tangent elevation

简明释义

仰角

英英释义

例句

1.The engineer used the tangent elevation to design the slope of the road.

工程师使用切线高程来设计道路的坡度。

2.A higher tangent elevation can improve visibility for drivers on a highway.

较高的切线高程可以提高高速公路上司机的能见度。

3.In surveying, understanding the tangent elevation is crucial for accurate land measurements.

在测量中，理解切线高程对于准确的土地测量至关重要。

4.The architect calculated the tangent elevation to ensure the building's roof would have proper drainage.

建筑师计算了切线高程以确保建筑屋顶有适当的排水。

5.During the presentation, she explained how the tangent elevation affects the overall landscape design.

在演示中，她解释了切线高程如何影响整体景观设计。

作文

In the field of mathematics and engineering, the concept of tangent elevation plays a crucial role, particularly in the study of curves and angles. To understand this term better, we must first break it down into its components. The word 'tangent' refers to a straight line that touches a curve at a single point without crossing it. This concept is fundamental in calculus, where the slope of a tangent line at a particular point on a curve represents the instantaneous rate of change. Elevation, on the other hand, refers to the height or vertical position of an object relative to a reference point, typically sea level.When we combine these two concepts, tangent elevation can be understood as the height of a tangent line at a specific point on a curve. This has practical applications in various fields, including architecture, construction, and even navigation. For instance, when designing a building, architects must consider the tangent elevation to ensure that the structure is both aesthetically pleasing and functional. By analyzing how the tangent lines interact with the building's curves, they can determine the optimal height and angle for windows, roofs, and other architectural features.Furthermore, in the realm of physics, tangent elevation can be used to analyze projectile motion. When an object is launched into the air, its trajectory can be modeled as a curve. The angle at which the object is launched can be described by the tangent line at the point of elevation. Understanding this relationship helps physicists predict the object's path and calculate its maximum height, distance traveled, and time of flight.Additionally, in the world of cartography and navigation, tangent elevation is essential for accurately representing the Earth's surface. Topographic maps often depict elevations using contour lines, and understanding the tangent elevation at various points can help in interpreting the steepness of slopes and the layout of terrain. This information is vital for hikers, engineers, and anyone involved in land development or environmental studies.Moreover, the significance of tangent elevation extends to computer graphics and animation. In rendering 3D models, understanding how light interacts with surfaces involves calculating the tangent elevation of various points on the model. This allows for realistic shading and texturing, enhancing the visual quality of animated films and video games.In conclusion, the term tangent elevation encapsulates a fundamental concept that bridges mathematics, physics, engineering, and art. Its implications are vast and varied, influencing how we design structures, analyze motion, navigate landscapes, and create visual media. By grasping the importance of tangent elevation, we can appreciate the intricate relationships between different fields and how they contribute to our understanding of the world around us. As we continue to explore these connections, the relevance of tangent elevation will undoubtedly remain significant in both theoretical and practical applications, making it an essential concept for students and professionals alike.

在数学和工程领域，切线高程的概念起着至关重要的作用，特别是在曲线和角度的研究中。要更好地理解这个术语，我们首先需要将其分解成两个部分。“切线”这个词指的是一条直线，它在一个曲线的单个点上接触该曲线而不与其交叉。这个概念在微积分中是基础，因为切线在曲线某一点的斜率代表了瞬时变化率。而“高程”则是指相对于某个参考点（通常是海平面）物体的高度或垂直位置。当我们将这两个概念结合起来时，切线高程可以理解为在曲线特定点上切线的高度。这在建筑、施工甚至导航等各个领域都有实际应用。例如，在设计建筑时，建筑师必须考虑到切线高程，以确保结构既美观又实用。通过分析切线与建筑曲线的相互作用，他们可以确定窗户、屋顶和其他建筑特征的最佳高度和角度。此外，在物理学领域，切线高程可用于分析抛体运动。当一个物体被发射到空中时，其轨迹可以建模为一条曲线。物体发射的角度可以通过高程点处的切线来描述。理解这种关系有助于物理学家预测物体的路径并计算其最大高度、行驶距离和飞行时间。此外，在制图和导航的世界中，切线高程对于准确表示地球表面至关重要。地形图通常使用等高线描绘高程，而理解不同点的切线高程可以帮助解释坡度的陡峭程度和地形的布局。这些信息对于徒步旅行者、工程师以及任何参与土地开发或环境研究的人都是至关重要的。此外，切线高程的意义延伸到计算机图形和动画领域。在渲染3D模型时，理解光如何与表面相互作用涉及计算模型上各点的切线高程。这使得实现逼真的阴影和纹理成为可能，从而增强动画电影和视频游戏的视觉质量。总之，术语切线高程概括了一个基本概念，连接了数学、物理学、工程学和艺术。它的影响广泛而多样，影响着我们如何设计结构、分析运动、导航地形和创造视觉媒体。通过掌握切线高程的重要性，我们可以欣赏不同领域之间复杂的关系，以及它们如何促进我们对周围世界的理解。随着我们继续探索这些联系，切线高程的相关性无疑将在理论和实际应用中保持重要，使其成为学生和专业人士都必须掌握的概念。