grate plane

简明释义

晶格面

英英释义

例句

1.The architect designed a new building with a unique grate plane that allows for better air circulation.

建筑师设计了一座新建筑，采用了独特的格栅平面，以便更好地通风。

2.The artist used a grate plane technique to create a stunning visual effect in her sculpture.

艺术家使用格栅平面技术在她的雕塑中创造了惊人的视觉效果。

3.The landscape designer incorporated a grate plane in the garden to enhance drainage and prevent flooding.

园林设计师在花园中加入了一个格栅平面，以增强排水并防止洪水。

4.In the mechanical workshop, the grate plane is essential for ensuring even distribution of weight.

在机械车间，格栅平面对于确保重量均匀分布至关重要。

5.During the renovation, we installed a grate plane on the roof to facilitate rainwater drainage.

在翻修过程中，我们在屋顶上安装了一个格栅平面以便雨水排放。

作文

In the world of mathematics and geometry, the concept of a grate plane is essential for understanding various shapes and their properties. A grate plane refers to a flat, two-dimensional surface that extends infinitely in all directions. This fundamental idea serves as the foundation for many geometric principles and applications. For instance, when we think about drawing shapes like squares, triangles, or circles, we often visualize them on a grate plane. The significance of the grate plane can be seen in various fields, including engineering, architecture, and art. Engineers utilize the grate plane to create blueprints and designs for structures, ensuring that every angle and measurement is precise. Architects also rely on the grate plane when designing buildings, as it allows them to conceptualize how different elements will fit together in three-dimensional space.Moreover, artists use the grate plane as a canvas for their creativity. Whether they are painting, drawing, or sculpting, the grate plane provides a base from which they can explore their artistic visions. By understanding the properties of the grate plane, artists can manipulate shapes and forms effectively, creating visually appealing compositions.In mathematics, the grate plane is often represented by a coordinate system, where points are defined by their x and y values. This allows mathematicians to plot functions and analyze relationships between different variables. The Cartesian coordinate system, named after René Descartes, is a prime example of how the grate plane is used to facilitate complex calculations and visualizations.Furthermore, the concept of the grate plane is not just limited to theoretical applications; it has practical implications in our daily lives. For example, when we navigate using maps or GPS systems, we are essentially working with a representation of a grate plane. The roads, landmarks, and distances are all laid out on this two-dimensional surface, allowing us to plan our routes efficiently.In conclusion, the grate plane is a fundamental concept that permeates many aspects of our lives, from the technical fields of engineering and architecture to the creative realms of art and design. Its importance cannot be overstated, as it provides a framework for understanding and interacting with the world around us. By mastering the idea of the grate plane, we gain valuable insights into geometry, mathematics, and even the way we perceive space. As we continue to explore and apply this concept, we unlock new possibilities and deepen our appreciation for the beauty of mathematics and design.

在数学和几何的世界中，grate plane的概念对于理解各种形状及其属性至关重要。grate plane指的是一个平坦的二维表面，它在所有方向上无限延伸。这个基本概念为许多几何原理和应用奠定了基础。例如，当我们想到绘制正方形、三角形或圆形时，我们通常会在grate plane上进行可视化。grate plane的重要性可以在多个领域中看到，包括工程、建筑和艺术。工程师利用grate plane创建结构的蓝图和设计，确保每个角度和测量都精确无误。建筑师在设计建筑时也依赖于grate plane，因为它使他们能够构思不同元素如何在三维空间中结合在一起。此外，艺术家将grate plane作为他们创造力的画布。无论是绘画、素描还是雕塑，grate plane都提供了一个基础，使他们能够探索艺术愿景。通过理解grate plane的属性，艺术家可以有效地操控形状和形式，创造出视觉上引人注目的作品。在数学中，grate plane通常通过坐标系统来表示，其中点由其x和y值定义。这使得数学家能够绘制函数并分析不同变量之间的关系。笛卡尔坐标系统，就是以勒内·笛卡尔命名的，是一个如何利用grate plane来促进复杂计算和可视化的典范。此外，grate plane的概念不仅限于理论应用；它在我们的日常生活中也具有实际意义。例如，当我们使用地图或GPS系统导航时，我们实际上是在处理grate plane的表示。道路、地标和距离都在这个二维表面上展开，使我们能够高效地规划路线。总之，grate plane是一个基本概念，渗透到我们生活的许多方面，从工程和建筑等技术领域到艺术和设计等创意领域。它的重要性不容小觑，因为它为理解和与周围世界互动提供了框架。通过掌握grate plane的概念，我们获得了对几何、数学甚至空间感知的宝贵见解。随着我们继续探索和应用这一概念，我们开启了新的可能性，加深了对数学和设计之美的欣赏。