double altitude
简明释义
等高度
英英释义
Double altitude refers to a measurement that is twice the height or elevation of a specific reference point, often used in contexts such as aviation or geometry. | 双重高度是指某个特定参考点的高度或海拔的两倍,常用于航空或几何等领域。 |
例句
1.For safety reasons, the drone was programmed to maintain a double altitude above the ground level.
出于安全原因,无人机被编程为保持在地面水平之上双倍高度。
2.The pilot decided to fly at a double altitude to avoid bad weather.
飞行员决定以双倍高度飞行,以避开恶劣天气。
3.In the climbing competition, the team aimed to reach a double altitude compared to last year.
在攀岩比赛中,团队的目标是达到去年的双倍高度。
4.The mountain climbers set a goal to achieve a double altitude on their next expedition.
登山者设定了一个目标,在他们的下一次探险中达到双倍高度。
5.During the training session, the athletes practiced running at a double altitude to build endurance.
在训练课程中,运动员们练习在双倍高度下跑步,以增强耐力。
作文
In the world of geometry and mathematics, understanding the concept of altitude is crucial. The altitude of a triangle is defined as the perpendicular segment from a vertex to the line containing the opposite side. However, when we talk about double altitude, we are referring to a situation where we consider not just one altitude but two, effectively doubling the height measurement in a given context. This concept can be particularly useful in various applications, including architecture and engineering, where understanding the full height of structures is essential for safety and design purposes.Consider a triangular prism, for instance. If we were to calculate its volume, we would need to know the area of the triangular base and the height of the prism. If we were to apply the idea of double altitude, we might look at both the height of the triangular base and the height of the prism itself, allowing us to understand the total volume in a more comprehensive way. This dual perspective can lead to more accurate calculations and better designs.In addition, the concept of double altitude can also be applied in trigonometry. For example, when calculating the sine of an angle, we often use the altitude to determine the height of a triangle relative to its base. By considering a double altitude, we can analyze the relationships between different angles and sides in a more complex manner, leading to deeper insights into the properties of triangles.Moreover, in real-world applications, the idea of double altitude can be seen in fields such as aviation. Pilots must understand altitude not only in terms of their current flying height but also in relation to the terrain below them. This is particularly important when navigating mountainous regions where the altitude can change rapidly. By considering both the current altitude and the highest point in the vicinity (essentially a form of double altitude), pilots can ensure safer flights and avoid potential hazards.Furthermore, in sports like basketball, the concept of double altitude can be metaphorically applied. When players jump for a rebound, they often aim to reach a height that is significantly above the average jump height. By striving for this higher goal, players can improve their chances of securing the ball. In this sense, the double altitude symbolizes ambition and the pursuit of excellence, encouraging athletes to push beyond their limits.In conclusion, the term double altitude encompasses a broader understanding of height and measurement in various contexts. Whether in geometry, trigonometry, aviation, or sports, recognizing the importance of considering multiple altitudes can lead to better outcomes and enhanced performance. As we continue to explore the intricacies of these concepts, we find that the idea of double altitude serves as a reminder of the value of perspective and depth in our analyses. It challenges us to think critically and to embrace complexity in our understanding of the world around us.
在几何和数学的世界中,理解高度的概念至关重要。三角形的高度被定义为从一个顶点到包含对边的直线的垂直线段。然而,当我们谈论double altitude时,我们指的是一种情况,其中我们不仅考虑一个高度,而是两个,从而在给定的上下文中有效地加倍高度测量。这个概念在建筑和工程等各种应用中尤为有用,因为了解结构的整体高度对于安全和设计目的至关重要。以三角棱柱为例。如果我们要计算它的体积,我们需要知道三角形底面的面积和棱柱的高度。如果我们应用double altitude的概念,我们可能会考虑三角形底面的高度和棱柱本身的高度,这使我们能够更全面地理解总体积。这种双重视角可以导致更准确的计算和更好的设计。此外,double altitude的概念也可以应用于三角学。例如,在计算一个角的正弦时,我们通常使用高度来确定相对于底边的三角形高度。通过考虑double altitude,我们可以更复杂地分析不同角度和边之间的关系,从而深入了解三角形的性质。此外,在航空等现实应用中,double altitude的想法可以看到。飞行员必须理解高度,不仅是指他们当前的飞行高度,还与他们下方的地形有关。这在导航山区时尤其重要,因为高度可能会迅速变化。通过考虑当前高度和附近最高点(本质上是一种double altitude),飞行员可以确保更安全的飞行,避免潜在的危险。此外,在篮球等运动中,double altitude的概念可以比喻性地应用。当球员跳跃争抢篮板时,他们通常旨在达到远高于平均跳跃高度的高度。通过努力追求这个更高的目标,球员可以提高抢到球的机会。从这个意义上说,double altitude象征着雄心和追求卓越,鼓励运动员超越自己的极限。总之,术语double altitude涵盖了在各种上下文中对高度和测量的更广泛理解。无论是在几何、三角学、航空还是体育中,认识到考虑多个高度的重要性都可以带来更好的结果和更高的表现。随着我们继续探索这些概念的复杂性,我们发现double altitude的想法提醒我们在分析中重视视角和深度。它挑战我们批判性地思考,并在理解周围世界的过程中拥抱复杂性。
相关单词