提出几何作图三大问题 化圆为方、三等分角和二倍立方。 三等分一个角的问题，对于某些角如90 、180 三等分并不难，但是否所有角都可以三等分呢 例如60 ，若能三等分则可以做出20 ，那 么在圆中. 正因为如此;现在人们将 三等分角问题 例为世界最迷人的数学难题之一. 摘要 ;众所周知; 三等分角问题 之谜由来已久. 然而,对于任意给定一个角E(360. 就是用 尺规作图 、按照 作图公法 ,. 关键词 三等分角, 三动点自然收敛法, 尺规作图 . 本文由 1作图 , 2.计算论证二部分. A 令;E角的顶角为O点,一边的顶点为X点,另一边的顶点为y'点。 即; XOy' E (如图一). B 用直尺延长XO边,以O点为中点,延长边与X点方向相反，令; X方向为正向，延长边方向为负向。 直角坐标的X轴,以O点为圆心作半径为r的圆,圆弧与X轴相交的交点分别;正向为A点, 负向为A'点. C 以A、A'二点为圆心分别作半径为R的圆( R r ),这二圆的圆弧之间有二个交点, 取X轴上方的交点为F点,X轴. E 本文以下作图,圆半径均取r(r为任意给定的值),作圆不再一一续述。
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Unveil the mystery of Trisecting Angle problem. As it is known to all, the Trisecting Angle problem has long been a mystery. Yet, for any given angle E(360. The trisection angle of angle E is already decided. This thesis introduces a Three free points natural convergence method 1, which is a method to trisect any angle E using Ruler and Compasses Construction according to the Construction Public Law . Trisect angle; three free points natural convergence method; ruler and compasses construction. Take the ...
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