ordinate axis

简明释义

纵轴

英英释义

例句

1.In a standard Cartesian coordinate system, the vertical line is known as the ordinate axis (纵坐标轴).

在标准的笛卡尔坐标系中，垂直线被称为ordinate axis（纵坐标轴）。

2.When plotting data, always label the ordinate axis (纵坐标轴) to avoid confusion.

绘制数据时，始终标记ordinate axis（纵坐标轴）以避免混淆。

3.The ordinate axis (纵坐标轴) represents the dependent variable in a graph.

ordinate axis（纵坐标轴）表示图表中的因变量。

4.To analyze trends, observe how the points change along the ordinate axis (纵坐标轴).

要分析趋势，请观察点在ordinate axis（纵坐标轴）上的变化。

5.In this bar chart, each bar's height corresponds to values on the ordinate axis (纵坐标轴).

在这个条形图中，每个条形的高度对应于ordinate axis（纵坐标轴）上的值。

作文

In the study of mathematics and science, we often encounter various types of graphs that represent data visually. One of the most fundamental components of these graphs is the coordinate system, which consists of two axes: the horizontal axis, known as the abscissa, and the vertical axis, referred to as the ordinate axis (纵坐标轴). Understanding how to read and interpret these axes is crucial for analyzing data effectively.The ordinate axis plays a vital role in graphing functions and data sets. It allows us to plot values that correspond to the dependent variable in a given scenario. For instance, when we create a graph to illustrate the relationship between time and distance, the ordinate axis typically represents the distance traveled, while the horizontal axis shows the time elapsed. This arrangement helps us visualize how distance changes over time, providing insights into the nature of the relationship between these two variables.When we look at a graph, the ordinate axis is usually marked with evenly spaced intervals that indicate the scale of measurement. Each point on this axis corresponds to a specific value, allowing us to pinpoint where our data points lie. For example, if we are plotting the height of plants over several weeks, the ordinate axis would display the height in centimeters, enabling us to see how the plants grow week by week.Moreover, the ordinate axis is essential when it comes to interpreting trends in data. A rising line on a graph indicates an increase in the dependent variable, while a falling line suggests a decrease. By analyzing the slope of the line on the graph, we can draw conclusions about the rate of change. This is particularly important in fields like economics, where understanding trends can inform decision-making.In addition to its practical applications, the ordinate axis also has theoretical significance. In mathematics, the concept of functions relies heavily on the relationship between variables represented on the coordinate plane. The ordinate axis allows us to visualize complex equations and understand their behavior. For example, the graph of a quadratic function will have a parabolic shape, and the vertex of this parabola can be found by examining the values plotted along the ordinate axis.Furthermore, the ordinate axis is not limited to linear relationships. It can also represent more complex data sets, such as exponential growth or decay. By studying how points are distributed along the ordinate axis, we can identify patterns and make predictions about future values. This ability to extrapolate data is invaluable in scientific research and statistical analysis.In conclusion, the ordinate axis (纵坐标轴) is a fundamental element of graphical representation in mathematics and science. Its role in plotting dependent variables enables us to visualize relationships, interpret trends, and analyze data effectively. Whether we are studying simple linear relationships or complex functions, understanding the ordinate axis is essential for making sense of the information presented in graphs. As we continue to explore the world of data visualization, the importance of the ordinate axis will undoubtedly remain a key focus for students and professionals alike.

在数学和科学的学习中，我们经常遇到各种类型的图表，这些图表以视觉方式表示数据。这些图表的基本组成部分之一是坐标系统，它由两个轴组成：水平轴称为横坐标轴，垂直轴被称为纵坐标轴。理解如何读取和解释这些轴对于有效分析数据至关重要。纵坐标轴在函数和数据集的图形化中发挥着重要作用。它使我们能够绘制与给定情境中的因变量相对应的值。例如，当我们创建一个图表来说明时间与距离之间的关系时，纵坐标轴通常表示行驶的距离，而水平轴显示经过的时间。这种排列帮助我们可视化距离随时间的变化，为我们提供了对这两个变量之间关系的深入了解。当我们查看图表时，纵坐标轴通常用均匀间隔标记，以指示测量的尺度。此轴上的每个点对应于特定值，使我们能够准确定位数据点的位置。例如，如果我们绘制植物在几周内的高度，纵坐标轴将显示高度（以厘米为单位），使我们能够看到植物每周的生长情况。此外，纵坐标轴在解释数据趋势时至关重要。图表上上升的线条表示因变量的增加，而下降的线条则表明减少。通过分析图表上线条的斜率，我们可以得出关于变化速率的结论。这在经济学等领域尤为重要，因为理解趋势可以为决策提供依据。除了实际应用外，纵坐标轴在理论上也具有重要意义。在数学中，函数的概念在很大程度上依赖于在坐标平面上表示的变量之间的关系。纵坐标轴使我们能够可视化复杂方程并理解其行为。例如，二次函数的图形将呈现抛物线形状，而该抛物线的顶点可以通过检查纵坐标轴上绘制的值来找到。此外，纵坐标轴不仅限于线性关系。它还可以表示更复杂的数据集，例如指数增长或衰减。通过研究点在纵坐标轴上的分布，我们可以识别模式并对未来的值进行预测。这种外推数据的能力在科学研究和统计分析中是非常宝贵的。总之，纵坐标轴是数学和科学中图形表示的重要元素。它在绘制因变量方面的作用使我们能够可视化关系、解释趋势并有效分析数据。无论我们是在研究简单的线性关系还是复杂的函数，理解纵坐标轴对于理解图表中呈现的信息至关重要。随着我们继续探索数据可视化的世界，纵坐标轴的重要性无疑将继续成为学生和专业人士关注的重点。