coordinate system

简明释义

座标系

英英释义

例句

1.Different fields may use various types of coordinate systems 坐标系, like polar or spherical.

不同领域可能使用各种类型的坐标系 坐标系，如极坐标或球坐标。

2.To graph the function, we need to establish a coordinate system 坐标系 on the Cartesian plane.

要绘制这个函数，我们需要在笛卡尔平面上建立一个坐标系 坐标系。

3.In computer graphics, a 3D coordinate system 坐标系 is essential for rendering objects.

在计算机图形学中，3D 坐标系 坐标系 对于渲染对象是必不可少的。

4.The GPS uses a global coordinate system 坐标系统 to provide accurate location data.

GPS使用全球坐标系统 坐标系统 提供准确的位置数据。

5.In mathematics, a coordinate system 坐标系 helps to locate points in space using numbers.

在数学中，坐标系 坐标系 帮助通过数字定位空间中的点。

作文

In the field of mathematics and physics, a coordinate system is an essential concept that allows us to describe the position of points in space. A coordinate system provides a framework for identifying locations using numbers, which can be crucial for various applications, from engineering to computer graphics. The most common type of coordinate system is the Cartesian coordinate system, where points are defined by their distances from two or three perpendicular axes. For instance, in a two-dimensional space, a point can be represented by an ordered pair (x, y), where 'x' denotes the horizontal distance from the vertical axis, and 'y' represents the vertical distance from the horizontal axis.The importance of a coordinate system extends beyond mere mathematical representation; it also plays a critical role in real-world applications. For example, in navigation, a global positioning system (GPS) relies on a coordinate system to determine precise locations on Earth. By using latitude and longitude as coordinates, GPS technology enables users to find their way in unfamiliar territories, making travel safer and more efficient.Moreover, in the realm of computer graphics, a coordinate system is vital for rendering images on screens. Each pixel on a display can be identified using a coordinate system, allowing graphic designers to manipulate images accurately. Understanding how to work within various coordinate systems is essential for creating realistic animations and simulations, as it helps in positioning objects in a three-dimensional space.Different types of coordinate systems exist, such as polar and spherical systems, each suited for specific applications. A polar coordinate system uses angles and distances from a central point, which can be particularly useful in scenarios involving circular motion. On the other hand, a spherical coordinate system is used to represent points in three-dimensional space using two angles and a radius, which is essential in fields like astronomy and physics.Understanding the concept of a coordinate system is not only important for professionals in scientific fields but also for students learning mathematics. Mastering coordinate systems lays the groundwork for more advanced topics, such as calculus and linear algebra. Students who grasp these concepts early on will find it easier to tackle complex problems later in their academic careers.In conclusion, a coordinate system is a fundamental tool in both theoretical and applied sciences. It serves as a bridge between abstract mathematical concepts and practical applications in the real world. As we continue to explore and innovate in various fields, the significance of coordinate systems will undoubtedly grow, making it imperative for learners and professionals alike to develop a strong understanding of this essential concept.

在数学和物理学领域，坐标系统是一个基本概念，它使我们能够描述空间中点的位置。坐标系统提供了一个框架，用于使用数字识别位置，这对于从工程到计算机图形等各种应用至关重要。最常见的类型是笛卡尔坐标系统，其中点由与两个或三个垂直轴的距离定义。例如，在二维空间中，一个点可以用有序对（x，y）表示，其中'x'表示与垂直轴的水平距离，而'y'表示与水平轴的垂直距离。坐标系统的重要性超出了单纯的数学表示；它在现实世界的应用中也发挥着关键作用。例如，在导航中，全球定位系统（GPS）依赖于坐标系统来确定地球上的精确位置。通过使用纬度和经度作为坐标，GPS技术使用户能够在不熟悉的地区找到方向，从而使旅行更安全、更高效。此外，在计算机图形领域，坐标系统对于在屏幕上渲染图像至关重要。显示器上的每个像素都可以使用坐标系统进行识别，使图形设计师能够准确操作图像。理解如何在各种坐标系统中工作对于创建逼真的动画和模拟至关重要，因为它有助于在三维空间中定位对象。不同类型的坐标系统存在，例如极坐标系统和球面坐标系统，每种系统适用于特定应用。极坐标坐标系统使用角度和距离从中心点出发，这在涉及圆周运动的场景中特别有用。另一方面，球面坐标系统用于使用两个角度和一个半径表示三维空间中的点，这在天文学和物理学等领域中至关重要。理解坐标系统的概念不仅对科学领域的专业人士重要，对于学习数学的学生也是如此。掌握坐标系统为更高级的主题奠定了基础，例如微积分和线性代数。早期掌握这些概念的学生会发现，后来解决复杂问题会更容易。总之，坐标系统是理论和应用科学中的基本工具。它在抽象数学概念与现实世界中的实际应用之间架起了一座桥梁。随着我们继续在各个领域探索和创新，坐标系统的重要性无疑会增加，使学习者和专业人士都必须深入理解这一基本概念。