fixed deviation

简明释义

固定自差

英英释义

A fixed deviation refers to a consistent and unchanging difference or variation from a standard or expected value.

固定偏差是指与标准或预期值之间的一种一致且不变的差异或变动。

例句

1.In quality control, a fixed deviation is often set to determine acceptable product variations.

在质量控制中,通常设定一个固定偏差来确定可接受的产品变动。

2.To maintain accuracy, we need to adjust for any fixed deviation in our data collection methods.

为了保持准确性,我们需要调整数据收集方法中的任何固定偏差

3.The pilot was informed of a fixed deviation from the flight path that needed immediate correction.

飞行员被告知航线有固定偏差,需要立即纠正。

4.The engineer calculated the fixed deviation to ensure the machine operates within the specified limits.

工程师计算了固定偏差以确保机器在规定的范围内运行。

5.The surveyor noted a fixed deviation in the land measurements due to equipment calibration issues.

测量师注意到由于设备校准问题,土地测量出现了固定偏差

作文

In the realm of mathematics and statistics, the concept of deviation plays a crucial role in understanding data sets. Deviation refers to the difference between an observed value and the mean of a data set. However, when we discuss fixed deviation, we are referring to a specific type of deviation that remains constant regardless of changes in other variables. This fixed nature allows for a more straightforward analysis of trends and patterns within data, making it an essential concept in various fields such as finance, engineering, and social sciences.One of the primary applications of fixed deviation is in quality control processes. For instance, in manufacturing, companies often set a standard measurement for their products. Any variation from this standard can be measured as a deviation. If this deviation is fixed deviation, it means that the acceptable limits for variations are predetermined and remain unchanged over time. This allows businesses to maintain consistent quality and minimize waste, ultimately leading to higher customer satisfaction.Moreover, in financial markets, investors often utilize the concept of fixed deviation to assess risk. By establishing a fixed threshold for acceptable losses or gains, investors can make informed decisions about their portfolios. For example, if a stock's price deviates from its expected performance by a fixed percentage, it may trigger a buy or sell signal. This systematic approach helps investors manage their risks more effectively and can lead to better overall investment strategies.In addition to these practical applications, understanding fixed deviation can also enhance our comprehension of statistical analyses. When conducting experiments or surveys, researchers often aim to identify factors that influence outcomes. If certain variables produce a fixed deviation in results, it indicates a consistent relationship that can be further explored. This consistency is vital for drawing reliable conclusions and making predictions based on data.Furthermore, the significance of fixed deviation extends to behavioral studies. In psychology, researchers might examine how individuals respond to stimuli with a fixed level of deviation from a norm. This can help in understanding human behavior patterns and developing interventions for various psychological conditions. For instance, if a person consistently exhibits a fixed deviation in their emotional responses, it may indicate an underlying issue that requires attention.In conclusion, the concept of fixed deviation is a fundamental aspect of statistical analysis and has widespread applications across different fields. By recognizing and utilizing this concept, professionals can enhance their decision-making processes, improve product quality, and gain deeper insights into human behavior. As we continue to gather and analyze data in our increasingly complex world, understanding fixed deviation will remain essential for achieving accurate results and fostering innovation. Therefore, whether in business, finance, or research, mastering the idea of fixed deviation is crucial for anyone looking to excel in their respective fields.

在数学和统计学领域,偏差的概念在理解数据集方面发挥着至关重要的作用。偏差是指观察值与数据集均值之间的差异。然而,当我们讨论固定偏差时,我们指的是一种特定类型的偏差,它在其他变量变化时保持不变。这种固定性质使得对数据中的趋势和模式进行更简单的分析成为可能,使其成为金融、工程和社会科学等多个领域的重要概念。固定偏差的主要应用之一是在质量控制过程中。例如,在制造业中,公司通常为其产品设定标准测量值。任何与此标准的偏差都可以被测量。如果这种偏差是固定偏差,这意味着可接受的变化限度是预先确定的,并且随着时间的推移保持不变。这使企业能够保持一致的质量,减少浪费,最终提高客户满意度。此外,在金融市场上,投资者常常利用固定偏差的概念来评估风险。通过建立一个固定的可接受损失或收益阈值,投资者可以对他们的投资组合做出明智的决策。例如,如果一只股票的价格偏离其预期表现的幅度超过一个固定的百分比,这可能会触发买入或卖出的信号。这种系统化的方法帮助投资者更有效地管理风险,并能够导致更好的整体投资策略。除了这些实际应用,理解固定偏差还可以增强我们对统计分析的理解。当进行实验或调查时,研究人员通常旨在识别影响结果的因素。如果某些变量在结果中产生了固定偏差,这表明存在一种一致的关系,可以进一步探讨。这种一致性对于得出可靠的结论和基于数据做出预测至关重要。此外,固定偏差的意义还延伸到行为研究。在心理学中,研究人员可能会检查个体如何以固定水平的偏差响应刺激。这有助于理解人类行为模式,并为各种心理状况开发干预措施。例如,如果一个人始终表现出一种固定偏差的情绪反应,这可能表明需要关注的潜在问题。总之,固定偏差的概念是统计分析的一个基本方面,并在不同领域广泛应用。通过识别和利用这一概念,专业人士可以增强决策过程,改善产品质量,并深入了解人类行为。随着我们在日益复杂的世界中不断收集和分析数据,理解固定偏差将继续对实现准确结果和促进创新至关重要。因此,无论是在商业、金融还是研究领域,掌握固定偏差的概念对于任何希望在各自领域中脱颖而出的人来说都是至关重要的。

相关单词

fixed

fixed详解:怎么读、什么意思、用法

deviation

deviation详解:怎么读、什么意思、用法