range increment

简明释义

距离增量

英英释义

例句

1.The system allows users to set a range increment for the temperature control, which can be adjusted in 5-degree intervals.

该系统允许用户设置温度控制的范围增量，可以以5度为间隔进行调整。

2.When programming the robot, we need to define the range increment for its movement to ensure precision.

在编程机器人时，我们需要定义它的运动范围增量以确保精确性。

3.The software update included a feature to customize the range increment for data analysis.

软件更新包括一个功能，可以自定义数据分析的范围增量。

4.In the chart settings, you can modify the range increment to better visualize the data trends.

在图表设置中，您可以修改范围增量以更好地可视化数据趋势。

5.The range increment for the audio levels was set to 1 dB to allow fine-tuning.

音频级别的范围增量设置为1分贝，以便进行微调。

作文

In the field of mathematics and statistics, the concept of a range increment plays a crucial role in data analysis and interpretation. A range increment refers to the specific interval or step size that is used when measuring or categorizing continuous data within a defined range. Understanding this concept is essential for anyone involved in quantitative research, as it directly impacts the accuracy and clarity of the results obtained from statistical methods.To illustrate the importance of range increments, consider a scenario where a researcher is collecting data on the heights of a group of individuals. If the researcher decides to use a range increment of 5 centimeters, the height data will be grouped into intervals such as 150-155 cm, 155-160 cm, and so on. This method allows for easier analysis and comparison of the data, as it simplifies the representation of continuous variables into manageable categories.However, choosing the appropriate range increment is critical. If the increment is too large, valuable information may be lost, leading to an oversimplified view of the data. For instance, using a range increment of 10 centimeters might obscure significant variations in height among individuals who fall within those intervals. Conversely, selecting a very small range increment, such as 1 centimeter, could result in an overwhelming amount of data, making it difficult to draw meaningful conclusions.The balance between these extremes is where the skill of the researcher comes into play. They must consider the nature of the data they are working with and the objectives of their analysis. Factors such as the sample size, the variability of the data, and the specific questions being addressed all influence the selection of an appropriate range increment.In addition to its application in data collection, the concept of range increments extends to graphical representations of data. For example, when creating histograms or bar charts, the choice of range increments determines how the data will be visually interpreted. A well-chosen range increment can reveal trends and patterns that might otherwise go unnoticed, while a poorly chosen increment can mislead the viewer and distort the true nature of the data.Moreover, the implications of range increments are not limited to academic research; they also have practical applications in various fields such as economics, social sciences, and environmental studies. For instance, economists often use range increments to analyze income distribution, helping policymakers understand the socioeconomic landscape of a region. Similarly, environmental scientists may categorize data on pollution levels using range increments, aiding in the assessment of environmental health.In conclusion, the concept of a range increment is fundamental to effective data analysis and interpretation. It serves as a bridge between raw data and actionable insights, guiding researchers in their quest for understanding complex phenomena. By carefully selecting range increments, researchers can enhance the clarity and relevance of their findings, ultimately contributing to informed decision-making across various disciplines. As such, mastering the use of range increments is an invaluable skill for anyone engaged in quantitative research.

在数学和统计学领域，“范围增量”的概念在数据分析和解释中起着至关重要的作用。“范围增量”是指在测量或分类定义范围内的连续数据时所使用的特定间隔或步长。理解这一概念对于任何从事定量研究的人来说都是必不可少的，因为它直接影响到统计方法所获得结果的准确性和清晰度。为了说明范围增量的重要性，考虑一个研究者收集一组个体身高数据的场景。如果研究者决定使用5厘米的范围增量，那么身高数据将被分组为150-155厘米、155-160厘米等区间。这种方法使得数据的分析和比较更为简便，因为它将连续变量的表示简化为可管理的类别。然而，选择合适的范围增量至关重要。如果增量过大，可能会丢失有价值的信息，导致对数据的过于简化的视图。例如，使用10厘米的范围增量可能会掩盖那些落在这些区间中的个体之间的显著差异。相反，选择非常小的范围增量（如1厘米）可能会导致大量的数据，使得很难得出有意义的结论。在这两者之间找到平衡正是研究者技能的体现。他们必须考虑所处理数据的性质以及分析的目标。样本大小、数据的变异性和具体问题等因素都影响着合适的范围增量的选择。除了在数据收集中的应用，范围增量的概念还扩展到数据的图形表示中。例如，在创建直方图或条形图时，范围增量的选择决定了数据的视觉解读方式。精心选择的范围增量可以揭示趋势和模式，而不当的增量选择则可能误导观众，扭曲数据的真实性质。此外，范围增量的影响不仅限于学术研究；它们在经济学、社会科学和环境研究等各个领域也有实际应用。例如，经济学家通常使用范围增量来分析收入分配，帮助决策者了解一个地区的社会经济状况。同样，环境科学家可能会使用范围增量对污染水平的数据进行分类，从而帮助评估环境健康。总之，“范围增量”的概念是有效数据分析和解释的基础。它作为原始数据与可操作洞察之间的桥梁，指导研究人员理解复杂现象的追求。通过仔细选择范围增量，研究人员可以增强其发现的清晰度和相关性，最终促进各个学科的知情决策。因此，掌握范围增量的使用对于任何从事定量研究的人来说都是一项无价的技能。