linelike
简明释义
adj. 直线的;线状的
英英释义
类似于或具有线的特征。 |
单词用法
线状结构 | |
线状模式 | |
线状特征 | |
线状生长 |
同义词
线性的 | The graph shows a linear relationship between the variables. | 该图表显示了变量之间的线性关系。 | |
直的 | 他在页面上画了一条直线。 | ||
延长的 | 这个物体有一个延长的形状,类似于一条线。 |
反义词
例句
1.The land was like a colored chessboard, dotted with linelike highways and railways and speck-like buildings.
那地面就象带色棋盘,线一样的高速公路和铁路纵横交错,其间点缀着棋子一样的楼房。
2.The land was like a colored chessboard, dotted with linelike highways and railways and speck-like buildings.
那地面就象带色棋盘,线一样的高速公路和铁路纵横交错,其间点缀着棋子一样的楼房。
3.The plant grew in a linelike 线条状的 manner, stretching towards the sunlight.
植物以一种线条状的 linelike 方式生长,向阳光伸展。
4.The artist created a sculpture that had a linelike 线条状的 form, emphasizing simplicity and elegance.
艺术家创作的雕塑呈现出一种线条状的 linelike 形态,强调了简约和优雅。
5.In the graph, the data points formed a linelike 线状的 pattern, indicating a steady increase over time.
在图表中,数据点形成了一种线状的 linelike 模式,表明随着时间的推移稳步增长。
6.Her handwriting was very linelike 线条状的, making it easy to read and aesthetically pleasing.
她的字迹非常线条状的 linelike,使得阅读起来很容易且赏心悦目。
7.The linelike 线条状的 structure of the bridge allowed it to withstand strong winds.
桥的线条状的 linelike 结构使其能够抵御强风。
作文
In the realm of mathematics and physics, the concept of dimensions plays a crucial role in understanding the universe. When we talk about objects, we often categorize them based on their dimensions: one-dimensional, two-dimensional, and three-dimensional. A one-dimensional object, such as a line, can be described as linelike (线状的). This term refers to anything that possesses characteristics similar to a line, such as having length but negligible width and height. To illustrate this concept further, consider a simple example of a string. When you look at a string from a distance, it appears to be a single line stretching across space. It has length, but its thickness is so minimal that it can be considered linelike (线状的). This property allows us to simplify many complex problems in physics by reducing them to one dimension, which can make calculations more manageable. Moreover, in computer graphics, the representation of shapes often involves linelike (线状的) structures. For instance, when drawing a polygon, the edges of the shape can be represented as linelike (线状的) segments. Each segment connects two points in space, and collectively, they form the outline of the polygon. This simplification is essential for rendering images efficiently and accurately on screens. Additionally, the idea of linelike (线状的) structures extends beyond mathematics and physics into various fields such as biology and architecture. In biology, the growth patterns of certain plants can appear linelike (线状的), as they stretch upward towards sunlight, creating long, slender forms. In architecture, many designs utilize linelike (线状的) elements to create aesthetically pleasing structures that draw the eye along a particular path or direction. The significance of linelike (线状的) forms is not limited to their physical appearance but also encompasses their functionality. In engineering, for example, beams and rods are often designed to be linelike (线状的) to provide maximum strength while minimizing material usage. This principle of efficiency is fundamental in constructing buildings and bridges that can withstand great forces while remaining lightweight. In conclusion, the term linelike (线状的) encapsulates a variety of concepts across different disciplines. Whether we are discussing mathematical models, graphical representations, biological growth, or engineering designs, linelike (线状的) characteristics play an integral role in our understanding of the world. By recognizing and utilizing these linelike (线状的) properties, we can simplify complex ideas, create functional designs, and appreciate the beauty found in linear forms. The versatility and importance of linelike (线状的) structures remind us of the interconnectedness of various fields of study and the fundamental principles that govern our universe.
在数学和物理学的领域,维度的概念在理解宇宙中发挥着至关重要的作用。当我们谈论物体时,我们经常根据其维度进行分类:一维、二维和三维。一维物体,例如一条线,可以被描述为linelike(线状的)。这个术语指的是任何具有类似于线的特征的东西,比如具有长度但宽度和高度可以忽略不计。为了进一步说明这一概念,考虑一个简单的字符串的例子。当你从远处看一根绳子时,它似乎是一条延伸在空间中的单线。它有长度,但其厚度微不足道,可以被视为linelike(线状的)。这一特性使我们能够通过将许多复杂的问题简化为一维,从而使物理学的计算更加可控。此外,在计算机图形学中,形状的表示通常涉及linelike(线状的)结构。例如,当绘制多边形时,形状的边缘可以表示为linelike(线状的)段。每个段连接空间中的两个点,集合起来形成多边形的轮廓。这种简化对于高效且准确地在屏幕上渲染图像至关重要。此外,linelike(线状的)结构的概念不仅限于数学和物理学,还扩展到生物学和建筑等各个领域。在生物学中,某些植物的生长模式可能呈现出linelike(线状的)特征,因为它们向阳光伸展,形成细长的形态。在建筑学中,许多设计利用linelike(线状的)元素来创造美观的结构,引导眼睛沿着特定的路径或方向移动。linelike(线状的)形式的重要性不仅限于其外观,还包括其功能性。在工程学中,例如,梁和杆通常设计为linelike(线状的),以提供最大的强度,同时最小化材料的使用。这种效率原则在建造能够承受巨大力量的建筑和桥梁时至关重要,同时保持轻量化。总之,术语linelike(线状的)涵盖了不同学科的各种概念。无论我们是在讨论数学模型、图形表示、生物生长还是工程设计,linelike(线状的)特征在我们对世界的理解中都发挥着不可或缺的作用。通过识别和利用这些linelike(线状的)特性,我们可以简化复杂的思想,创造功能性设计,并欣赏线性形式中的美。linelike(线状的)结构的多功能性和重要性提醒我们各种研究领域之间的相互联系,以及支配我们宇宙的基本原则。