angular interval

简明释义

角间隔

英英释义

例句

1.The surveyor measures the angular interval 角度区间 between two landmarks to determine property boundaries.

测量员测量两个地标之间的角度区间以确定财产边界。

2.The robot arm can rotate through an angular interval 角度区间 of 90 degrees to pick up the object.

机器人手臂可以在90度的角度区间内旋转以拾取物体。

3.In trigonometry, we often calculate the sine and cosine over an angular interval 角度区间 of 0 to 360 degrees.

在三角学中，我们常常计算0到360度的角度区间内的正弦和余弦值。

4.To achieve optimal performance, the engine operates efficiently within a narrow angular interval 角度区间 during rotation.

为了实现最佳性能，发动机在旋转过程中在狭窄的角度区间内高效运作。

5.The telescope adjusts its lens to capture light within a specific angular interval 角度区间 for better clarity.

望远镜调整其镜头以捕捉特定角度区间内的光线，以获得更好的清晰度。

作文

In the field of mathematics and physics, understanding various concepts is crucial for grasping more complex theories. One such concept is the angular interval, which refers to the measure of the angle between two lines or planes that intersect at a point. This concept is not only fundamental in geometry but also plays a significant role in various applications, including engineering, astronomy, and robotics. The angular interval can be expressed in degrees or radians, and it is essential to understand how to calculate it accurately to solve problems related to angles. To illustrate the importance of the angular interval, consider a scenario in engineering where precise measurements are required for the construction of a structure. Engineers must calculate the angular interval between different components to ensure that they fit together correctly. If there is an error in measuring this angle, it could lead to structural weaknesses or even failures. Therefore, having a solid grasp of what an angular interval is and how to compute it is vital for anyone working in fields that require precision. Moreover, in the realm of astronomy, the angular interval is used to describe the apparent distance between celestial objects. For astronomers, understanding the angular interval between stars or planets allows them to map their positions accurately and predict their movements over time. This knowledge is not only important for navigation but also for studying the universe's structure and behavior. The ability to measure these intervals accurately has led to significant advancements in our understanding of space. In robotics, the angular interval is crucial for programming movements and ensuring that robots can navigate their environments effectively. When a robot needs to turn or move to a specific location, the angular interval between its current position and the desired position must be calculated. This calculation ensures that the robot can execute its tasks efficiently without colliding with obstacles. As technology continues to advance, the importance of understanding the angular interval in robotics will only increase, making it a key concept for future engineers and programmers. In conclusion, the angular interval is a fundamental concept that transcends various fields of study. Whether in mathematics, engineering, astronomy, or robotics, understanding this term is essential for anyone looking to delve deeper into these disciplines. Mastery of the angular interval not only facilitates problem-solving but also enhances our ability to innovate and create solutions in an increasingly complex world. Thus, investing time to comprehend the angular interval and its applications can yield significant benefits in both academic and practical contexts.

在数学和物理学领域，理解各种概念对于掌握更复杂的理论至关重要。其中一个概念是角度区间，它指的是在一个点相交的两条线或平面之间的角度度量。这个概念不仅在几何学中是基础，而且在工程、天文学和机器人等多个应用中也发挥着重要作用。角度区间可以用度或弧度表示，准确计算它以解决与角度相关的问题是至关重要的。为了说明角度区间的重要性，考虑一个需要精确测量的工程场景。工程师必须计算不同组件之间的角度区间，以确保它们能够正确地结合在一起。如果在测量这个角度时出现错误，可能会导致结构的弱点甚至失败。因此，深入理解角度区间是什么以及如何计算它，对于任何从事需要精确度的领域的人来说都是至关重要的。此外，在天文学领域，角度区间用于描述天体之间的明显距离。对于天文学家来说，了解星星或行星之间的角度区间使他们能够准确绘制其位置并预测其随时间的运动。这种知识不仅对导航很重要，而且对研究宇宙的结构和行为也至关重要。准确测量这些区间的能力促进了我们对空间理解的重大进展。在机器人技术中，角度区间对于编程运动和确保机器人能够有效导航其环境至关重要。当机器人需要转向或移动到特定位置时，必须计算其当前位置与目标位置之间的角度区间。这一计算确保机器人能够高效地执行任务，而不会与障碍物发生碰撞。随着技术的不断进步，理解机器人技术中的角度区间的重要性将只会增加，使其成为未来工程师和程序员的关键概念。总之，角度区间是一个基本概念，超越了多个学科领域。无论是在数学、工程、天文学还是机器人技术中，理解这个术语对于任何希望深入研究这些学科的人来说都是必不可少的。掌握角度区间不仅有助于问题解决，还增强了我们在日益复杂的世界中创新和创造解决方案的能力。因此，花时间理解角度区间及其应用可以在学术和实践方面带来显著的好处。