adjoining plane

简明释义

接合面

英英释义

例句

1.During the construction, we found that the adjoining plane needed additional support.

在施工过程中，我们发现相邻平面需要额外的支撑。

2.The architect designed the building with an adjoining plane to maximize natural light.

建筑师设计了这座建筑，采用了一个相邻平面以最大化自然光。

3.In the model, each adjoining plane represents a different section of the landscape.

在模型中，每个相邻平面代表景观的不同部分。

4.The adjoining plane in the design allows for seamless transition between rooms.

设计中的相邻平面允许房间之间无缝过渡。

5.The engineer calculated the stress on the adjoining plane to ensure stability.

工程师计算了相邻平面上的应力，以确保稳定性。

作文

In the world of geometry, understanding the relationship between different shapes and surfaces is crucial. One term that often comes up in this context is the concept of an adjoining plane. An adjoining plane refers to a flat surface that is connected to another surface at a shared edge or line. This concept is not only important in theoretical mathematics but also has practical applications in various fields such as architecture, engineering, and design. To illustrate the significance of an adjoining plane, let us consider a simple example: the construction of a house. When architects design a building, they must think about how different rooms and spaces will connect with one another. Each room can be thought of as a three-dimensional object, and the walls that separate them are essentially adjoining planes. These planes must be carefully designed to ensure that they meet at the correct angles and align properly to create a stable structure. Furthermore, the concept of adjoining planes extends beyond just physical structures. In computer graphics, for instance, the rendering of 3D models relies heavily on the understanding of how different planes interact with one another. When creating a virtual environment, designers must ensure that the adjoining planes of different objects do not create visual artifacts or glitches. This requires a deep understanding of geometry and spatial relationships, demonstrating how fundamental the idea of adjoining planes is in both theoretical and applied contexts.Moreover, in mathematics, the study of adjoining planes can lead to deeper insights into the properties of shapes and their dimensions. For example, when analyzing polygons, one might explore how the adjoining planes of adjacent triangles contribute to the overall area of a complex shape. This exploration can reveal patterns and relationships that are essential for solving geometric problems effectively.In conclusion, the term adjoining plane encapsulates a vital concept in both mathematics and various real-world applications. Whether we are discussing the design of a building, creating a digital landscape, or solving complex geometric equations, the understanding of adjoining planes plays a significant role. It highlights the interconnectedness of different surfaces and the importance of precision in both theory and practice. As we continue to explore the world around us, recognizing the significance of adjoining planes will enhance our comprehension of space and structure, ultimately enriching our understanding of geometry as a whole.

在几何学的世界里，理解不同形状和表面之间的关系至关重要。一个经常出现的术语是相邻平面的概念。相邻平面指的是与另一个表面在共享边缘或线条处连接的平面。这一概念不仅在理论数学中很重要，而且在建筑、工程和设计等多个领域具有实际应用。为了说明相邻平面的重要性，让我们考虑一个简单的例子：建造房屋。当建筑师设计建筑物时，他们必须考虑不同房间和空间如何相互连接。每个房间可以被视为一个三维物体，而将它们分开的墙壁本质上就是相邻平面。这些平面必须经过精心设计，以确保它们以正确的角度相遇并正确对齐，从而形成一个稳定的结构。此外，相邻平面的概念不仅限于物理结构。在计算机图形学中，例如，3D模型的渲染在很大程度上依赖于对不同平面如何相互作用的理解。当创建虚拟环境时，设计师必须确保不同对象的相邻平面不会产生视觉伪影或故障。这需要对几何和空间关系有深入的理解，展示了相邻平面这一概念在理论和应用背景中的基础性。此外，在数学中，研究相邻平面可以深入了解形状及其维度的属性。例如，在分析多边形时，人们可能会探索相邻三角形的相邻平面如何贡献于复杂形状的总体面积。这种探索可以揭示出解决几何问题所必需的模式和关系。总之，相邻平面这个术语概括了数学和各种现实世界应用中的一个重要概念。无论我们是在讨论建筑设计、创建数字景观，还是解决复杂的几何方程，理解相邻平面都扮演着重要角色。它突显了不同表面之间的相互联系以及在理论和实践中精确度的重要性。随着我们继续探索周围的世界，认识到相邻平面的重要性将增强我们对空间和结构的理解，最终丰富我们对几何学整体的理解。