cube
简明释义
n. 立方体；立方，三次幂；<美，非正式>小室，小房间
v. 使成立方；把（食物）切成小方块
【名】 （Cube）（瑞典、德）库贝（人名）
复 数 c u b e s
第 三 人 称 单 数 c u b e s
现 在 分 词 c u b i n g
过 去 式 c u b e d
过 去 分 词 c u b e d
英英释义
A three-dimensional geometric shape with six equal square faces. | 一个具有六个相等正方形面的三维几何形状。 |
To raise a number to the third power, multiplying it by itself twice. | 将一个数字提升到三次方，即将其自身乘以自身两次。 |
单词用法
水立方（北京奥运会主游泳馆） | |
魔术方块 |
同义词
| 块 | 他把块堆起来建造了一座塔。 | ||
| 骰子 | 骰子在桌子上滚动。 | ||
| 盒子 | 她把玩具放进了盒子里。 |
反义词
| 球体 | 地球不是一个立方体；它更像一个球体。 | ||
| 圆柱体 | 一罐苏打水的形状像一个圆柱体，而不是一个立方体。 |
例句
1.As the report authors point out, even near-misses might lead to the "creation of a burdensome regulatory framework and affect the future disposition of science Cube Sats".
正如报告的作者所指出的，即使是差之毫末也可能导致“产生一个繁重的监管框架，并影响科学立方体卫星的未来部署”。
立方体有六面。
3.Because they're so small and light, it costs much less to get a Cube Sat into Earth's orbit than a traditional communications or GPS satellite.
由于立方体卫星如此小而轻，与传统通讯或GPS卫星相比，将它送入地球轨道的成本要低得多。
4.For instance, a research group here at Arizona State University recently claimed their developmental small Cube Sats could cost as little as $3,000 to put in orbit.
例如，亚利桑那州立大学的一个研究小组最近声称，他们开发的小型立方体卫星进入轨道的成本可能只有3000美元。
5.NASA plans for most of its future Earth-escaping payloads (to the moon and Mars especially) to carry Cube Sats.
NASA计划以其未来大部分逃离地球的载荷（特别是前往月球和火星的）来运载立方体卫星。
6.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。
7.With the help of an ice cube, gently rub the ice on her back and as the ice melts off her.
需要用一小块儿冰，轻轻地用冰块摩擦她的后背，让它在她身上慢慢融化。
8.She sucked an ice cube into her mouth, and crunched it loudly.
她把一冰块儿含在嘴里，并嘎吱嘎吱地大声嚼起来。
9.The "Cube" here simply refers to the satellite's shape.
这里的“立方体”只是指卫星的形状。
10.The architect designed a modern house with a cube 立方体 shape.
建筑师设计了一座现代风格的房子，形状是一个cube 立方体。
11.The artist created a sculpture in the form of a giant cube 立方体.
艺术家创作了一件巨大的cube 立方体形状的雕塑。
12.You can calculate the volume of a cube 立方体 by using the formula side³.
你可以通过使用公式边长³来计算cube 立方体的体积。
13.We played a game where we had to roll a cube 骰子 to determine our moves.
我们玩了一个游戏，需要掷一个cube 骰子来决定我们的行动。
14.I need to buy a cube 立方体 of sugar for the recipe.
我需要买一个cube 立方体的糖来做这个食谱。
作文
In mathematics, a cube (立方体) is a three-dimensional geometric figure with six equal square faces. It is one of the simplest and most fundamental shapes in geometry. The study of cubes (立方体) can be traced back to ancient civilizations where they were used in architecture and art. In modern mathematics, the concept of a cube (立方体) extends beyond its physical representation to include algebraic expressions and functions. For instance, when we say 'the cube (立方体) of a number', we refer to that number multiplied by itself twice. This operation is denoted as n³, where n is the number in question.The properties of a cube (立方体) make it an interesting subject for exploration. Each vertex of a cube (立方体) connects three edges, and there are a total of eight vertices in a standard cube (立方体). Its symmetrical nature means that it has rotational and reflective symmetry, making it aesthetically pleasing and mathematically significant. Furthermore, the volume of a cube (立方体) is calculated using the formula V = s³, where s is the length of one side. This formula highlights how the dimensions of a cube (立方体) relate to its overall size.In daily life, cubes (立方体) are prevalent in various forms. From dice used in games to sugar cubes found in kitchens, the cube (立方体) shape is not only functional but also familiar to us. Artists and designers often utilize cubes (立方体) in their work, creating visually striking pieces that play with light and shadow. The cube (立方体) serves as a foundational element in many forms of art, including sculpture, architecture, and digital design.In the realm of science, cubes (立方体) also play a crucial role. For example, in chemistry, the cube (立方体) structure can represent the arrangement of atoms in certain crystalline solids. Understanding the cube (立方体) formation helps scientists predict the properties of materials, which is essential in fields such as material science and engineering. Moreover, in computer graphics, cubes (立方体) are often used as basic building blocks for 3D modeling, allowing creators to construct complex shapes and environments.Additionally, the concept of a cube (立方体) extends into the realm of data visualization. In statistics, a cube (立方体) can represent multidimensional data sets, where each dimension corresponds to a different variable. This allows researchers to analyze and interpret complex information in a more manageable form. The use of cubes (立方体) in data representation exemplifies the versatility of this shape in conveying information effectively.In conclusion, the cube (立方体) is more than just a simple geometric figure; it embodies a wealth of mathematical properties, artistic applications, scientific relevance, and data visualization techniques. Its significance spans across various disciplines, making it an essential concept to understand. Whether in mathematics, art, or science, the cube (立方体) continues to captivate our minds and inspire creativity. As we delve deeper into the world of cubes (立方体), we uncover layers of complexity and beauty that enrich our understanding of both the tangible and abstract realms around us.
在数学中，cube（立方体）是一个具有六个相等正方形面的三维几何图形。它是几何中最简单和最基本的形状之一。对cubes（立方体）的研究可以追溯到古代文明，当时它们被用于建筑和艺术。在现代数学中，cube（立方体）的概念超越了其物理表现，包括代数表达式和函数。例如，当我们说“一个数字的cube（立方体）”时，我们指的是这个数字乘以自身两次。这一运算表示为n³，其中n是所讨论的数字。Cube（立方体）的性质使其成为探索的有趣主题。一个cube（立方体）的每个顶点连接三条边，标准cube（立方体）总共有八个顶点。它的对称性意味着它具有旋转和反射对称性，使其既美观又在数学上具有重要意义。此外，cube（立方体）的体积使用公式V = s³计算，其中s是其中一条边的长度。这个公式突显了cube（立方体）的尺寸与其整体大小之间的关系。在日常生活中，cubes（立方体）以各种形式普遍存在。从游戏中使用的骰子到厨房里的糖块，cube（立方体）形状不仅功能性强，而且对我们来说非常熟悉。艺术家和设计师经常在他们的作品中利用cubes（立方体），创造出视觉上引人注目的作品，玩弄光影效果。Cube（立方体）作为许多艺术形式中的基础元素，包括雕塑、建筑和数字设计。在科学领域，cubes（立方体）也发挥着至关重要的作用。例如，在化学中，cube（立方体）结构可以表示某些晶体固体中原子的排列。理解cube（立方体）形成有助于科学家预测材料的性质，这在材料科学和工程等领域至关重要。此外，在计算机图形学中，cubes（立方体）通常作为3D建模的基本构建块，允许创作者构建复杂的形状和环境。此外，cube（立方体）的概念扩展到数据可视化的领域。在统计学中，cube（立方体）可以表示多维数据集，其中每个维度对应于不同的变量。这使得研究人员能够以更易于管理的形式分析和解释复杂信息。在数据表示中使用cubes（立方体）展示了这种形状在有效传达信息方面的多样性。总之，cube（立方体）不仅仅是一个简单的几何图形；它蕴含着丰富的数学属性、艺术应用、科学相关性和数据可视化技术。其重要性跨越多个学科，使其成为一个必须理解的基本概念。无论是在数学、艺术还是科学中，cube（立方体）继续吸引我们的思维并激发创造力。当我们深入探索cubes（立方体）的世界时，我们揭示出层层复杂性和美感，丰富了我们对周围有形和抽象领域的理解。
