angle of rotation

简明释义

旋转角

英英释义

The angle of rotation refers to the measure of the degree to which a figure or object is rotated around a fixed point or axis.

旋转角度是指围绕固定点或轴旋转图形或物体的度数。

例句

1.In robotics, the angle of rotation 旋转角度 is crucial for precise movement of robotic arms.

在机器人技术中,旋转角度 angle of rotation 对于机器臂的精确运动至关重要。

2.To align the satellite dish correctly, you need to adjust the angle of rotation 旋转角度 based on your location.

为了正确对齐卫星天线,您需要根据您的位置调整旋转角度 angle of rotation

3.In a 3D graphics program, the user can specify the angle of rotation 旋转角度 to rotate an object around a specific axis.

在3D图形程序中,用户可以指定旋转角度 angle of rotation 来围绕特定轴旋转一个物体。

4.The angle of rotation 旋转角度 for the wheel was set to 45 degrees to create a unique design.

车轮的旋转角度 angle of rotation 被设置为45度,以创造独特的设计。

5.The engineer calculated the angle of rotation 旋转角度 needed for the gears to mesh properly.

工程师计算了齿轮正确啮合所需的旋转角度 angle of rotation

作文

The concept of the angle of rotation is fundamental in both mathematics and physics. It refers to the measure of the degree to which a figure or object has been rotated around a specific point, known as the center of rotation. In simpler terms, it tells us how far an object has turned from its original position. Understanding the angle of rotation is essential in various fields, including engineering, robotics, and computer graphics. For instance, when designing a robot arm, engineers must calculate the angle of rotation for each joint to ensure that the arm can reach its intended target accurately.In geometry, the angle of rotation is often expressed in degrees or radians. A full rotation corresponds to 360 degrees or 2π radians, while a half rotation is 180 degrees or π radians. This measurement allows us to describe the position of an object after it has been rotated. For example, if a square is rotated 90 degrees clockwise around its center, the angle of rotation is 90 degrees. Visualizing this can help students grasp the concept more effectively, as they can see how the square changes its orientation.In the realm of computer graphics, the angle of rotation plays a crucial role in animation and modeling. When animators create a rotating object, they need to specify the angle of rotation at each frame to produce smooth motion. This involves using mathematical functions to interpolate the angles between frames, ensuring that the object appears to rotate naturally. Moreover, in 3D modeling software, users can manipulate objects by adjusting their angle of rotation, allowing for intricate designs and realistic simulations.Physics also utilizes the angle of rotation when analyzing rotational motion. For instance, when studying the motion of planets, scientists consider the angle of rotation of celestial bodies as they orbit around stars. The rotation of the Earth on its axis creates day and night, demonstrating the practical implications of this concept. Additionally, understanding the angle of rotation helps in calculating angular momentum, which is critical in understanding the behavior of rotating systems.In conclusion, the angle of rotation is a versatile and essential concept that spans multiple disciplines. Whether in mathematics, physics, or computer graphics, mastering this idea is crucial for anyone engaged in fields that involve rotation and movement. By comprehending the angle of rotation, individuals can enhance their problem-solving skills and apply this knowledge to real-world scenarios, making it a valuable component of education and professional development.

旋转角度的概念在数学和物理学中是基础的。它指的是一个图形或物体围绕特定点(称为旋转中心)旋转的程度的测量。简单来说,它告诉我们一个物体从其原始位置转动了多少。理解旋转角度在工程、机器人技术和计算机图形学等多个领域都是至关重要的。例如,在设计机器人手臂时,工程师必须计算每个关节的旋转角度,以确保手臂能够准确地到达预期目标。在几何学中,旋转角度通常用度数或弧度表示。一个完整的旋转对应于360度或2π弧度,而半个旋转是180度或π弧度。这一测量使我们能够描述物体在旋转后的位置。例如,如果一个正方形围绕其中心顺时针旋转90度,则旋转角度为90度。可视化这一过程可以帮助学生更有效地理解该概念,因为他们可以看到正方形如何改变其方向。在计算机图形学领域,旋转角度在动画和建模中起着至关重要的作用。当动画师创建一个旋转的物体时,他们需要在每一帧中指定旋转角度,以产生平滑的运动。这涉及使用数学函数在帧之间插值角度,确保物体看起来自然地旋转。此外,在3D建模软件中,用户可以通过调整物体的旋转角度来操控对象,从而允许复杂的设计和逼真的模拟。物理学也利用旋转角度来分析旋转运动。例如,在研究行星的运动时,科学家考虑天体在绕恒星轨道运动时的旋转角度。地球自转造成昼夜变化,展示了这一概念的实际意义。此外,理解旋转角度有助于计算角动量,这在理解旋转系统的行为中至关重要。总之,旋转角度是一个多领域的多用途且至关重要的概念。无论是在数学、物理还是计算机图形学中,掌握这个概念对于任何从事涉及旋转和运动的领域的人都是至关重要的。通过理解旋转角度,个人可以增强解决问题的能力,并将这些知识应用于现实世界的情境中,使其成为教育和职业发展的宝贵组成部分。

相关单词

angle

angle详解:怎么读、什么意思、用法

rotation

rotation详解:怎么读、什么意思、用法