cubes

简明释义

英[kjuːbz]美[kjubz]

n. [数]立方体，数据库（cube 的复数形式）

v. 使成立方形（cube 的第三人称单数形式）

英英释义

单词用法

同义词

反义词

例句

1.Fill ice cube trays with lemon juice. Once frozen, store the cubes in a plastic resealable bag. This way you always have fresh lemon juice on hand.

在制冰盒中装满柠檬汁。冷冻后，把冰块储放在可再次密封的塑料袋中。这样你在手边随时都有新鲜的柠檬汁。

2.Melted ice cubes.

融化的冰块。

3.The virtual cube inherits the security definitions of its base cubes.

虚拟多维数据集将继承它的基础多维数据集的安全定义。

4.The constantly shifting Khumbu Icefall is like a bunch of ice cubes continually tumbling down the icy mountain wall.

持续变换的昆布冰川就像是一堆连续不断的从冰山墙上翻滚下来的冰块。

5.NEWS: Digital Cubes Offer Wireless, Interactive Game playing.

新闻：数字电视提供无线、交互游戏。

6.You can set security on the real depending cubes.

您可以在实际的子数据集中设置安全性。

7.Merging different cubes: Inventory and sales scenario.

合并不同的数据集：库存和销售场景。

8.I like to add ice cubes to my drinks.

我喜欢在饮料中加冰块。

9.She stacked the sugar cubes neatly in the jar.

她把糖块整齐地堆放在罐子里。

10.The chef cut the vegetables into small cubes for the salad.

厨师把蔬菜切成小方块放入沙拉中。

11.We need to freeze some water cubes for the party.

我们需要为聚会冰冻一些水块。

12.The game involves rolling cubes and moving pieces on the board.

这个游戏涉及掷骰子并在棋盘上移动棋子。

作文

Cubes are fascinating geometric shapes that play a significant role in both mathematics and the real world. A cube is defined as a three-dimensional shape with six equal square faces, twelve equal edges, and eight vertices. The concept of cubes can be found in various fields, including architecture, art, and even in our daily lives. In this essay, I will explore the importance of 立方体 in different contexts, their mathematical properties, and their presence in nature and human-made structures.First and foremost, the mathematical properties of 立方体 are intriguing. In geometry, a cube has a volume calculated by raising the length of one of its sides to the third power, which is expressed as V = s³, where V is volume and s is the length of a side. This formula showcases how a simple geometric shape can hold complex mathematical significance. The surface area of a cube is another important aspect, calculated using the formula A = 6s². This means that understanding the properties of 立方体 can help students grasp fundamental concepts in geometry, leading to a deeper appreciation of mathematics.In addition to their mathematical significance, 立方体 appear in various aspects of our daily lives. For instance, many household items are designed in the shape of a cube. Dice, for example, are classic examples of 立方体. They are essential in many games and serve as tools for generating random numbers. Furthermore, sugar cubes are another familiar representation of 立方体 in our kitchens, making it easy to sweeten beverages like tea or coffee. These everyday uses of 立方体 demonstrate their practicality and importance in daily activities.Moreover, the architectural world heavily utilizes 立方体 in design. Many buildings feature cubic designs, emphasizing simplicity and modernity. The famous Cube Houses in Rotterdam, Netherlands, designed by architect Piet Blom, are an excellent example of how 立方体 can be used creatively in architecture. These houses are tilted cubes that create a unique living space while challenging conventional architectural norms. Such innovative uses of 立方体 inspire architects and designers to think outside the box, pushing the boundaries of traditional building shapes.Additionally, 立方体 can be found in nature, often in the form of crystals. Certain minerals, such as pyrite and galena, crystallize into cubic shapes, showcasing the beauty and symmetry of 立方体 in the natural world. These natural 立方体 not only captivate scientists and gem enthusiasts but also serve as a reminder of the mathematical principles that govern the universe.In conclusion, 立方体 are more than just simple geometric shapes; they are integral to mathematics, architecture, and nature. Their properties allow for a deeper understanding of geometry, while their presence in everyday objects highlights their practicality. Furthermore, the innovative use of 立方体 in architecture inspires creativity and challenges conventional design principles. As we continue to explore the world around us, it is essential to recognize the significance of 立方体 in shaping our understanding of both the physical and abstract realms.

立方体是迷人的几何形状，在数学和现实世界中都扮演着重要角色。立方体被定义为一种三维形状，具有六个相等的正方形面、十二条相等的边和八个顶点。立方体的概念可以在各个领域找到，包括建筑、艺术，甚至我们的日常生活。在这篇文章中，我将探讨立方体在不同背景下的重要性，它们的数学特性，以及它们在自然界和人造结构中的存在。首先，立方体的数学特性令人着迷。在几何学中，立方体的体积通过将其一条边的长度立方来计算，公式为V = s³，其中V是体积，s是边的长度。这个公式展示了一个简单的几何形状如何蕴含复杂的数学意义。立方体的表面积是另一个重要方面，通过公式A = 6s²计算。这意味着理解立方体的特性可以帮助学生掌握几何学的基本概念，从而更深入地欣赏数学。除了它们的数学意义，立方体在我们日常生活的各个方面也会出现。例如，许多家居用品都是以立方体的形状设计的。骰子就是立方体的经典例子。它们在许多游戏中是必不可少的工具，用于生成随机数。此外，糖块也是我们厨房中熟悉的立方体的表现形式，使得给饮料如茶或咖啡加糖变得简单。这些日常使用的立方体展示了它们在日常活动中的实用性和重要性。此外，建筑界在设计中大量利用立方体。许多建筑采用立方体设计，强调简约和现代感。荷兰鹿特丹著名的立方体房屋，由建筑师Piet Blom设计，是立方体在建筑中创造性使用的绝佳例子。这些房屋是倾斜的立方体，创造出独特的生活空间，同时挑战传统建筑规范。这样的创新使用立方体激励着建筑师和设计师跳出框框，推动传统建筑形状的界限。此外，立方体在自然界中也可以找到，通常以晶体的形式出现。某些矿物，如黄铁矿和方铅矿，会结晶成立方体形状，展示了自然界中立方体的美丽和对称性。这些天然的立方体不仅吸引科学家和宝石爱好者，还提醒我们宇宙中支配的数学原理。总之，立方体不仅仅是简单的几何形状；它们是数学、建筑和自然的重要组成部分。它们的特性使我们能够更深入地理解几何，而它们在日常物品中的存在则突显了它们的实用性。此外，立方体在建筑中的创新使用激发了创造力，并挑战了传统设计原则。当我们继续探索周围的世界时，认识到立方体在塑造我们对物质和抽象领域的理解中的重要性是至关重要的。