ordinates

简明释义

英[ɔːrˈdɪnɪts]美[ɔːrˈdɪnɪts]

n. 船体分站；[数] 纵坐标

英英释义

单词用法

同义词

反义词

例句

1.The inverse problem is solved using conjugate gradient method of minimization based on discrete ordinates method of radiative transfer equation.

该方法是在辐射传递方程离散坐标近似的基础上，用求目标函数极小值的共轭梯度法进行反演计算。

2.How I act, how I talk and interact with you, how I interact with other sub-ordinates and even how I interact with other captains.

我怎么行动、我怎么说话、我怎样与你和其他副官配合、以及我怎样和其他队长配合。

3.Rescue Co-ordination Centre co-ordinates all maritime search and rescue operations within the international waters of the South China sea.

海事处海上救援协调中心协调所有在南中国海属于国际水域范围内的海上搜救行动。

4.Co-ordinates press releases as required of hotel events and new staff.

发布酒店重大事件和入职新员工的新闻。

5.This paper presents a method of using the principle of virtual displacements directly to obtain the ordinates of the influence line for frames.

本文阐述了直接用虚位移原理计算刚架影响线纵距的方法。

6.Continue the vertical alphabetical co-ordinates down the second grid to avoid confusion between grids. See example below.

为了防止混淆两个方格，可以在对第二个方格字母标号时接着第一个方格的顺序。

7.Aiming at the especial circumstance model of maze, maze path_planning algorithm based on cartesian co-ordinates is raised.

针对迷宫这类特殊的环境模型，提出了基于笛卡儿坐标系的新的路径规划算法。

8.Acquire a positive working attitude. Be self-disciplined and self-motivated; set a good working example for all sub-ordinates.

需具备主动进取的工作态度，并具有自我约束能力和积极性，要为下属树立良好的工作榜样。

9.In a Cartesian coordinate system, the position of a point is determined by its ordinates (坐标).

在笛卡尔坐标系中，一个点的位置由它的ordinates（坐标）决定。

10.When plotting a graph, you need to identify the ordinates (纵坐标) of each point.

绘制图表时，你需要确定每个点的ordinates（纵坐标）。

11.The ordinates (坐标) can be used to find the distance between two points on a plane.

可以使用ordinates（坐标）来计算平面上两点之间的距离。

12.In the equation of a line, the ordinates (纵坐标) represent the output values.

在线的方程中，ordinates（纵坐标）表示输出值。

13.To solve this problem, we must first determine the ordinates (坐标) of the given points.

要解决这个问题，我们必须首先确定给定点的ordinates（坐标）。

作文

In mathematics, particularly in the field of geometry and graphing, the term ordinates refers to the second element in an ordered pair that defines a point's position in a two-dimensional space. When we think about a Cartesian coordinate system, we often refer to the x-coordinate and the y-coordinate. The x-coordinate is known as the abscissa, while the y-coordinate is referred to as the ordinates. This distinction is crucial when plotting points on a graph or analyzing the relationships between different variables. For instance, consider the point (3, 4). In this ordered pair, '3' is the x-coordinate (abscissa), and '4' is the ordinate. If we visualize this on a graph, we would move three units along the x-axis and four units up the y-axis to locate the point. Understanding the role of ordinates is essential for students learning algebra and geometry, as it lays the groundwork for more complex concepts such as functions, slopes, and intercepts. Moreover, the concept of ordinates extends beyond simple graphing. It plays a significant role in various fields, including physics, engineering, and computer graphics. For example, in physics, when we analyze motion, we often represent the position of an object using coordinates, where the ordinate can denote its vertical position at any given time. Similarly, in computer graphics, understanding how to manipulate ordinates allows developers to create intricate designs and animations by controlling the placement of pixels on a screen. To further illustrate the importance of ordinates, let’s consider a practical application in urban planning. City planners use maps that are based on coordinate systems to determine the best locations for parks, schools, and other facilities. By analyzing the ordinates of various sites, they can assess factors such as accessibility, population density, and environmental impact. This data-driven approach ensures that resources are allocated efficiently and that communities are developed thoughtfully. In conclusion, the term ordinates is not just a mathematical concept; it is a fundamental part of how we understand and interact with the world around us. Whether we are plotting points on a graph, analyzing physical phenomena, or planning urban spaces, the significance of ordinates cannot be overstated. As students and professionals alike continue to explore the vast applications of mathematics, a solid grasp of ordinates will undoubtedly enhance their analytical skills and problem-solving abilities. Understanding this term opens doors to a deeper comprehension of various disciplines, highlighting the interconnectedness of knowledge in our increasingly complex world.

在数学中，特别是在几何和图形学领域，术语ordinates指的是定义二维空间中点位置的有序对中的第二个元素。当我们考虑笛卡尔坐标系时，我们通常提到x坐标和y坐标。x坐标被称为横坐标，而y坐标则被称为ordinates。这种区分在绘制图形或分析不同变量之间的关系时至关重要。 例如，考虑点（3，4）。在这个有序对中，“3”是x坐标（横坐标），而“4”是ordinate。如果我们在图上可视化这一点，我们将沿x轴移动三单位，并沿y轴向上移动四单位以找到该点。理解ordinates的作用对于学习代数和几何的学生至关重要，因为它为更复杂的概念，如函数、斜率和截距奠定了基础。 此外，ordinates的概念超越了简单的图形表示。它在物理、工程和计算机图形学等多个领域发挥着重要作用。例如，在物理学中，当我们分析运动时，通常使用坐标表示物体的位置，其中ordinate可以表示给定时间的垂直位置。同样，在计算机图形学中，理解如何操作ordinates使开发人员能够通过控制屏幕上像素的放置来创建复杂的设计和动画。 为了进一步说明ordinates的重要性，让我们考虑城市规划中的一个实际应用。城市规划者使用基于坐标系统的地图来确定公园、学校和其他设施的最佳位置。通过分析各种地点的ordinates，他们可以评估可达性、人口密度和环境影响等因素。这种数据驱动的方法确保资源的有效分配，并且社区的发展是经过深思熟虑的。 总之，术语ordinates不仅仅是一个数学概念；它是我们理解和与周围世界互动的基本部分。无论我们是在图上绘制点、分析物理现象，还是规划城市空间，ordinates的重要性都不容小觑。随着学生和专业人士继续探索数学的广泛应用，对ordinates的扎实掌握无疑将增强他们的分析能力和解决问题的能力。理解这个术语为更深入地理解各个学科打开了大门，突显了我们日益复杂的世界中知识的相互联系。