linear scale

简明释义

线性比例尺

英英释义

例句

1.The map uses a linear scale (线性刻度) to help users understand distances between locations.

该地图使用线性刻度来帮助用户理解地点之间的距离。

2.In mathematics, a graph is often plotted on a linear scale (线性刻度) to represent data points accurately.

在数学中，图形通常在线性刻度上绘制，以准确表示数据点。

3.In physics experiments, results are often plotted on a linear scale (线性刻度) to observe trends.

在物理实验中，结果通常在线性刻度上绘制，以观察趋势。

4.A linear scale (线性刻度) is used in graphs to ensure that equal distances represent equal values.

在图表中使用线性刻度以确保相等的距离表示相等的值。

5.When measuring temperature, we can use a linear scale (线性刻度) to show the increase in degrees.

在测量温度时，我们可以使用线性刻度来显示度数的增加。

作文

In the realm of mathematics and science, the concept of a linear scale is crucial for understanding relationships between quantities. A linear scale refers to a measurement system in which equal distances on the scale correspond to equal increments in the quantity being measured. This is particularly useful in graphs, maps, and various forms of data representation. By employing a linear scale, one can easily interpret data and make comparisons. For instance, consider a simple line graph that depicts the growth of a plant over time. The horizontal axis may represent time in days, while the vertical axis represents the height of the plant in centimeters. If the graph uses a linear scale, each interval on the vertical axis will represent an equal increase in height. This means that the distance between 10 cm and 20 cm is the same as the distance between 20 cm and 30 cm. Such a representation allows for straightforward interpretation of the plant's growth rate. In contrast, if a nonlinear scale were used, the intervals might not be equal, which could lead to misinterpretation of the data. For example, if the intervals on the vertical axis were to increase exponentially, it would become challenging to discern how much the plant has grown at different stages. Thus, the use of a linear scale simplifies the analysis and enhances clarity. Moreover, linear scales are not limited to graphs; they are also prevalent in cartography. When looking at a map, the scale indicates the relationship between distances on the map and actual distances on the ground. A linear scale on a map might show that 1 inch equals 10 miles. This means that if you measure a distance of 2 inches on the map, it corresponds to 20 miles in reality. Such a representation is intuitive and allows users to make quick calculations without complex conversions. Furthermore, the application of a linear scale extends beyond academic disciplines into everyday life. For example, when measuring ingredients for cooking, recipes often call for specific quantities. If a recipe states to add 2 cups of flour, it is understood that this measurement is based on a linear scale. Each cup is a consistent unit of measurement, allowing for accurate and repeatable results. In conclusion, the linear scale serves as a fundamental tool across various fields, providing clarity and consistency in measurement and representation. Whether in mathematics, science, cartography, or even culinary arts, understanding and utilizing a linear scale enhances our ability to interpret information accurately. As we continue to navigate a world filled with data and measurements, the importance of a linear scale cannot be overstated. It allows us to make informed decisions based on clear and understandable representations of information, ultimately enriching our knowledge and experiences.

在数学和科学领域，线性刻度的概念对于理解数量之间的关系至关重要。线性刻度是指一种测量系统，其中刻度上的相等距离对应于所测量数量的相等增量。这在图表、地图和各种数据表示形式中尤为有用。通过使用线性刻度，人们可以轻松地解读数据并进行比较。例如，考虑一个简单的折线图，描绘了一株植物随时间的生长。水平轴可能表示以天为单位的时间，而垂直轴则表示以厘米为单位的植物高度。如果图表使用线性刻度，则垂直轴上的每个区间将代表高度的相等增加。这意味着10厘米和20厘米之间的距离与20厘米和30厘米之间的距离是相同的。这种表示方式使得植物的生长速率的解释变得简单明了。相反，如果使用非线性刻度，则区间可能不相等，这可能导致对数据的误解。例如，如果垂直轴上的区间以指数方式增加，那么在不同阶段很难辨别植物的生长情况。因此，使用线性刻度简化了分析并增强了清晰度。此外，线性刻度不仅限于图表；它们在制图中也很常见。当查看地图时，比例尺指示地图上的距离与地面上实际距离之间的关系。地图上的线性刻度可能显示1英寸等于10英里。这意味着如果你在地图上测量到2英寸的距离，它对应于现实中的20英里。这种表示方式直观，并允许用户在没有复杂转换的情况下快速进行计算。此外，线性刻度的应用超越了学术领域，延伸到日常生活中。例如，在烹饪时测量配料，食谱通常会要求特定的数量。如果食谱说明要添加2杯面粉，则理解这个测量是基于线性刻度。每杯都是一个一致的测量单位，允许准确和可重复的结果。总之，线性刻度作为一个基本工具，在各个领域提供了测量和表示的清晰性和一致性。无论是在数学、科学、制图还是烹饪艺术中，理解和利用线性刻度增强了我们准确解读信息的能力。随着我们继续在充满数据和测量的世界中导航，线性刻度的重要性不可低估。它使我们能够根据清晰且易于理解的信息表示做出明智的决策，最终丰富我们的知识和体验。