| 单词 | 双曲线 |
| 释义 | DEFINITIVE EXAMPLES 权威例句〔Apollonius of Perga〕Greek mathematician who first defined the conic sections called the parabola, hyperbola, and ellipse.阿普罗涅斯：古希腊数学家，他最早定义了称为抛物线、双曲线和椭圆的圆锥形部分美国传统〔conic section〕The intersection of a right circular cone and a plane, which generates one of a group of plane curves, including the circle, ellipse, hyperbola, and parabola.圆锥曲线：一正圆锥与一平面相切产生的一组平面曲线，包括圆、椭圆、抛物线和双曲线美国传统〔hyperbolic paraboloid〕A surface of which all sections parallel to one coordinate plane are hyperbolas and all sections parallel to another coordinate plane are parabolas.双曲线抛物线面：一个平面，平面上所有平行于一个坐标平面的所有截面都是双曲线；而平行于另一坐标平面的所有截面都是抛物线美国传统〔hyperbolic〕Of or relating to a geometric system in which two or more lines can be drawn through any point in a plane and not intersect a given line in the plane.双曲线几何的：属于或有双曲线几何体系有关的，在这体系中从一平面上的一点能画二条或多条直线，而且这些直线不与平面中已画出的那条直线相交美国传统〔hyperbolic〕Of, relating to, or having the form of a hyperbola.双曲线的：属于双曲线的，与之有关的，或有双曲线形状的美国传统〔ogee〕A double curve with the shape of an elongated S.S形曲线：形似拉长的S形的双曲线美国传统 |
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