stereometry

简明释义

[ˌstɛrɪˈɑːmətri][ˌstɛrɪˈɑːmətri]

n. 求积法;体积测定

英英释义

Stereometry is the branch of geometry that deals with the measurement and properties of three-dimensional figures.

立体几何是几何学的一个分支,涉及三维图形的测量和性质。

单词用法

同义词

solid geometry

立体几何

Solid geometry deals with the properties and relations of three-dimensional figures.

立体几何处理三维图形的性质和关系。

three-dimensional geometry

三维几何

Three-dimensional geometry is essential for understanding spatial relationships in architecture.

三维几何对于理解建筑中的空间关系至关重要。

反义词

planimetry

平面测量

Planimetry deals with the measurement of flat surfaces.

平面测量处理平面表面的测量。

geometry

几何学

Geometry is fundamental to understanding shapes and their properties in two dimensions.

几何学是理解二维形状及其性质的基础。

例句

1.On the basis of experimental data of air concentration and velocity, the discharge of each transverse section is got by means of stereometry.

依据测量所得的掺气浓度与流速资料,采用分段求和的方法得到的断面统计流量与实际流量的误差很小,表明测量结果是可靠的。

2.On the basis of experimental data of air concentration and velocity, the discharge of each transverse section is got by means of stereometry.

依据测量所得的掺气浓度与流速资料,采用分段求和的方法得到的断面统计流量与实际流量的误差很小,表明测量结果是可靠的。

3.The study of stereometry 立体测量 helps engineers calculate the volume of complex structures.

立体测量的研究帮助工程师计算复杂结构的体积。

4.In computer graphics, stereometry 立体测量 is essential for rendering 3D models accurately.

在计算机图形学中,立体测量对于准确渲染三维模型至关重要。

5.Artists use principles of stereometry 立体测量 to create realistic sculptures.

艺术家使用立体测量的原理来创作逼真的雕塑。

6.Mathematics courses often include stereometry 立体测量 to teach students about three-dimensional shapes.

数学课程通常包括立体测量以教学生关于三维形状的知识。

7.In architecture, understanding stereometry 立体测量 is crucial for creating accurate models of buildings.

在建筑学中,理解立体测量是创建准确建筑模型的关键。

作文

Stereometry is a branch of geometry that deals with the measurement and properties of three-dimensional figures. It plays an essential role in various fields, including architecture, engineering, and computer graphics. Understanding the principles of stereometry (立体测量) is crucial for professionals who need to create accurate models and structures in three dimensions. In this essay, we will explore the importance of stereometry (立体测量) in real-world applications and how it enhances our understanding of spatial relationships.One of the most significant applications of stereometry (立体测量) is in architecture. Architects must design buildings that are not only aesthetically pleasing but also structurally sound. By applying the principles of stereometry (立体测量), architects can calculate volumes, surface areas, and other essential measurements that ensure the stability and functionality of their designs. For instance, when designing a dome, an architect must understand the curvature and volume of the structure to ensure it can support its weight while providing adequate space within.In engineering, stereometry (立体测量) is equally important. Engineers often work with complex shapes and structures, such as bridges, vehicles, and machinery. Accurate measurements are vital for ensuring that these structures can withstand forces and stresses they encounter in real-world conditions. By utilizing stereometry (立体测量), engineers can predict how materials will behave under different loads and conditions, allowing them to make informed decisions about design and material selection.Moreover, stereometry (立体测量) is increasingly relevant in the field of computer graphics and animation. As technology advances, the demand for realistic three-dimensional models in video games, movies, and simulations grows. Artists and developers rely on the principles of stereometry (立体测量) to create lifelike representations of objects and environments. By understanding the geometric properties of shapes, they can manipulate and render these objects in a way that appears natural and immersive to the viewer.Additionally, stereometry (立体测量) has applications in education, particularly in teaching students about spatial reasoning and geometry. By engaging with three-dimensional shapes, students can develop a deeper understanding of mathematical concepts and improve their problem-solving skills. Activities that involve building models or using software to visualize stereometry (立体测量) concepts can enhance learning and retention.In conclusion, stereometry (立体测量) is a vital discipline that influences numerous fields, including architecture, engineering, computer graphics, and education. Its principles enable professionals to create accurate models and structures, ensuring safety and functionality in the built environment. As technology continues to evolve, the significance of stereometry (立体测量) will only grow, making it an essential area of study for future generations. By mastering the concepts of stereometry (立体测量), individuals can contribute to innovative solutions and advancements in various industries, ultimately enhancing our understanding of the three-dimensional world around us.

立体测量是几何学的一个分支,涉及三维图形的测量和性质。它在建筑、工程和计算机图形等多个领域中发挥着重要作用。理解立体测量stereometry)的原理对于需要创建准确模型和结构的专业人士至关重要。在本文中,我们将探讨立体测量stereometry)在现实世界应用中的重要性,以及它如何增强我们对空间关系的理解。立体测量stereometry)最重要的应用之一是在建筑学中。建筑师必须设计出既美观又结构稳固的建筑。通过应用立体测量stereometry)的原理,建筑师可以计算体积、表面积以及其他确保设计稳定性和功能性的关键测量。例如,在设计一个圆顶时,建筑师必须了解结构的曲率和体积,以确保它能够承受自身的重量,同时提供足够的内部空间。在工程领域,立体测量stereometry)同样重要。工程师经常处理复杂的形状和结构,例如桥梁、车辆和机械。准确的测量对于确保这些结构能够承受它们在现实条件下遇到的力量和压力至关重要。通过利用立体测量stereometry),工程师可以预测材料在不同负载和条件下的表现,从而做出关于设计和材料选择的明智决策。此外,立体测量stereometry)在计算机图形和动画领域的相关性日益增强。随着技术的发展,对视频游戏、电影和模拟中的逼真三维模型的需求不断增长。艺术家和开发者依赖于立体测量stereometry)的原理来创建生动的物体和环境表现。通过理解形状的几何特性,他们可以以一种看起来自然且身临其境的方式操控和渲染这些对象。此外,立体测量stereometry)在教育中的应用也很重要,尤其是在教授学生空间推理和几何学方面。通过与三维形状互动,学生可以更深入地理解数学概念,提高他们的问题解决能力。涉及构建模型或使用软件可视化立体测量stereometry)概念的活动,可以增强学习效果和记忆。总之,立体测量stereometry)是一个重要的学科,影响着建筑、工程、计算机图形和教育等多个领域。它的原理使专业人士能够创建准确的模型和结构,确保建筑环境的安全性和功能性。随着技术的不断发展,立体测量stereometry)的重要性只会增加,使其成为未来几代人学习的一个重要领域。通过掌握立体测量stereometry)的概念,个人可以为各个行业的创新解决方案和进步做出贡献,从而最终增强我们对周围三维世界的理解。