error angle

简明释义

误差角

英英释义

例句

1.The technician measured the error angle 误差角 in the alignment of the satellite dish.

技术员测量了卫星天线的误差角。

2.In robotics, minimizing the error angle 误差角 is crucial for precise movements.

在机器人技术中，最小化误差角对于精确运动至关重要。

3.The pilot adjusted the flight path to correct the error angle 误差角 caused by wind.

飞行员调整了航线以修正因风造成的误差角。

4.The error angle 误差角 in the laser alignment was too high for accurate measurements.

激光对准中的误差角过高，无法进行准确测量。

5.Engineers calculated the error angle 误差角 during the testing of the new bridge design.

工程师在测试新桥梁设计时计算了误差角。

作文

In the field of engineering and physics, precision is paramount. Engineers and scientists often rely on measurements and calculations to create accurate models and designs. One critical aspect of these measurements is the concept of the error angle, which refers to the deviation from the expected or true angle in a given measurement. Understanding the error angle is essential for ensuring the reliability and accuracy of various applications, from constructing buildings to designing intricate machinery.The error angle can arise from various sources, including human error, instrument calibration issues, and environmental factors. For instance, when an engineer measures the angle of a structural component, any slight misalignment of the measuring tool can introduce an error angle. This discrepancy can lead to significant problems if not accounted for, potentially compromising the integrity of the entire structure.Moreover, the error angle is not limited to physical measurements; it also plays a crucial role in computer simulations and modeling. In computational design, algorithms must account for potential error angles to produce reliable results. If a simulation does not correctly factor in possible deviations, the outcomes may be misleading, leading to faulty designs that could fail in real-world applications.To mitigate the effects of the error angle, engineers employ various strategies. Calibration of instruments is a fundamental step, ensuring that tools provide accurate readings. Regular maintenance and checks can help identify and correct any issues that might contribute to an error angle. Additionally, employing advanced technologies such as laser measurement systems can significantly reduce the potential for human error and improve the accuracy of angle measurements.In the context of robotics and automation, the error angle becomes even more critical. Robots often operate in environments where precision is vital, such as assembly lines in manufacturing. Any deviation caused by an error angle can result in defective products and increased costs. Therefore, robotic systems are designed with sophisticated sensors and feedback mechanisms to detect and correct error angles in real time, ensuring optimal performance.Furthermore, understanding the implications of the error angle extends beyond technical fields. In everyday life, we encounter situations where angles play a crucial role. For example, in sports like archery or golf, the angle at which a projectile is launched can determine success or failure. Athletes must train to minimize any error angle in their techniques to achieve the best results.In conclusion, the error angle is a fundamental concept that underscores the importance of precision in various fields. Whether in engineering, robotics, or even sports, recognizing and addressing the error angle can lead to improved outcomes and enhanced reliability. As technology continues to advance, understanding the nuances of the error angle will become increasingly vital in our pursuit of accuracy and excellence. By prioritizing the reduction of error angles, we can ensure that our designs, measurements, and performances meet the highest standards of precision.

在工程和物理领域，精确性至关重要。工程师和科学家常常依赖测量和计算来创建准确的模型和设计。一个关键的方面是误差角的概念，它指的是给定测量中预期或真实角度的偏差。理解误差角对于确保各种应用的可靠性和准确性至关重要，从建筑施工到复杂机械的设计。误差角可能来自多种来源，包括人为错误、仪器校准问题和环境因素。例如，当一名工程师测量结构组件的角度时，任何微小的测量工具对齐不当都可能引入误差角。如果不加以考虑，这种差异可能导致重大问题，从而危及整个结构的完整性。此外，误差角不仅限于物理测量；它在计算机模拟和建模中也发挥着至关重要的作用。在计算设计中，算法必须考虑潜在的误差角，以产生可靠的结果。如果模拟未能正确考虑可能的偏差，结果可能会误导，导致故障设计，可能在现实应用中失败。为了减轻误差角的影响，工程师采用各种策略。校准仪器是基础步骤，确保工具提供准确的读数。定期维护和检查可以帮助识别和纠正可能导致误差角的任何问题。此外，采用激光测量系统等先进技术可以显著减少人为错误的可能性，提高角度测量的准确性。在机器人和自动化的背景下，误差角变得更加关键。机器人通常在精确度至关重要的环境中操作，例如制造业的装配线。由误差角引起的任何偏差都可能导致缺陷产品和增加成本。因此，机器人系统设计了复杂的传感器和反馈机制，以实时检测和纠正误差角，确保最佳性能。此外，理解误差角的影响超出了技术领域。在日常生活中，我们遇到角度扮演关键角色的情况。例如，在射箭或高尔夫等运动中，发射物体的角度可以决定成功或失败。运动员必须训练以最小化其技术中的任何误差角，以实现最佳结果。总之，误差角是一个基本概念，强调了各个领域中精确性的重要性。无论是在工程、机器人还是体育中，认识并解决误差角都可以带来更好的结果和增强的可靠性。随着技术的不断进步，理解误差角的细微差别将在我们追求准确性和卓越性中变得越来越重要。通过优先减少误差角，我们可以确保我们的设计、测量和表现达到最高的精确标准。