angular travel

简明释义

角位移

英英释义

例句

1.The robot's arm can achieve a maximum angular travel of 180 degrees, allowing it to reach various positions.

机器人的手臂可以达到最大角度移动180度，使其能够到达不同的位置。

2.When programming the CNC machine, we need to set the angular travel for each axis accurately.

在编程数控机床时，我们需要准确设置每个轴的角度移动。

3.The vehicle's steering system is designed to limit the angular travel to prevent oversteering.

车辆的转向系统设计为限制角度移动，以防止过度转向。

4.The drone's gimbal allows for smooth video capture by adjusting the angular travel of the camera.

无人机的云台通过调整相机的角度移动来实现平稳的视频捕捉。

5.In this simulation, we need to calculate the angular travel of the pendulum to determine its swing range.

在这个模拟中，我们需要计算摆的角度移动以确定其摆动范围。

作文

In the world of physics and engineering, concepts such as motion and rotation are fundamental to understanding how objects interact with one another. One important term that often arises in discussions about rotational motion is angular travel. The term refers to the distance an object rotates around a fixed point, typically measured in degrees or radians. This concept is crucial for various applications, from designing machinery to understanding celestial movements. For instance, when considering the movement of a wheel, the angular travel would indicate how far the wheel has turned from its original position. It provides insight into the amount of rotation and helps engineers calculate other important factors such as speed and torque.Understanding angular travel can be particularly beneficial in fields like robotics, where precise movements are essential. When programming a robotic arm, engineers must consider the angular travel required for each joint to perform tasks accurately. Each joint's range of motion is limited, and knowing the angular travel allows programmers to ensure that the robot operates within safe parameters, avoiding mechanical failures or accidents.Moreover, angular travel is not only applicable in mechanical systems but also in the field of astronomy. Astronomers often measure the angular travel of celestial bodies to predict their positions in the sky. For example, the Earth's rotation around its axis results in a significant angular travel over a 24-hour period, which leads to the cycle of day and night. Understanding this angular travel is essential for navigation and observing astronomical events.In addition, angular travel can be observed in everyday activities. When riding a bicycle, the pedals undergo angular travel as they rotate around the crankset. The distance traveled by the bike is directly related to the angular travel of the pedals and the size of the wheels. Cyclists often calculate their gear ratios based on this relationship to optimize their performance.Furthermore, in sports, athletes frequently utilize the concept of angular travel to improve their techniques. For instance, in gymnastics, gymnasts must understand their body's angular travel during flips and spins to execute their routines successfully. Coaches analyze the angular travel of athletes to provide feedback and help them refine their movements for better performance.Overall, the concept of angular travel extends beyond theoretical physics; it has practical implications in various fields, including engineering, robotics, astronomy, cycling, and sports. By comprehending the significance of angular travel, individuals can better appreciate the mechanics of motion and leverage this knowledge in their respective disciplines. As technology continues to advance, the importance of understanding angular travel will only grow, highlighting the necessity for education and innovation in these areas.

在物理和工程的世界中，运动和旋转等概念是理解物体如何相互作用的基础。一个常常出现在讨论旋转运动时的重要术语是角位移。这个术语指的是物体围绕固定点旋转的距离，通常用度或弧度来测量。这个概念对于各种应用至关重要，从设计机械到理解天体运动。例如，在考虑轮子的运动时，角位移将指示轮子从其原始位置旋转的程度。它提供了旋转量的洞察，并帮助工程师计算其他重要因素，如速度和扭矩。理解角位移在机器人技术等领域尤为有益，在这些领域，精确的运动是至关重要的。当编程机器人手臂时，工程师必须考虑每个关节所需的角位移以准确执行任务。每个关节的运动范围是有限的，了解角位移使程序员能够确保机器人在安全参数内操作，避免机械故障或事故。此外，角位移不仅适用于机械系统，也适用于天文学领域。天文学家经常测量天体的角位移以预测它们在天空中的位置。例如，地球绕其轴的旋转导致在24小时内产生显著的角位移，这导致昼夜循环。理解这种角位移对导航和观察天文事件至关重要。此外，在日常活动中也可以观察到角位移。骑自行车时，踏板在曲轴周围旋转，经历了角位移。自行车行驶的距离与踏板的角位移和车轮的大小直接相关。骑自行车的人通常根据这种关系计算他们的齿比，以优化他们的表现。此外，在体育运动中，运动员经常利用角位移的概念来改善他们的技术。例如，在体操中，体操运动员必须理解他们身体在翻转和旋转过程中的角位移，以成功执行他们的动作。教练分析运动员的角位移以提供反馈，并帮助他们完善动作以提高表现。总的来说，角位移的概念超越了理论物理；它在工程、机器人技术、天文学、骑行和体育等多个领域具有实际意义。通过理解角位移的重要性，个人可以更好地欣赏运动的力学，并在各自的学科中利用这一知识。随着技术的不断进步，理解角位移的重要性只会增加，这突显了在这些领域进行教育和创新的必要性。