ellipsograph

简明释义

英[ɪˈlɪpsəɡrɑːf]美[ɪˈlɪpsəɡræf]

n. 椭圆规

英英释义

单词用法

同义词

反义词

例句

1.The conjugate ellipsograph is designed according to the characteristics of the main—diametral circle.

共轭椭圆规是根据主径圆的性质设计的。

2.The conjugate ellipsograph is designed according to the characteristics of the main—diametral circle.

共轭椭圆规是根据主径圆的性质设计的。

3.The artist used an ellipsograph to create perfect elliptical shapes for her painting.

艺术家使用椭圆绘图仪为她的画作创作完美的椭圆形状。

4.In geometry class, we learned how to use an ellipsograph to draw precise ellipses.

在几何课上，我们学习了如何使用椭圆绘图仪绘制精确的椭圆。

5.The engineer designed a new ellipsograph that could produce larger and more accurate ellipses.

工程师设计了一种新的椭圆绘图仪，能够生成更大且更精确的椭圆。

6.During the workshop, participants were excited to try out the ellipsograph for the first time.

在研讨会上，参与者们兴奋地第一次尝试使用椭圆绘图仪。

7.The ellipsograph is an essential tool for architects when designing oval-shaped buildings.

对于建筑师来说，椭圆绘图仪是设计椭圆形建筑的重要工具。

作文

An ellipsograph is a fascinating tool that allows users to draw precise ellipses, which are shapes that resemble elongated circles. This instrument has intrigued mathematicians and artists alike due to its unique ability to create perfect curves with minimal effort. Understanding the function and application of an ellipsograph can deepen our appreciation for geometry and design. The history of the ellipsograph dates back to the 19th century when inventors sought ways to simplify the process of drawing complex shapes. Before the advent of this tool, creating an ellipse required extensive knowledge of geometry and often resulted in imprecise outcomes. The ellipsograph revolutionized this process by providing a mechanical means to achieve accuracy. By using a system of levers and pivots, the ellipsograph enables the user to trace out elliptical shapes effortlessly. In practical terms, the ellipsograph consists of a base, a movable arm, and a pencil or stylus. The user places the base on a flat surface and adjusts the arm to the desired dimensions of the ellipse. Once set, the user can move the stylus around the pivot point, and the ellipsograph will automatically guide the pencil to create a smooth, continuous curve. This makes it an invaluable tool for architects, engineers, and anyone involved in design work. One of the most interesting aspects of the ellipsograph is its versatility. While it is primarily used to draw ellipses, it can also be adapted to create other geometric shapes. For instance, by modifying the angles and lengths of the arms, users can produce parabolas and hyperbolas as well. This adaptability makes the ellipsograph an essential instrument in the toolkit of designers and mathematicians. In art, the ellipsograph serves as a bridge between mathematical precision and creative expression. Artists can use this tool to incorporate perfect ellipses into their work, enhancing the aesthetic appeal of their designs. The smooth curves produced by the ellipsograph can evoke a sense of harmony and balance, which is often sought after in visual arts. As such, it encourages a dialogue between science and art, demonstrating how mathematical concepts can influence artistic endeavors. Moreover, the ellipsograph can be seen as a representation of the intersection between technology and creativity. In an age where digital tools dominate the design landscape, the ellipsograph reminds us of the beauty of traditional methods. It invites users to engage physically with their craft, fostering a deeper connection to the shapes they create. In conclusion, the ellipsograph is more than just a drawing tool; it is a symbol of the relationship between mathematics, art, and technology. By allowing users to create perfect ellipses with ease, it has become an essential instrument in various fields, from engineering to fine arts. Understanding the ellipsograph not only enhances our skills in drawing but also enriches our appreciation for the intricate connections between different disciplines. As we continue to explore the potential of tools like the ellipsograph, we open ourselves up to new possibilities in both our professional and creative pursuits.

椭圆图是一个迷人的工具，允许用户绘制精确的椭圆，这些形状类似于拉长的圆。由于其独特的能力以最小的努力创建完美的曲线，这个仪器吸引了数学家和艺术家的关注。理解椭圆图的功能和应用可以加深我们对几何和设计的欣赏。 椭圆图的历史可以追溯到19世纪，当时发明家们寻求简化绘制复杂形状的过程。在这个工具出现之前，创建椭圆需要广泛的几何知识，往往导致不精确的结果。椭圆图通过提供一种机械手段来实现准确性，彻底改变了这一过程。通过使用杠杆和枢轴的系统，椭圆图使用户能够毫不费力地描绘出椭圆形状。 在实际应用中，椭圆图由一个基座、一个可移动的臂和一支铅笔或书写工具组成。用户将基座放在平坦的表面上，并调整臂以达到所需的椭圆尺寸。一旦设置好，用户可以围绕枢轴点移动书写工具，椭圆图将自动引导铅笔创建光滑、连续的曲线。这使得它成为建筑师、工程师和任何从事设计工作的人不可或缺的工具。 椭圆图最有趣的方面之一是它的多功能性。虽然它主要用于绘制椭圆，但也可以适应创建其他几何形状。例如，通过修改臂的角度和长度，用户可以生成抛物线和双曲线等。这种适应性使得椭圆图成为设计师和数学家工具箱中的重要工具。 在艺术中，椭圆图作为数学精确性与创造性表达之间的桥梁。艺术家可以使用这个工具将完美的椭圆融入他们的作品，从而增强设计的美感。椭圆图所产生的光滑曲线可以唤起和谐和平衡的感觉，这通常是在视觉艺术中追求的。因此，它鼓励科学与艺术之间的对话，展示了数学概念如何影响艺术创作。 此外，椭圆图可以被视为技术与创造力交汇的象征。在数字工具主导设计领域的时代，椭圆图提醒我们传统方法的美。它邀请用户与他们的工艺进行身体上的互动，从而加深他们与所创造形状的联系。 总之，椭圆图不仅仅是一个绘图工具；它还是数学、艺术和技术之间关系的象征。通过让用户轻松创建完美的椭圆，它已成为各个领域的重要工具，从工程到美术。理解椭圆图不仅提升了我们绘图的技能，也丰富了我们对不同学科之间复杂联系的欣赏。随着我们继续探索像椭圆图这样的工具的潜力，我们为自己在专业和创造性追求中开辟了新的可能性。