square surface

简明释义

四方平面

英英释义

A flat, two-dimensional geometric shape with four equal sides and four right angles.

一个平坦的二维几何形状,具有四条相等的边和四个直角。

例句

1.You can easily fit four chairs around the square surface 方形表面 of this dining table.

你可以轻松地在这张餐桌的方形表面周围放置四把椅子。

2.The table has a smooth square surface 方形表面 that is perfect for dining.

这张桌子有一个光滑的方形表面,非常适合用餐。

3.For the project, we need a square surface 方形表面 to build the prototype.

为了这个项目,我们需要一个方形表面来建造原型。

4.We need to measure the area of the square surface 方形表面 for our new carpet.

我们需要测量新地毯的方形表面的面积。

5.The artist painted a beautiful mural on the square surface 方形表面 of the wall.

艺术家在墙的方形表面上画了一幅美丽的壁画。

作文

The concept of a square surface is fundamental in various fields, including mathematics, architecture, and art. A square surface refers to a flat, two-dimensional area that has equal-length sides and right angles at each corner. This geometric shape is not only aesthetically pleasing but also serves practical purposes in construction and design. Understanding the properties of a square surface can enhance our appreciation of the world around us.In mathematics, the square surface is often used to teach basic geometry. Students learn how to calculate the area and perimeter of a square, which is essential for solving more complex problems later on. The area of a square surface is determined by squaring the length of one of its sides (Area = side × side), while the perimeter is calculated by adding together the lengths of all four sides (Perimeter = 4 × side). These calculations are foundational skills that apply to various real-world situations, such as determining the amount of flooring needed for a room or the amount of paint required to cover a wall.In architecture, the square surface plays a critical role in design. Many buildings feature square elements, from windows to entire rooms, because squares provide stability and balance. When architects design a building, they often use a grid system based on square surfaces to ensure that everything is proportionate and aligned. This attention to detail creates structures that are not only functional but also visually appealing. For example, the famous Louvre Pyramid in Paris features a series of glass panels arranged in a square pattern, creating a stunning visual effect that draws visitors from around the world.Art also utilizes the concept of a square surface in various forms. Artists often choose square canvases for their work, as the uniformity of the shape allows for creativity without the distraction of irregular edges. The square surface can serve as a blank slate, inviting artists to explore color, texture, and form. In contemporary art, many installations utilize square surfaces to create immersive experiences. For instance, a room filled with square tiles might play with light and shadow, engaging viewers in a unique way.Moreover, the square surface can symbolize equality and fairness in societal contexts. In many cultures, the square represents balance and stability, making it a powerful symbol in art and literature. For example, a story may depict a community gathering in a square, emphasizing unity among its members. This symbolism extends to various aspects of life, reminding us of the importance of harmony and cooperation.In conclusion, the square surface is more than just a geometric shape; it is a concept that permeates multiple disciplines. From mathematics and architecture to art and cultural symbolism, understanding the square surface enriches our comprehension of the world. As we encounter squares in our daily lives, whether in the design of a building or the layout of a city park, we are reminded of the beauty and functionality that this simple shape provides. By appreciating the significance of the square surface, we can cultivate a deeper understanding of both the mathematical principles and the artistic expressions that define our environment.

“方形表面”的概念在多个领域中都至关重要,包括数学、建筑和艺术。“方形表面”指的是一个平坦的二维区域,具有相等长度的边和每个角的直角。这个几何形状不仅在美学上令人愉悦,而且在建筑和设计中也有实际用途。理解“方形表面”的特性可以增强我们对周围世界的欣赏。在数学中,“方形表面”常用于教授基本几何知识。学生学习如何计算一个正方形的面积和周长,这对于后续解决更复杂的问题至关重要。“方形表面”的面积是通过将其中一条边的长度平方来确定的(面积 = 边 × 边),而周长则是通过将四条边的长度相加来计算的(周长 = 4 × 边)。这些计算是基础技能,适用于各种现实情况,例如确定一个房间所需的地板面积或覆盖墙壁所需的油漆量。在建筑中,“方形表面”在设计中起着关键作用。许多建筑物都有方形元素,从窗户到整个房间,因为正方形提供了稳定性和平衡。当建筑师设计建筑时,他们通常使用基于方形表面的网格系统,以确保一切都是成比例和对齐的。这种对细节的关注创造出既实用又视觉上令人愉悦的结构。例如,巴黎著名的卢浮宫金字塔就采用了一系列以方形图案排列的玻璃面板,创造出一种令人惊叹的视觉效果,吸引着来自世界各地的游客。艺术同样在各种形式中利用“方形表面”的概念。艺术家们常常选择方形画布进行创作,因为这种形状的均匀性允许他们在不被不规则边缘分散注意力的情况下进行创造。“方形表面”可以作为一块空白画布,邀请艺术家探索颜色、纹理和形式。在当代艺术中,许多装置利用方形表面来创造沉浸式体验。例如,一个充满方形瓷砖的房间可能会玩弄光与影,独特地吸引观众。此外,“方形表面”在社会背景中可以象征平等和公正。在许多文化中,方形代表着平衡和稳定,使其成为艺术和文学中的强大象征。例如,一个故事可能描绘一个社区在广场上聚集,强调其成员之间的团结。这种象征意义延伸到生活的各个方面,提醒我们和谐与合作的重要性。总之,“方形表面”不仅仅是一个几何形状;它是一个渗透多个学科的概念。从数学和建筑到艺术和文化象征,理解“方形表面”丰富了我们对世界的理解。当我们在日常生活中遇到正方形,无论是在建筑设计还是城市公园的布局中,我们都会想起这个简单形状所提供的美丽和功能性。通过欣赏“方形表面”的重要性,我们可以培养对定义我们环境的数学原理和艺术表现的更深刻理解。