inversely

简明释义

英[ˌɪnˈvɜːsli]美[ˌɪnˈvɜːrsli]

adv. 相反地；倒转地

英英释义

单词用法

同义词

反义词

例句

1.Mr Zapatero's popularity has proved inversely proportional to the wisdom of his decision-making.

萨帕特罗的受欢迎程度看来与他的决策智慧成反比。

2.Plasma vitamin C level was strongly inversely associated with diabetes risk.

血浆维生素C水平与糖尿病风险呈显著的负相关。

3.The probability of finding a seat on the subway is inversely proportional to the number of people on the platform.

在地铁上找到座位的概率，与站台上的人数成反比。

4.The size of the nebula at this stage is inversely proportional to its mass.

这个阶段的星云大小与其质量成反比。

5.When a wave travels uniformly in all directions from a small source, the intensity varies inversely as the square of the distance.

当波从小扰动源向各个方向均匀传播时，其强度的变化与距离的平方成反比。

6.That isn't true; instead, you should be inversely emotional.

但这不是事实；相反，你应当逆情绪而行。

7.You would expect the performance of gold and Treasury bonds to be inversely correlated.

黄金和国债的表现可说是恰成反比。

8.The speed of the car is inversely related to the time it takes to reach the destination.

汽车的速度与到达目的地所需的时间成反比。

9.In physics, pressure and volume are inversely proportional in a closed system.

在物理学中，压力和体积在闭合系统中成反比。

10.As the temperature increases, the density of the gas inversely decreases.

随着温度的升高，气体的密度反比下降。

11.In economics, supply and demand are inversely related; as supply increases, prices tend to fall.

在经济学中，供给和需求是成反比的；当供给增加时，价格往往下降。

12.The amount of light entering a camera inversely affects the exposure time needed.

进入相机的光线量反比影响所需的曝光时间。

作文

In the realm of science, particularly in physics and mathematics, the concept of relationships between variables is crucial for understanding how different phenomena interact with one another. One such relationship that often arises is the idea of inverse proportionality. When two quantities are said to be inversely proportional, it means that as one quantity increases, the other decreases. This relationship can be observed in various contexts, including the laws of motion, thermodynamics, and even in everyday life. For instance, consider the relationship between speed and travel time. If a car travels at a higher speed, the time taken to reach a destination decreases. This is a classic example of how two variables can be related inversely (反比地). Furthermore, the concept of inverse relationships can be applied in economics as well. In the field of supply and demand, the law states that as the price of a good increases, the quantity demanded typically decreases. Conversely, when the price drops, demand tends to increase. This principle illustrates how consumer behavior is affected by pricing, and it highlights the inversely (反比地) related nature of these two economic factors. Understanding this dynamic is essential for businesses and policymakers alike, as it helps them make informed decisions based on market trends. Moreover, the inversely (反比地) related concepts can also be found in the study of health and fitness. For example, the relationship between physical activity and body weight can often be described as inversely proportional. Generally, the more active a person is, the lower their body weight tends to be, assuming all other factors remain constant. This relationship underscores the importance of maintaining an active lifestyle for overall health and weight management. In addition to these examples, the inversely (反比地) proportional relationships can also be seen in technology. The performance of a computer can sometimes be inversely (反比地) related to the number of applications running simultaneously. As more applications are opened, the system may slow down, indicating that the processing power is being stretched thin. This understanding is vital for users who want to optimize their device's performance. In conclusion, the concept of inverse relationships is a fundamental principle that appears across various fields of study and aspects of daily life. Whether in physics, economics, health, or technology, recognizing how certain variables affect one another inversely (反比地) can lead to better decision-making and a deeper understanding of the world around us. By applying this knowledge, we can navigate complex situations more effectively and achieve our goals with greater efficiency.

在科学领域，特别是在物理和数学中，变量之间关系的概念对于理解不同现象如何相互作用至关重要。其中一个经常出现的关系是反比例的概念。当两个数量被称为反比例时，这意味着当一个数量增加时，另一个数量会减少。这种关系可以在各种背景中观察到，包括运动定律、热力学，甚至在日常生活中。例如，考虑速度与旅行时间之间的关系。如果一辆车以更高的速度行驶，那么到达目的地所需的时间就会减少。这是两个变量如何以反比地（inversely）相关的经典例子。 此外，反比例关系的概念也可以应用于经济学。在供需领域，法律规定，当商品价格上涨时，需求量通常会减少。相反，当价格下降时，需求往往会增加。这一原则说明了消费者行为如何受到定价的影响，并突显了这两个经济因素的反比地（inversely）相关性。理解这一动态对企业和政策制定者来说至关重要，因为它帮助他们根据市场趋势做出明智的决策。 此外，反比地（inversely）相关的概念在健康和健身研究中也可以找到。例如，身体活动与体重之间的关系通常可以描述为反比例关系。一般来说，一个人越活跃，他们的体重往往越低，假设所有其他因素保持不变。这种关系强调了保持活跃生活方式对整体健康和体重管理的重要性。 除了这些例子外，反比地（inversely）比例关系在技术中也可以看到。计算机的性能有时可能与同时运行的应用程序数量反比地（inversely）相关。当打开更多应用程序时，系统可能会变慢，表明处理能力正在变得紧张。了解这一点对希望优化设备性能的用户至关重要。 总之，反比例关系的概念是一个基本原则，出现在各个研究领域和日常生活的各个方面。无论是在物理学、经济学、健康还是技术中，认识到某些变量之间如何反比地（inversely）相互影响，可以导致更好的决策和对周围世界更深刻的理解。通过应用这些知识，我们可以更有效地应对复杂情况，更高效地实现我们的目标。