nomographic chart

简明释义

列线图

英英释义

例句

1.The engineer used a nomographic chart to quickly calculate the required dimensions for the new bridge design.

工程师使用了一个名义图表来快速计算新桥设计所需的尺寸。

2.The nomographic chart helped the students visualize complex mathematical relationships in their calculus class.

这个名义图表帮助学生在微积分课上可视化复杂的数学关系。

3.During the meeting, the architect presented a nomographic chart to illustrate the energy efficiency of different building materials.

在会议上，建筑师展示了一个名义图表，以说明不同建筑材料的能效。

4.Using a nomographic chart, the pilot calculated the optimal altitude for fuel efficiency during the flight.

飞行员使用一个名义图表计算了飞行过程中最佳的燃油效率高度。

5.In the physics lab, we referred to a nomographic chart to determine the relationship between force, mass, and acceleration.

在物理实验室，我们参考了一个名义图表来确定力、质量和加速度之间的关系。

作文

In the realm of mathematics and engineering, tools that simplify complex calculations are invaluable. One such tool is the nomographic chart, which is a graphical representation designed to solve equations involving multiple variables. By using a nomographic chart, engineers and scientists can quickly determine the relationship between different parameters without the need for extensive calculations. This efficiency is particularly beneficial in fields where time is of the essence and decisions must be made rapidly.The concept of a nomographic chart dates back to the early 20th century when mathematicians sought ways to make calculations more accessible. These charts allow users to visualize mathematical relationships and derive solutions through simple alignment of points on a graph. For instance, if an engineer needs to calculate the load-bearing capacity of a beam based on its dimensions and material properties, a nomographic chart can provide a quick reference that eliminates the need for complex formulas.One of the most significant advantages of using a nomographic chart is its ability to present information in a clear and concise manner. Users can see how changes in one variable affect others, making it easier to understand the underlying principles of a problem. This visual aspect not only aids in comprehension but also enhances communication among team members who may have varying levels of expertise in mathematics.Moreover, the use of a nomographic chart is not limited to engineering alone. It can be applied in various fields such as physics, economics, and even medicine. For example, in pharmacology, a nomographic chart might be used to determine the appropriate dosage of a medication based on a patient's weight and age. This application highlights the versatility of nomographic charts in providing solutions across different disciplines.Despite the advantages, it is essential to note that nomographic charts are not universally applicable. They are best suited for specific types of problems where relationships between variables can be accurately represented graphically. Additionally, as technology advances, digital tools and software have emerged that offer similar functionalities with enhanced accuracy and convenience. Nonetheless, the historical significance and practical applications of nomographic charts remain relevant today.In conclusion, the nomographic chart serves as a remarkable tool for simplifying complex mathematical relationships into visual formats that can be easily interpreted. Its ability to facilitate quick decision-making and enhance understanding makes it a valuable asset in various fields. As we continue to explore new technologies, it is crucial to appreciate traditional methods like the nomographic chart, which laid the groundwork for modern computational techniques. Understanding and mastering the use of a nomographic chart can significantly benefit anyone involved in quantitative analysis, providing a bridge between theoretical mathematics and practical application.

在数学和工程领域，简化复杂计算的工具是非常宝贵的。其中一个工具就是名义图表，它是一种旨在解决涉及多个变量的方程的图形表示。通过使用名义图表，工程师和科学家可以快速确定不同参数之间的关系，而无需进行广泛的计算。这种效率在时间至关重要且必须迅速做出决策的领域尤为重要。名义图表的概念可以追溯到20世纪初，当时数学家们寻求使计算更易于访问的方法。这些图表允许用户可视化数学关系，并通过简单地在图上对齐点来推导解决方案。例如，如果工程师需要根据梁的尺寸和材料特性计算其承载能力，名义图表可以提供一个快速参考，消除复杂公式的需要。使用名义图表的一个重大优势是它能够以清晰简洁的方式呈现信息。用户可以看到一个变量的变化如何影响其他变量，从而更容易理解问题的基本原理。这种视觉方面不仅有助于理解，还增强了团队成员之间的沟通，他们可能在数学方面的专业水平各不相同。此外，名义图表的使用不仅限于工程。它可以应用于物理、经济学甚至医学等多个领域。例如，在药理学中，名义图表可以用于根据患者的体重和年龄确定适当的药物剂量。这一应用突显了名义图表在不同学科中提供解决方案的多样性。尽管有诸多优点，但需要注意的是，名义图表并不是普遍适用的。它们最适合于特定类型的问题，其中变量之间的关系可以准确地以图形形式表示。此外，随着技术的进步，数字工具和软件已经出现，提供类似的功能，具有更高的准确性和便利性。尽管如此，名义图表的历史意义和实际应用至今仍然相关。总之，名义图表作为一种将复杂数学关系简化为可轻松解释的视觉格式的非凡工具。它促进快速决策和增强理解的能力使其在各个领域都成为宝贵的资产。随着我们继续探索新技术，重要的是要欣赏像名义图表这样的传统方法，它为现代计算技术奠定了基础。理解和掌握名义图表的使用可以显著惠及任何从事定量分析的人，为理论数学和实际应用之间架起桥梁。