inverse

简明释义

英[ˌɪnˈvɜːs]美[ˌɪnˈvɜːrs]

adj. 相反的，倒转的；颠倒的，逆的

n. 相反（的事物），颠倒（的事物）（the inverse）；（数）反数，倒数；（数）逆元素

复 数 i n v e r s e s

第 三 人 称 单 数 i n v e r s e s

现 在 分 词 i n v e r s i n g

过 去 式 i n v e r s e d

过 去 分 词 i n v e r s e d

英英释义

单词用法

同义词

反义词

例句

1.Evil is the inverse of good.

恶是善的反面。

2.And then, I divide by the inverse.

然后除以逆。

3.These commodities have an inverse relationship.

这些商品呈现的关系是倒置的。

4.Your goal is to be able to easily use this matrix inverse function in SPL code.

您的目标是能够在SPL代码中轻松使用这个矩阵求逆函数。

5.Serialization is the inverse operation of XML parsing.

串行化是xml解析的逆向操作。

6.There is no sign that you bothered to consider the inverse of your logic.

没有迹象显示你在乎过逻辑的颠倒。

7.I would like you to know the easiest inverse trig functions, but not much.

我想让你们了解最简单的反三角函数，但不需要了解太多。

8.The tension grew in inverse proportion to the distance from their final destination.

拉力的增加与到达它们最终点的距离成相反的比例。

9.The inverse 相反的 effect of smoking on health is well-documented.

吸烟对健康的相反的影响有充分的文献记录。

10.As temperature increases, the inverse 反向的 relationship with pressure can be observed in gases.

随着温度的升高，可以观察到气体与压力之间的反向的关系。

11.The inverse 倒数 of a fraction is found by switching its numerator and denominator.

一个分数的倒数是通过交换其分子和分母来找到的。

12.The relationship between supply and demand is often described as an inverse 反向的 one.

供给与需求之间的关系通常被描述为一种反向的关系。

13.In mathematics, the inverse 逆 of a number is what you multiply it by to get one.

在数学中，一个数的逆是你乘以它得到一的那个数。

作文

In mathematics, the concept of inverse plays a crucial role in understanding various operations. The term inverse refers to something that is opposite or contrary to another thing. For example, in arithmetic, the inverse operation of addition is subtraction. If you take a number and add another number to it, you can always get back to the original number by subtracting the second number. This relationship illustrates how inverse operations work together to balance equations and solve problems.Beyond mathematics, the idea of inverse can be applied to many fields, including physics and economics. In physics, the inverse square law describes how the intensity of light or gravity decreases as the distance from the source increases. This means that if you double the distance from a light source, the brightness you perceive is less than half as bright. The inverse relationship here highlights how certain phenomena behave in a predictable manner based on their spatial relationships.In economics, the principle of supply and demand often illustrates an inverse relationship. Generally, when the supply of a product increases, the price tends to decrease, assuming demand remains constant. Conversely, when demand for a product rises while supply stays the same, the price tends to increase. Understanding these inverse relationships is essential for predicting market behavior and making informed business decisions.Moreover, the concept of inverse can be found in everyday life. For instance, consider the relationship between effort and reward. Often, there is an inverse correlation between the amount of effort put into a task and the immediate reward received. People might find that the harder they work, the less recognition they receive at times, leading to feelings of frustration. However, over the long term, consistent effort usually yields greater rewards, demonstrating that the inverse relationship can shift over time.In psychology, the inverse relationship between stress and performance is also noteworthy. Research has shown that a moderate level of stress can enhance performance, while too much stress can lead to a decline in productivity. This inverse relationship highlights the importance of finding a balance in life; too little stress may lead to complacency, while too much can be detrimental.In conclusion, the term inverse is not just limited to mathematics but extends to various fields and aspects of life. Understanding the inverse relationships helps us make sense of complex systems, whether they are mathematical equations, physical laws, economic trends, or personal experiences. By recognizing these patterns, we can navigate challenges more effectively and make better decisions. The ability to identify and analyze inverse relationships is a valuable skill that enhances our understanding of the world around us.

在数学中，逆的概念在理解各种运算中发挥着至关重要的作用。逆这个词指的是与另一事物相对或相反的东西。例如，在算术中，加法的逆运算是减法。如果你取一个数字并加上另一个数字，你总是可以通过减去第二个数字来回到原来的数字。这种关系说明了逆运算如何协同工作以平衡方程和解决问题。除了数学，逆的概念还可以应用于许多领域，包括物理学和经济学。在物理学中，平方反比定律描述了随着距离源头的增加，光或重力的强度如何减弱。这意味着，如果你将距离光源的距离加倍，你感知到的亮度会小于一半。这里的逆关系突显了某些现象如何根据其空间关系以可预测的方式表现。在经济学中，供求原则常常说明一种逆关系。一般来说，当某产品的供应增加时，价格往往会下降，假设需求保持不变。相反，当某产品的需求上升而供应保持不变时，价格往往会上涨。理解这些逆关系对于预测市场行为和做出明智的商业决策至关重要。此外，逆的概念在日常生活中也可以找到。例如，考虑努力与回报之间的关系。通常，投入任务的努力程度与立即获得的回报之间存在逆相关性。人们可能会发现，他们越努力工作，有时得到的认可就越少，从而导致沮丧感。然而，从长远来看，一致的努力通常会带来更大的回报，表明逆关系可能会随着时间的推移而变化。在心理学中，压力与表现之间的逆关系也值得注意。研究表明，适度的压力可以提高表现，而过多的压力会导致生产力下降。这种逆关系突显了在生活中找到平衡的重要性；压力太少可能导致自满，而压力太大则可能是有害的。总之，逆这个词不仅限于数学，还扩展到各个领域和生活的各个方面。理解逆关系帮助我们理解复杂系统，无论是数学方程、物理定律、经济趋势还是个人经历。通过识别这些模式，我们可以更有效地应对挑战并做出更好的决策。识别和分析逆关系的能力是一项宝贵的技能，可以增强我们对周围世界的理解。