angle of deviation

简明释义

偏差角

英英释义

例句

1.The engineer measured the angle of deviation to ensure the beam was aligned correctly.

工程师测量了偏差角以确保光束正确对齐。

2.In navigation, the angle of deviation can affect the accuracy of the course.

在导航中，偏差角会影响航向的准确性。

3.The angle of deviation was critical for calibrating the optical instruments.

偏差角对于校准光学仪器至关重要。

4.During the experiment, the scientists recorded the angle of deviation of the light beam.

在实验过程中，科学家记录了光束的偏差角。

5.The pilot adjusted the flight path based on the angle of deviation from the intended route.

飞行员根据与预定航线的偏差角调整了飞行路径。

作文

In the realm of physics and engineering, understanding the concept of angle of deviation is crucial for analyzing the behavior of light and other waves. The angle of deviation refers to the angle at which a wave, such as light, is deflected from its original path when it passes through a medium or encounters an obstacle. This phenomenon can be observed in various scenarios, including refraction, reflection, and diffraction. For instance, when light travels from air into water, it bends due to the change in speed, resulting in a measurable angle of deviation. This bending effect is not only fascinating but also essential for applications like lens design, optical instruments, and even everyday experiences such as seeing objects underwater.To illustrate this further, consider the example of a prism. When a beam of white light enters a prism, it is refracted at two surfaces, resulting in a spectrum of colors. The angle of deviation for each color varies because different wavelengths of light bend at different angles. This principle is the basis for creating prisms that disperse light into a rainbow of colors, showcasing the beauty of nature's spectrum. Understanding the angle of deviation helps scientists and engineers manipulate light for various purposes, such as creating more efficient solar panels or improving the performance of cameras.Moreover, the angle of deviation plays a significant role in navigation and communication technologies. For example, radar systems rely on the principles of wave propagation and reflection. When a radar wave hits an object, it reflects back at a certain angle of deviation, allowing operators to determine the object's distance and speed. Similarly, in telecommunications, understanding how signals deviate when passing through different mediums is essential for optimizing signal strength and clarity.In addition to its practical applications, the angle of deviation also has implications in scientific research. Physicists study the angle of deviation to gain insights into the fundamental properties of materials and their interactions with various forms of energy. By measuring how much light deviates as it passes through different substances, researchers can infer important information about the material's structure and composition.In conclusion, the concept of angle of deviation is integral to our understanding of wave behavior in physics and engineering. Its applications span from everyday phenomena, such as the way we perceive colors, to advanced technologies that enhance our communication and navigation capabilities. As we continue to explore the mysteries of the universe, grasping the nuances of the angle of deviation will undoubtedly lead to new discoveries and innovations that shape our future.Understanding the angle of deviation not only enriches our knowledge of the physical world but also empowers us to harness these principles for practical use, ultimately enhancing our quality of life and expanding the horizons of technology.

在物理和工程领域，理解“偏差角”这一概念对于分析光和其他波的行为至关重要。“偏差角”指的是波（如光）在通过介质或遇到障碍物时，从其原始路径偏转的角度。这种现象可以在各种场景中观察到，包括折射、反射和衍射。例如，当光从空气进入水中时，由于速度的变化，它会弯曲，导致可测量的“偏差角”。这种弯曲效应不仅令人着迷，而且对于透镜设计、光学仪器以及日常体验（例如看到水下物体）等应用至关重要。为了进一步说明这一点，考虑一个棱镜的例子。当一束白光进入棱镜时，它在两个表面上发生折射，导致颜色的光谱。每种颜色的“偏差角”不同，因为不同波长的光以不同的角度弯曲。这一原理是制造将光分散成彩虹色的棱镜的基础，展示了自然光谱的美丽。理解“偏差角”帮助科学家和工程师操控光以实现各种目的，例如创造更高效的太阳能电池板或提高相机的性能。此外，“偏差角”在导航和通信技术中也发挥着重要作用。例如，雷达系统依赖于波传播和反射的原理。当雷达波击中物体时，它以某个“偏差角”反射回来，使操作员能够确定物体的距离和速度。同样，在电信领域，理解信号在不同介质中传递时的偏差对于优化信号强度和清晰度至关重要。除了实际应用外，“偏差角”在科学研究中也具有重要意义。物理学家研究“偏差角”以深入了解材料的基本特性及其与各种能量形式的相互作用。通过测量光在不同物质中偏离的程度，研究人员可以推断出有关材料结构和成分的重要信息。总之，“偏差角”的概念对于我们理解物理和工程中的波行为至关重要。它的应用范围从日常现象（例如我们如何感知颜色）到增强我们通信和导航能力的先进技术。随着我们继续探索宇宙的奥秘，掌握“偏差角”的细微差别无疑将导致新的发现和创新，塑造我们的未来。理解“偏差角”不仅丰富了我们对物理世界的知识，而且使我们能够利用这些原理进行实际应用，最终提高我们的生活质量并拓展技术的视野。