derivate

简明释义

英[ˈderɪˌveɪt]美[ˈderəˌveɪt]

n. 派生的事物；派生词；金融衍生产品；导数，微商

adj. 引出的，系出的

v. 衍生，派生

英英释义

单词用法

同义词

反义词

例句

1.Derivate feedback is adopted to decrease the overshoot.

为减小超调量，采用了微分反馈。

2.Methods a first order derivate spectrophotometer was selected to determine the content.

方法用一阶导数光谱法半振幅进行定量。

3.Give examples to show that the derivate of elementary function may be unelementary function.

给出实例说明初等函数的导数可以是非初等函数。

4.With the limit of the use condition and structure of derivate tractor, its front load distribution is more than that of the rear and synchronism adhesion coefficient is small.

变型拖拉机受生产使用条件及结构设计等因素的影响，载荷分配一般是前轴载荷偏大，同步附着系数小，在制动状态下易出现后轮先抱死而发生后轴侧滑，制动性能降低。

5.Sauce condiment and its derivate brought into the formation of sauce culture.

酱文化是指由酱类调味品及其衍生物所生成的文化。

6.This paper helps briefly derivate a general acceleration formula of curvilinear motion with an acceleration definition and the concepts of curvature circle, and obtains an important conclusion.

利用加速度的定义和曲率圆的概念较简单地推导出了一些曲线运动中加速度的公式，并得出一些重要结论。

7.Based on Zhejiang province electricity market, the paper proposes the pricing model of reactive compensation, and derivate the spot pricing of reactive power in math at last.

本文最后基于浙江电力市场提出了无功补偿定价模型，并对无功实时电价方法进行了数学推理。

8.Based on grey function and grey limit, this paper gives definition to derivate of grey function (or to grey derivate) and studies the derivate of simple grey function.

本文在灰函数和灰极限的基础上，给出了灰函数的导数(或灰导数)的定义，并研究了简单灰函数导数。

9.Increasing a speed parameter for each water node, we adopt the idea of neighboring regions spread to derivate the evolution formula of water wave with disturbance.

采用邻域传播的思想，为每个水结点增加一个速度参数，推导出水面受到扰动后，水波的演变公式。

10.The mathematician explained how to find the derivate 导数 of a function.

数学家解释了如何找到一个函数的derivate 导数。

11.In calculus, the derivate 导数 represents the rate of change of a function.

在微积分中，derivate 导数代表函数的变化率。

12.To solve this problem, we need to calculate the derivate 导数 at a specific point.

为了解决这个问题，我们需要在特定点计算derivate 导数。

13.The concept of derivate 导数 is fundamental in physics for understanding motion.

在物理学中，derivate 导数的概念对于理解运动是基础。

14.In economics, the derivate 导数 can be used to analyze marginal cost.

在经济学中，derivate 导数可以用来分析边际成本。

作文

In mathematics, the concept of a derivative is fundamental to understanding how functions behave. A derivate (导数) measures how a function changes as its input changes. This idea can be applied in various fields, from physics to economics, where understanding rates of change is crucial. For instance, in physics, the speed of an object at any given moment is represented by the derivate (导数) of its position with respect to time. If we have a function that describes the position of a car over time, taking the derivate (导数) of this function allows us to determine the car's instantaneous speed. Moreover, in the field of economics, the derivate (导数) plays a significant role in analyzing cost functions and revenue functions. By calculating the derivate (导数) of a cost function, businesses can identify how costs change with varying levels of production. This information is vital for making informed decisions about pricing and production levels. The use of derivates (导数) extends beyond pure mathematics into practical applications. For example, engineers often rely on derivates (导数) to optimize designs and processes. By understanding how small changes in design parameters affect overall performance, they can make adjustments that lead to better outcomes. In this way, the derivate (导数) serves as a tool for innovation and improvement. Furthermore, the concept of a derivate (导数) is not limited to single-variable functions. In multivariable calculus, we encounter partial derivates (导数), which help us understand how functions of several variables change. For instance, in a scenario where a company's profit depends on both the price of its product and the quantity sold, calculating the partial derivate (导数) with respect to price can show how sensitive profits are to price changes. This analysis is essential for strategic decision-making in business. In conclusion, the derivate (导数) is a powerful mathematical concept that finds relevance in numerous disciplines. Its ability to quantify change makes it indispensable for professionals in fields ranging from science to finance. Understanding how to calculate and interpret derivates (导数) equips individuals with the tools necessary to analyze complex systems and make informed decisions based on their findings. As we continue to explore the intricacies of the world around us, the importance of derivates (导数) will undoubtedly remain central to our understanding and innovation.

在数学中，导数的概念对理解函数的行为至关重要。derivate（导数）衡量的是函数随着输入变化而变化的程度。这个概念可以应用于多个领域，从物理学到经济学，理解变化率是非常重要的。例如，在物理学中，物体在任何给定时刻的速度由其位置关于时间的derivate（导数）表示。如果我们有一个描述汽车随时间变化位置的函数，计算这个函数的derivate（导数）可以让我们确定汽车的瞬时速度。 此外，在经济学领域，derivate（导数）在分析成本函数和收益函数方面发挥着重要作用。通过计算成本函数的derivate（导数），企业可以识别出在不同生产水平下成本的变化。这些信息对于制定有关定价和生产水平的明智决策至关重要。 derivates（导数）的使用超越了纯数学，进入了实际应用。例如，工程师通常依赖于derivates（导数）来优化设计和流程。通过理解设计参数的小变化如何影响整体性能，他们可以进行调整，从而获得更好的结果。这样，derivate（导数）成为创新和改进的工具。 此外，derivate（导数）的概念并不限于单变量函数。在多变量微积分中，我们遇到部分derivates（导数），这帮助我们理解多个变量的函数如何变化。例如，在一个公司的利润既依赖于产品价格又依赖于销售数量的情况下，计算对价格的部分derivate（导数）可以显示利润对价格变化的敏感程度。这种分析对于商业战略决策至关重要。 总之，derivate（导数）是一个强大的数学概念，在多个学科中都具有相关性。它量化变化的能力使其在科学到金融等各个专业中不可或缺。理解如何计算和解释derivates（导数）为个人提供了分析复杂系统和根据发现做出明智决策所需的工具。当我们继续探索周围世界的复杂性时，derivates（导数）的重要性无疑将继续在我们的理解和创新中占据中心地位。