coordinate geometry

坐标几何

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Also known as analytic geometry; uses a coordinate system to study geometric shapes.

也称为解析几何;使用坐标系来研究几何形状。

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例句 (10)

coordinate geometry = 坐标几何 (也称为解析几何;使用坐标系来研究几何形状。)

  • In high school we studied the basics of coordinate geometry: points, lines, and slopes.在高中,我们学习了坐标几何的基础:点、直线和斜率。
  • This problem can be solved using coordinate geometry and the distance formula.这个问题可以用坐标几何和距离公式来解决。
  • The lecture introduced coordinate geometry as a bridge between algebra and shapes.这场讲座把坐标几何介绍为代数与图形之间的桥梁。
  • In coordinate geometry, the equation x^2 + y^2 = r^2 represents a circle.坐标几何中,方程 x^2 + y^2 = r^2 表示一个圆。
  • Engineers often switch to coordinate geometry to compute intersection points precisely.工程师常常转向坐标几何来精确计算交点。
  • Coordinate geometry helps model real-world paths on a map grid.坐标几何有助于在地图网格上建模现实中的路径。
  • With coordinate geometry, rotating a triangle about the origin becomes a simple matrix operation.借助坐标几何,绕原点旋转一个三角形就成了简单的矩阵运算。
  • The textbook devotes a full chapter to coordinate geometry and conic sections.这本教材专门用一章讲解坐标几何与二次曲线。
  • She plans to review coordinate geometry before the exam, especially vectors and loci.她计划在考试前复习坐标几何,尤其是向量和轨迹。
  • Historically, coordinate geometry unified algebra and Euclidean constructions.从历史上看,坐标几何把代数与欧几里得作图统一起来。