accumutated angle

简明释义

1. 总角; 2. 合力角;

英英释义

例句

1.The accumulated angle of the pendulum increased as it swung back and forth.

摆的累积角度随着前后摆动而增加。

2.In the design phase, we need to calculate the accumulated angle for the joint to ensure proper movement.

在设计阶段，我们需要计算关节的累积角度以确保正确的运动。

3.The robot's arm was programmed to move at an accumulated angle of 45 degrees to pick up the object.

机器人的手臂被编程以45度的累积角度移动以拾取物体。

4.The architect specified an accumulated angle of 30 degrees for the roof design.

建筑师为屋顶设计指定了30度的累积角度。

5.To achieve the desired trajectory, the pilot adjusted the accumulated angle of the wings.

为了达到理想的轨迹，飞行员调整了机翼的累积角度。

作文

In the realm of geometry, angles play a crucial role in understanding shapes and their properties. One particular concept that often comes up in discussions about angles is the idea of an accumulated angle. This term refers to the total angle formed by the combination of multiple individual angles, which can be particularly useful when analyzing complex geometric figures or when working on problems involving rotation and movement.To better grasp the concept of an accumulated angle, let’s consider a practical example. Imagine a clock face. The hour hand moves from one hour mark to the next, creating an angle with each movement. If we were to calculate the total angle that the hour hand has turned after moving through several hours, we would be determining the accumulated angle. For instance, if the hour hand moves from 12 to 3, it has turned 90 degrees. If it then moves from 3 to 6, that adds another 90 degrees, making the total accumulated angle 180 degrees.Understanding accumulated angles is not just limited to simple shapes like circles or clocks; it extends to more complex geometrical figures as well. For instance, in a polygon, each interior angle contributes to the overall shape. By summing all the interior angles, we can find the accumulated angle of the polygon. This is especially important in fields such as architecture and engineering, where precise measurements are critical.Moreover, the concept of accumulated angles can also be applied in real-life scenarios, such as in navigation. When pilots or sailors chart their courses, they often need to account for various angles of direction. Each change in direction can be viewed as a new angle added to the previous ones, leading to an accumulated angle that defines their current heading. This cumulative understanding of angles helps ensure that they reach their destinations accurately and efficiently.In conclusion, the concept of an accumulated angle is fundamental in both theoretical and practical applications of geometry. By recognizing how individual angles combine to form a total angle, we can solve complex problems and better understand the world around us. Whether in mathematics, navigation, or even everyday situations, the idea of accumulated angles provides a framework for analyzing and interpreting angular relationships effectively.

在几何学领域，角度在理解形状及其特性方面起着至关重要的作用。一个经常出现在角度讨论中的特定概念是累积角的概念。这个术语指的是通过多个单独角度的组合形成的总角度，这在分析复杂几何图形或处理涉及旋转和运动的问题时尤其有用。为了更好地掌握累积角的概念，让我们考虑一个实际的例子。想象一下一个时钟面。时针从一个小时标记移动到下一个，每次移动都形成一个角度。如果我们要计算时针在经过几个小时后所转动的总角度，我们将确定累积角。例如，时针从12点移动到3点，它转动了90度。如果它接着从3点移动到6点，那又增加了90度，使得总的累积角为180度。理解累积角不仅限于简单的形状，如圆形或时钟；它还扩展到更复杂的几何图形。例如，在一个多边形中，每个内角都对整体形状有所贡献。通过求和所有内角，我们可以找到多边形的累积角。这在建筑和工程等领域尤为重要，因为精确的测量至关重要。此外，累积角的概念也可以应用于现实生活场景，例如在导航中。当飞行员或水手绘制航线时，他们通常需要考虑各种方向的角度。每次方向的变化都可以看作是一个新角度添加到之前的角度中，从而形成一个定义他们当前航向的累积角。对这些角度的累积理解有助于确保他们准确高效地到达目的地。总之，累积角的概念在几何的理论和实践应用中都是基础性的。通过认识到个别角度如何结合形成一个总角度，我们能够解决复杂问题，更好地理解我们周围的世界。无论是在数学、导航，还是日常情况中，累积角的概念提供了一个有效分析和解释角关系的框架。