Chinese to English glossary of geometrical terms

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三個角相等(AAA)的三角形的相似性AAA triangle <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>imilarity
三維空間three dimen<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ional <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>pace
三維空間three-dimen<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ional <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>pace
不等邊三角形<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>calene triangle
並集、合集union of <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>et<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
二維空間two dimen<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ional <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>pace
二維空間two-dimen<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ional <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>pace
互補角<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>upplementary angle<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
代入性質<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ub<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>titution property
側表面lateral <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>urface
兩個角相等(AA)的三角形的相似性AA triangle <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>imilarity
切線段tangent <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>egment
割線<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ecant
動態幾何軟件dynamic geometry <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>oftware
半圓<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>emicircle
圓錐截面conic <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ection<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
外部割線external <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ecant <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>egment
對應邊corre<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ponding <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ide<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
對稱<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ymmetry
對稱軸axi<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan> of <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ymmetry
平方<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>quare
平行線段parallel line <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>egment<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
弓形<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>egment of a circle
復合陳述compound <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>tatement
斜率、坡度<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>lope
斜直線<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>kew line<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
斜高<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>lant height
旋轉對稱rotational <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ymmetry
條件陳述conditional <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>tatement
球體、球面<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>phere
相似三角形<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>imilar triangle<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
相似多邊形<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>imilar polygon<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
空間關係<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>patial relation<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>hip<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>
等式對稱性質<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ymmetric property of equality
等式減法性質<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ubtraction property of equality
簡單四邊形<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>imple quadrilateral
線段line <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>egment
線段<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>egment
線的斜截式方程式<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>lope - intercept equation of a line
線的點斜式方程式point <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>lope equation of a line
表面積<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>urface area
逆否語句、經過質位變換產生的語句contrapo<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>itive of a <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>tatement
逆語句conver<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>e of a <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>tatement
逆語句inver<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>e of a <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>tatement
邊、直尺<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>traightedge
邊角邊(<span class=ev><span class=ev>Sspan>span>A<span class=ev><span class=ev>Sspan>span>)三角形的全等性<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan>A<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan> triangle congruence
邊角邊(<span class=ev><span class=ev>Sspan>span>A<span class=ev><span class=ev>Sspan>span>)三角形的相似性定理<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan>A<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan> <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan>imilarity Theorem
邊角邊三角形(<span class=ev><span class=ev>Sspan>span>A<span class=ev><span class=ev>Sspan>span>)的全等性<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan>A<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan> triangle congruence
邊角邊三角形(<span class=ev><span class=ev>Sspan>span>A<span class=ev><span class=ev>Sspan>span>)的相似性定理<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan>A<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan> <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan>imilarity Theorem
邊邊邊(<span class=ev><span class=ev>Sspan>span><span class=ev><span class=ev>Sspan>span><span class=ev><span class=ev>Sspan>span>)三角形的全等性<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan><<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan><<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan> triangle congruence
邊邊邊三角形(<span class=ev><span class=ev>Sspan>span><span class=ev><span class=ev>Sspan>span><span class=ev><span class=ev>Sspan>span>)的全等性<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan><<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan><<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>Sspan>span class=ev>sspan>pan> triangle congruence
長方形立體rectangular <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>olid
<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>et
集的交點inter<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>ection of <<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>et<<span class=ev>sspan>pan cla<span class=ev>sspan><span class=ev>sspan>=ev><span class=ev>sspan>span class=ev>sspan>pan>

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