mensuration

简明释义

英[ˌmenʃəˈreɪʃən]美[ˌmenʃəˈreɪʃən]

n. 测量；测定法；求积法

英英释义

单词用法

同义词

反义词

例句

1.The concept of index utility and its mensuration is built up.

提出了指数效用论观点和测度方法。

2.To measure gas pressure is always a difficult problem, especially mensuration in coal bed is more difficult to guarantee.

瓦斯压力测定一直是个难题，尤其在煤层里测定更是难以保证。

3.This article is approved of mensuration of ethanol molecule structure, Through experiment equipment, mixed ratio, and preparation method, and gained of satisfied result.

本文对乙醇分子结构式的测定，从实验装置、配比和制备方法上做了一些改进，获得了较为满意的结果。

4.Movement on cardiopulmonary function mensuration is an important aspect in scientific training.

运动时对心肺功能的测定是科学训练的一个重要方面。

5.Advantages of this analyzer are wide application range, fast and accurate mensuration and good reproducibility.

该分析仪具有应用范围广、测定快捷准确、再现性好等特点。

6.The mensuration of biological activity showed that it was better to isolate ustiloxins using culture filtrate cultured for about 20 days.

生物学活性测定结果表明，用培养20天左右的培养滤液提取毒素为好。

7.With DDTC (copper reagent) -photometry mensuration the trace copper in Soy sauce, have studied DDTC the condition with the copper reaction of colour developing.

采用DDTC(铜试剂)-光度法测定酱油中的微量铜，研究了DDTC与铜显色反应的条件。

8.Objective: to explore the mensuration of formaldehyde and sodium formaldehyde sulfoxylate for food.

目的：探讨食品中甲醛和吊白块的测定方法。

9.The architect used mensuration to calculate the area of the plot.

建筑师使用测量来计算地块的面积。

10.Understanding mensuration is essential for any engineering student.

理解测量对于任何工程专业的学生都是必不可少的。

11.During the exam, we had to solve problems involving mensuration.

在考试中，我们必须解决涉及测量的问题。

12.The teacher explained how to find the volume using mensuration formulas.

老师解释了如何使用测量公式来计算体积。

13.In geometry class, we learned about the principles of mensuration.

在几何课上，我们学习了测量的原理。

作文

In the field of mathematics, the term mensuration refers to the branch that deals with the measurement of geometric figures and their parameters. This includes calculating areas, volumes, and other related measurements of various shapes such as circles, triangles, rectangles, and three-dimensional objects like spheres and cubes. The importance of mensuration cannot be overstated, as it forms the basis for many practical applications in everyday life, engineering, architecture, and various scientific fields.When we think about mensuration, we often associate it with school mathematics, where students learn to find the area of a rectangle or the volume of a cylinder. However, its applications extend far beyond the classroom. For instance, architects use principles of mensuration to design buildings, ensuring they have the correct dimensions and can accommodate the intended number of occupants. Similarly, engineers rely on mensuration when designing roads, bridges, and other infrastructure, as accurate measurements are crucial for safety and functionality.Furthermore, in fields such as astronomy, mensuration plays a vital role in determining distances between celestial bodies. Astronomers utilize various formulas derived from mensuration to calculate the size and distance of stars and planets, which helps us understand the universe better. In environmental science, mensuration techniques are employed to measure forest areas, calculate biomass, and assess the health of ecosystems.The study of mensuration also fosters critical thinking and problem-solving skills. Students learn to apply formulas and concepts to real-world problems, enhancing their analytical abilities. For example, when tasked with finding the amount of paint needed to cover a wall, one must first calculate the area of the wall using mensuration principles. This not only reinforces mathematical knowledge but also emphasizes the relevance of mathematics in everyday decision-making.In conclusion, mensuration is a fundamental aspect of mathematics that extends into various disciplines and everyday life. Its significance lies not only in theoretical understanding but also in practical application. Whether it is calculating the area of a garden, the volume of a swimming pool, or the distance between stars, mensuration provides us with the tools to make informed decisions based on precise measurements. As we continue to explore and innovate in different fields, the principles of mensuration will remain an essential foundation upon which we build our understanding of the world around us.

在数学领域，术语mensuration指的是处理几何图形及其参数测量的分支。这包括计算各种形状的面积、体积以及其他相关测量，如圆形、三角形、矩形和立体物体（如球体和立方体）。mensuration的重要性不容小觑，因为它为日常生活、工程、建筑和各种科学领域中的许多实际应用奠定了基础。当我们想到mensuration时，通常会将其与学校数学联系在一起，学生们学习如何找到矩形的面积或圆柱的体积。然而，它的应用远不止于课堂。例如，建筑师利用mensuration的原理来设计建筑，确保它们具有正确的尺寸并能容纳预期数量的居民。同样，工程师在设计道路、桥梁和其他基础设施时也依赖于mensuration，因为准确的测量对安全性和功能性至关重要。此外，在天文学等领域，mensuration在确定天体之间的距离方面发挥着至关重要的作用。天文学家利用各种来自mensuration的公式来计算恒星和行星的大小和距离，这有助于我们更好地理解宇宙。在环境科学中，mensuration技术用于测量森林面积、计算生物量和评估生态系统的健康。学习mensuration还培养了批判性思维和解决问题的能力。学生们学习将公式和概念应用于现实世界的问题，从而增强他们的分析能力。例如，当被要求找出涂覆墙壁所需的油漆量时，必须首先使用mensuration原理计算墙壁的面积。这不仅巩固了数学知识，还强调了数学在日常决策中的相关性。总之，mensuration是数学的一个基本方面，延伸到各个学科和日常生活中。它的重要性不仅体现在理论理解上，也体现在实际应用中。无论是计算花园的面积、游泳池的体积，还是星星之间的距离，mensuration都为我们提供了基于精确测量做出明智决策的工具。随着我们继续在不同领域探索和创新，mensuration的原理将始终是我们构建对周围世界理解的重要基础。