three-dimensional geometry

三维几何

频率: 6.54.1 每百万词

The study of shapes and figures in 3D space.

研究三维空间中的形状和图形。

例句 (20)

three-dimensional geometry = 三维几何 (研究三维空间中的形状和图形。)

  • In three-dimensional geometry, vectors have x, y, and z components.三维几何中,向量具有 x、y 和 z 分量。
  • Students often find three-dimensional geometry challenging but fascinating.学生们常觉得三维几何既具挑战性又引人入胜。
  • We proved the theorem using concepts from three-dimensional geometry.
  • The principles of three-dimensional geometry are crucial in architecture and engineering.我们使用三维几何中的概念证明了该定理。
  • Her research focuses on curvature and surfaces in three-dimensional geometry.三维几何的原理在建筑和工程领域至关重要。
  • Understanding three-dimensional geometry is essential for computer graphics development.
  • This VR lesson makes three-dimensional geometry intuitive for beginners.她的研究聚焦于三维几何中的曲率与曲面。
  • Ancient Greek mathematicians laid some foundations for three-dimensional geometry.理解三维几何对于计算机图形开发是必不可少的。
  • Could you explain cross products as they apply to three-dimensional geometry?
  • Unlike planar geometry, three-dimensional geometry deals with objects in space.这节 VR 课程让三维几何对初学者更直观。
  • Engineers rely on three-dimensional geometry when modeling parts for 3D printing.古希腊数学家为三维几何奠定了一些基础。
  • She excelled in advanced topics of three-dimensional geometry during her university studies.
  • Historically, navigation has used three-dimensional geometry to plot trajectories.你能解释三维几何中的叉乘吗?
  • Visualizing complex shapes is key to mastering three-dimensional geometry.与平面几何不同,三维几何处理空间中的物体。
  • I struggled with three-dimensional geometry until I practiced visualizing solids.
  • Modern physics relies heavily on sophisticated concepts from three-dimensional geometry.工程师在为 3D 打印建模零件时依赖三维几何
  • The course extends planar ideas to three-dimensional geometry and topology.她在大学期间在三维几何的高级课题上表现出色。
  • Software tools are now available to easily explore three-dimensional geometry.
  • Any rigid motion in three-dimensional geometry can be represented by a matrix.历史上,航海使用三维几何来规划轨迹。
  • The course covers both Euclidean and non-Euclidean three-dimensional geometry.可视化复杂形状是掌握三维几何的关键。