solidi

简明释义

英[ˈsɒlɪdaɪ]美[ˈsɑːlɪˌdaɪ]

n. 苏勒德斯（一种古罗马金币）；斜线（solidus 的变形）

英英释义

单词用法

同义词

反义词

例句

1.Historian Guy Halsall has estimated the value of the hoard's gold in its day as equivalent to 800 solidi, about 80 horses' worth.

历史学家Guy Halsall粗略的对整个窖藏物品的价值做出了估价，相当于当时的800个金币(索里迪)，这相当于80匹马的价值。

2.Historian Guy Halsall has estimated the value of the hoard's gold in its day as equivalent to 800 solidi, about 80 horses' worth.

历史学家Guy Halsall粗略的对整个窖藏物品的价值做出了估价，相当于当时的800个金币(索里迪)，这相当于80匹马的价值。

3.Seventy-two solidi went to the pound of gold, so that its value was about twelve shillings and sixpence.

七十二枚索里迪用一磅黄金，因此其币值为十二先令六便士。

4.In physics, solidi refers to the state of matter that has a definite shape and volume.

在物理学中，solidi指的是具有确定形状和体积的物质状态。

5.The engineer explained the importance of selecting appropriate solidi for construction projects.

工程师解释了为建筑项目选择合适的solidi的重要性。

6.The artist created a sculpture using various solidi forms to represent different emotions.

艺术家使用各种solidi形式创作了一件雕塑，以表现不同的情感。

7.During the experiment, we observed how solidi react differently under various temperatures.

在实验过程中，我们观察到solidi在不同温度下的反应不同。

8.The architect designed the building with strong solidi materials to ensure its durability.

建筑师用坚固的solidi材料设计了这座建筑，以确保其耐用性。

作文

In the world of mathematics and geometry, the term solidi refers to three-dimensional shapes that have volume and occupy space. These shapes can be categorized into various types, such as polyhedra, which are made up of flat polygonal faces, and curved solids like spheres and cylinders. Understanding solidi is essential for students and professionals alike, as they form the basis for many real-world applications, from architecture to engineering. When we think about solidi, we often visualize common objects around us. For instance, a cube is a simple example of a polyhedron, having six square faces, twelve edges, and eight vertices. Each face meets at a right angle, creating a solid that is both aesthetically pleasing and structurally sound. Cubes are used in various fields, including gaming, where dice are shaped as cubes, and in construction, where they represent building blocks.Another fascinating type of solidi is the sphere. A sphere is perfectly round, with every point on its surface equidistant from its center. This property makes spheres unique and important in physics, as they represent idealized objects like bubbles and planets. The study of spheres leads to various mathematical concepts, including volume and surface area calculations, which are crucial for engineers when designing tanks or balls.In addition to cubes and spheres, there are other intriguing solidi such as cones and pyramids. A cone has a circular base that tapers smoothly to a point, while a pyramid has a polygonal base and triangular faces that converge at a vertex. Both shapes are essential in different contexts; for example, cones are often seen in ice cream cones or traffic cones, while pyramids are iconic structures found in ancient civilizations, symbolizing strength and stability.The study of solidi also extends beyond basic shapes to more complex forms, such as toroids and polyhedra with curved surfaces. These advanced solidi challenge our understanding of dimensions and spatial relationships. For instance, a toroid resembles a doughnut shape and is studied in topology, a branch of mathematics concerned with properties preserved under continuous transformations.Moreover, the concept of solidi is not limited to pure mathematics. It has significant implications in art and design, where understanding the properties of three-dimensional forms can enhance creativity and functionality. Sculptors, architects, and product designers often rely on their knowledge of solidi to create visually striking and practical works.In conclusion, the term solidi encompasses a wide range of three-dimensional shapes that are fundamental to various disciplines. From basic geometric forms like cubes and spheres to more complex structures, understanding solidi is crucial for anyone engaged in mathematics, science, or design. By exploring these shapes, we gain insights into the physical world around us and develop skills that are applicable in numerous fields, making the study of solidi both enriching and essential. Overall, the exploration of solidi not only enhances our mathematical knowledge but also deepens our appreciation for the beauty and complexity of the world we inhabit.

在数学和几何的世界中，术语solidi指的是具有体积并占据空间的三维形状。这些形状可以被分类为多面体，由平面多边形面构成，以及像球体和圆柱体这样的曲面固体。理解solidi对于学生和专业人士来说都是至关重要的，因为它们构成了许多现实世界应用的基础，从建筑到工程。当我们想到solidi时，我们常常会想象周围的常见物体。例如，立方体是一个简单的多面体示例，具有六个正方形面、十二条边和八个顶点。每个面以直角相交，形成一个既美观又坚固的固体。立方体在各个领域都有应用，包括游戏，其中骰子通常呈立方体形状，以及建筑，立方体代表着建筑块。另一种引人入胜的solidi是球体。球体是完美的圆形，表面上的每一点距离其中心的距离相等。这一特性使得球体独特且在物理学中重要，因为它们代表理想化的物体，如气泡和行星。对球体的研究引出了各种数学概念，包括体积和表面积的计算，这对工程师在设计水箱或球体时至关重要。除了立方体和球体，还有其他有趣的solidi，如圆锥和金字塔。圆锥有一个圆形底部，平滑地收敛到一个点，而金字塔则有一个多边形底部和三角形面，所有面在一个顶点汇聚。这两种形状在不同的背景下都至关重要；例如，圆锥常见于冰淇淋圆筒或交通锥，而金字塔则是古代文明中的标志性结构，象征着力量和稳定性。对solidi的研究还扩展到更复杂的形态，例如环面和带曲面多面体。这些高级solidi挑战了我们对维度和空间关系的理解。例如，环面类似于甜甜圈的形状，并在拓扑学中进行研究，拓扑学是一个关注连续变换下保持的性质的数学分支。此外，solidi的概念不仅限于纯数学。它在艺术和设计中也具有重要意义，理解三维形状的特性可以增强创造力和功能性。雕塑家、建筑师和产品设计师通常依赖他们对solidi的知识来创造视觉上引人注目且实用的作品。总之，术语solidi涵盖了一系列基本的三维形状，对于各个学科都是基础。从基本的几何形状如立方体和球体到更复杂的结构，理解solidi对任何从事数学、科学或设计的人来说都是至关重要的。通过探索这些形状，我们获得了对周围物理世界的洞察，并发展出在多个领域适用的技能，使得对solidi的研究既丰富又必不可少。总体而言，探索solidi不仅增强了我们的数学知识，还加深了我们对所居住世界的美丽和复杂性的欣赏。