maximum error

简明释义

最大误差

英英释义

例句

1.The maximum error 最大误差 allowed for this device is set at 0.5 degrees Celsius.

该设备允许的最大误差 最大误差设定为0.5摄氏度。

2.The sensor is calibrated to ensure that the maximum error 最大误差 does not exceed 1%.

传感器经过校准，以确保其最大误差 最大误差不超过1%。

3.We calculate the maximum error 最大误差 by comparing the measured values with the true values.

我们通过比较测量值与真实值来计算最大误差 最大误差。

4.To improve accuracy, we need to reduce the maximum error 最大误差 in our measurements.

为了提高准确性，我们需要减少测量中的最大误差 最大误差。

5.In our experiments, we found that the maximum error 最大误差 was significantly lower than expected.

在我们的实验中，我们发现最大误差 最大误差远低于预期。

作文

In the field of science and engineering, precision is paramount. When conducting experiments or designing systems, one must always consider the accuracy of measurements and calculations. A critical concept that comes into play is the idea of maximum error, which refers to the largest possible difference between the measured value and the true value. Understanding this concept is essential for ensuring the reliability and validity of results.For instance, imagine a scenario where an engineer is tasked with designing a bridge. The materials used, the dimensions of the structure, and the load it must support all require precise measurements. If the maximum error in these measurements is not accounted for, the safety and integrity of the bridge could be compromised. Engineers often use tolerances to define acceptable limits of maximum error, ensuring that even if there are slight discrepancies in measurement, the overall design will remain safe and functional.In scientific research, the maximum error can significantly affect the outcomes of experiments. For example, when measuring the temperature of a chemical reaction, if the thermometer has a maximum error of ±2 degrees Celsius, the results could lead to different conclusions about the reaction's behavior. This margin of error must be reported alongside the findings to provide context and allow for appropriate interpretation of the data.Moreover, in fields such as statistics, the maximum error plays a crucial role in determining the confidence intervals of estimates. When conducting surveys or polls, researchers often report a maximum error margin, indicating how much the results might vary from the true population values. This information is vital for understanding the reliability of the data collected and for making informed decisions based on those results.The implications of maximum error extend beyond technical fields; they also apply to everyday life. For instance, when cooking, precise measurements can affect the outcome of a recipe. If a cook does not account for the maximum error in measuring ingredients, the dish may not turn out as intended. Similarly, in budgeting and finance, knowing the maximum error in expense estimates can help individuals and businesses avoid overspending or running into financial difficulties.In conclusion, the concept of maximum error is integral to various domains, from engineering and science to everyday activities. By comprehensively understanding and applying this concept, professionals and individuals alike can improve the accuracy of their work and make better-informed decisions. Whether it involves designing a safe structure, conducting reliable research, or simply following a recipe, being aware of the maximum error allows for greater precision and effectiveness in our endeavors. Ultimately, recognizing the significance of maximum error can lead to enhanced outcomes and a deeper appreciation for the importance of accuracy in all aspects of life.

在科学和工程领域，精确性至关重要。在进行实验或设计系统时，人们必须始终考虑测量和计算的准确性。一个关键的概念是最大误差，它指的是测量值与真实值之间可能存在的最大差异。理解这个概念对于确保结果的可靠性和有效性至关重要。例如，想象一个工程师被指派设计一座桥梁。所用材料、结构尺寸及其必须承受的载荷都需要精确测量。如果不考虑这些测量中的最大误差，桥梁的安全性和完整性可能会受到损害。工程师通常使用公差来定义可接受的最大误差范围，以确保即使测量存在轻微差异，整体设计仍然安全且功能正常。在科学研究中，最大误差可能会显著影响实验的结果。例如，在测量化学反应的温度时，如果温度计的最大误差为±2摄氏度，结果可能导致对反应行为的不同结论。这个误差范围必须与研究结果一起报告，以提供背景信息并允许对数据进行适当的解释。此外，在统计学等领域，最大误差在确定估计的置信区间时发挥着关键作用。在进行调查或民意调查时，研究人员通常报告一个最大误差范围，指示结果可能与真实人口值的偏差程度。这些信息对于理解所收集数据的可靠性以及基于这些结果做出明智决策至关重要。最大误差的影响超越了技术领域，它们也适用于日常生活。例如，在烹饪时，精确的测量可能会影响食谱的结果。如果厨师没有考虑到测量成分时的最大误差，菜肴的味道可能不会如预期那样。此外，在预算和财务方面，了解费用估算中的最大误差可以帮助个人和企业避免超支或财务困难。总之，最大误差这一概念在多个领域中都是不可或缺的，从工程和科学到日常活动。通过全面理解和应用这一概念，专业人士和个人都可以提高工作精度，并做出更明智的决策。无论是设计安全的结构、进行可靠的研究，还是简单地遵循食谱，意识到最大误差的存在可以带来更高的精确性和有效性。最终，认识到最大误差的重要性可以提升结果，并加深对生活中准确性重要性的理解。