parallelepiped

简明释义

英[ˌpærəˌleləˈpaɪped]美[ˌpærəˌleləˈpaɪˌpɪd]

n. 平行六面体

英英释义

单词用法

同义词

反义词

例句

1.To the short ends of the mobile plate are fixed the parallelepiped by bolts.

对移动板块的短结束被门闩修理平行六面体。

2.So, if I try to form a parallelepiped with these three sides, and P is not in the plane, then it will have some volume.

所以如果我试着用这三边构成一个平行六面体，如果点P不在这个平面内，这个平行六面体就会有体积。

3.Furthermore, it connects with the basement and the upper pivoted parallelepiped through a white steel spiral shaped staircase and an elevator.

此外，它连接着地下室和上无所不能，通过白钢形的楼梯和电梯，螺旋平行。

4.The utility model is characterized in that the hollow cylinder-shaped detergent inlet is arranged on the rectangular-parallelepiped-shaped transparent outer shell by welding means.

其特征是它的空心圆柱形状的洗涤剂入口，采用焊接方法安装在长方体形状的透明外壳上。

5.These two parallelepiped boxes stand out for the simplicity of their form which is so pure creating a luxurious residence.

平行六面体盒子，这两个突出的其形式是这样纯粹的创造豪宅简单。

6.The project consists of a rectangular parallelepiped building 46 metres by 9 metres set into a natural slope.

这一项目由一栋建筑在天然斜坡上的矩形的平行六面体构成，长46米，宽9米。

7.The box is a perfect parallelepiped, making it easy to stack.

这个盒子是一个完美的平行六面体，使得堆放变得容易。

8.The architect designed a modern building shaped like a parallelepiped.

建筑师设计了一座形状像平行六面体的现代建筑。

9.The artist used a parallelepiped shape to inspire her sculpture.

这位艺术家使用平行六面体的形状来激发她的雕塑创作。

10.To visualize the concept, I created a model of a parallelepiped using cardboard.

为了可视化这个概念，我用纸板制作了一个平行六面体的模型。

11.In geometry class, we learned how to calculate the volume of a parallelepiped.

在几何课上，我们学习了如何计算平行六面体的体积。

作文

In the world of geometry, shapes play a crucial role in understanding the physical properties of objects. One such shape that often comes up in discussions about three-dimensional figures is the parallelepiped. A parallelepiped is defined as a six-faced figure (also known as a polyhedron) where each face is a parallelogram. This fascinating geometric structure can be seen in various forms in our daily lives, from the boxes we use to store items to the architectural designs of buildings. Understanding the characteristics of a parallelepiped can enhance our appreciation for geometry and its applications.The most common type of parallelepiped is the rectangular box, which is often referred to as a rectangular prism. However, the parallelepiped is not limited to right angles; it can also include shapes where the angles are skewed, making it a more versatile geometric figure. Each parallelepiped has vertices, edges, and faces that contribute to its unique properties. In fact, a parallelepiped has eight vertices, twelve edges, and six faces, all of which can be analyzed mathematically.One interesting aspect of the parallelepiped is its volume calculation. The volume of a parallelepiped can be determined using the formula V = |a · (b × c)|, where 'a', 'b', and 'c' are the vectors representing the edges that meet at one vertex. This formula highlights the relationship between linear algebra and geometry, showcasing how mathematical concepts intertwine. By exploring the volume of a parallelepiped, students can develop a deeper understanding of vector operations and their significance in real-world applications.Moreover, the concept of a parallelepiped extends beyond mere mathematical definitions; it has practical implications in fields such as architecture, engineering, and computer graphics. Architects often utilize the principles of a parallelepiped when designing buildings, ensuring that structures are both aesthetically pleasing and functional. In engineering, the analysis of materials often involves calculating the properties of parallelepiped-shaped components, which can impact the overall integrity of a design. Additionally, in computer graphics, 3D modeling often relies on parallelepiped shapes to create realistic environments and objects.In conclusion, the parallelepiped is a fundamental shape in geometry that encapsulates a variety of mathematical and practical concepts. Its definition as a six-faced figure with parallelogram faces allows for a broad range of applications in everyday life. By understanding the properties and calculations related to a parallelepiped, we can gain insights into the interconnectedness of geometry, mathematics, and the world around us. Whether you encounter a parallelepiped in your studies or in practical scenarios, recognizing its significance will undoubtedly enrich your understanding of geometry as a whole.

在几何学的世界中，形状在理解物体的物理特性方面发挥着至关重要的作用。其中一个经常出现在三维图形讨论中的形状是平行六面体。平行六面体被定义为一个六面体（也称为多面体），其中每个面都是平行四边形。这个迷人的几何结构可以在我们的日常生活中看到各种形式，从我们用来存储物品的盒子到建筑设计。理解平行六面体的特征可以增强我们对几何及其应用的欣赏。最常见的平行六面体类型是矩形盒，通常被称为矩形棱柱。然而，平行六面体并不限于直角；它还可以包括角度倾斜的形状，使其成为一种更灵活的几何图形。每个平行六面体都有顶点、边和面，这些都对其独特的属性有所贡献。实际上，一个平行六面体有八个顶点、十二条边和六个面，所有这些都可以进行数学分析。平行六面体的一个有趣方面是其体积计算。平行六面体的体积可以使用公式V = |a · (b × c)|来确定，其中'a'、'b'和'c'是表示在一个顶点相遇的边的向量。这个公式突显了线性代数与几何之间的关系，展示了数学概念的交织。通过探索平行六面体的体积，学生可以深入理解向量运算及其在现实世界中的重要性。此外，平行六面体的概念超越了单纯的数学定义；它在建筑、工程和计算机图形等领域具有实际意义。建筑师在设计建筑时通常利用平行六面体的原理，确保结构既美观又实用。在工程中，材料分析通常涉及计算平行六面体形状组件的属性，这可能影响设计的整体完整性。此外，在计算机图形中，3D建模通常依赖于平行六面体形状来创建逼真的环境和物体。总之，平行六面体是几何学中的一个基本形状，它包含了各种数学和实际概念。作为一个六面体，每个面都是平行四边形的定义使其在日常生活中具有广泛的应用。通过理解与平行六面体相关的属性和计算，我们可以深入了解几何、数学和我们周围世界之间的相互联系。无论您是在学习中还是在实际场景中遇到平行六面体，认识到它的重要性无疑会丰富您对几何整体的理解。