derivates

简明释义

英[dɪˈrɪvətɪvz]美[dɪˈrɪvətɪz]

衍生物

英英释义

单词用法

同义词

反义词

例句

1.The derivates of naphthalene, fluorene, pyrene, anthracene, acenaphthene and their application in biotechnology were reviewed.

对应用于生物工程的萘、芴、芘、蒽、苊等稠环芳烃衍生物作了概括介绍。

2.From the theory can derivates his basic ideas of social integration which based on the "law".

从他的这些理论可以推演出其以“法”整合社会的基本思路。

3.This made the architecture design quality unceasingly rise, so it derivates the deep research of architectural detail.

这种追求迫使城市建筑品质不断攀升，建筑部品的深入研究正是这种环境下的产物。

4.The production and market of cyanuric acid and its derivates at home and abroad are summarized. And the importance of its domestic development is stressed.

概述了氰尿酸及其主要衍生物的的市场与生产状况，指出了在我国开发该类产品的重要性。

5.People take more attention to serine and derivates due to their good manifestation for medicine and biological activity.

由于丝氨酸及其衍生物在药物和生物活性上的优良表现，越来越受到人们的关注。

6.Logistics finance is a new terms derivates recently, which also becomes a new profit source for TPL enterprises.

物流金融是一个新的概念，也是国内第三方物流供应商新的赢利增长点。

7.The synthetic methods of Avennectins and their derivates are introduced.

介绍了阿维菌素及其衍生物的合成方法。

8.Investors often use derivates 衍生品 to hedge against potential losses in their portfolios.

投资者通常使用derivates衍生品来对冲他们投资组合中的潜在损失。

9.The complexity of derivates 衍生品 can lead to significant risks if not understood properly.

如果没有正确理解，derivates衍生品的复杂性可能导致重大风险。

10.Many financial institutions trade in various types of derivates 衍生品 to manage risk and enhance returns.

许多金融机构交易各种类型的derivates衍生品以管理风险和提高收益。

11.The value of derivates 衍生品 can fluctuate significantly based on the underlying asset's performance.

由于基础资产的表现，derivates衍生品的价值可能会显著波动。

12.Options and futures are common examples of derivates 衍生品 in the commodities market.

期权和期货是商品市场中常见的derivates衍生品例子。

作文

The concept of derivates is fundamental in various fields, especially in finance and mathematics. In finance, derivates are financial contracts whose value is derived from the performance of an underlying asset, index, or interest rate. They can be used for hedging risks or for speculative purposes. For example, options and futures are common types of derivates. Investors use these instruments to manage their exposure to price fluctuations in the market. Understanding how derivates work is crucial for anyone involved in trading or investment. In mathematics, the term derivates refers to the concept of differentiation, which measures how a function changes as its input changes. The derivative of a function at a certain point gives us the slope of the tangent line to the curve at that point. This is a powerful tool in calculus, allowing mathematicians and scientists to understand rates of change and optimize functions. For instance, the derivative can help determine the maximum or minimum values of a function, which has practical applications in various fields such as physics, engineering, and economics. By analyzing derivates, we can gain insights into the behavior of complex systems and make informed decisions based on mathematical models. Moreover, the application of derivates extends beyond finance and mathematics. In the realm of science, particularly in physics, derivates are used to describe motion and change. The velocity of an object, for instance, is the derivative of its position with respect to time. This relationship helps us understand how fast an object is moving and in what direction. Similarly, acceleration is the derivative of velocity, providing insights into how an object's speed changes over time. Understanding derivates also plays a significant role in economics. Economists use derivates to analyze trends and predict future behaviors of markets. For example, the marginal cost and marginal revenue concepts are derived from the derivatives of total cost and total revenue functions. These concepts help businesses determine the optimal level of production to maximize profit. By studying the behavior of derivates, economists can better understand how different factors influence market dynamics and make predictions about economic growth or recession. In summary, the understanding of derivates is essential across various disciplines. Whether in finance, mathematics, physics, or economics, derivates provide valuable insights into the relationships between variables and the nature of change. By mastering the concept of derivates, individuals can enhance their analytical skills and apply them to real-world problems. As we continue to explore the complexities of our world, the importance of derivates will only grow, making it a critical area of study for students and professionals alike.

“衍生物”这一概念在多个领域中都是基本的，尤其是在金融和数学中。在金融领域，“衍生物”是其价值源于基础资产、指数或利率表现的金融合约。它们可以用于对冲风险或投机目的。例如，期权和期货是常见的“衍生物”。投资者使用这些工具来管理他们对市场价格波动的暴露。理解“衍生物”的运作机制对于任何参与交易或投资的人来说都是至关重要的。在数学中，“衍生物”一词指的是微分的概念，它测量一个函数在输入变化时如何变化。某一点的函数的导数为我们提供了该点曲线切线的斜率。这是微积分中的一个强大工具，使数学家和科学家能够理解变化率并优化函数。例如，导数可以帮助确定函数的最大值或最小值，这在物理、工程和经济等各个领域都有实际应用。通过分析“衍生物”，我们可以深入了解复杂系统的行为，并基于数学模型做出明智的决策。此外，“衍生物”的应用超越了金融和数学。在科学领域，特别是物理学中，“衍生物”用于描述运动和变化。例如，一个物体的速度是其位置关于时间的导数。这种关系帮助我们理解一个物体的移动速度有多快以及方向如何。类似地，加速度是速度的导数，提供了有关物体速度随时间变化的信息。理解“衍生物”在经济学中也起着重要作用。经济学家使用“衍生物”来分析趋势并预测市场未来的行为。例如，边际成本和边际收益的概念是从总成本和总收益函数的导数中得出的。这些概念帮助企业确定最佳生产水平以最大化利润。通过研究“衍生物”的行为，经济学家可以更好地理解不同因素如何影响市场动态，并对经济增长或衰退做出预测。总之，理解“衍生物”在各个学科中都是必不可少的。无论是在金融、数学、物理还是经济学中，“衍生物”都提供了关于变量之间关系和变化性质的宝贵见解。通过掌握“衍生物”这一概念，个人可以增强分析技能并将其应用于现实问题。随着我们继续探索世界的复杂性，“衍生物”的重要性只会增加，使其成为学生和专业人士学习的关键领域。