equational

简明释义

英[ɪˈkweɪʃən(ə)l]美[ɪˈkweɪʒnəl]

adj. 方程式的；平均分的

英英释义

单词用法

同义词

反义词

例句

1.Cooperated now on market multifarious, dimension no longer onefold books, broke the fixed frame of traditional bookshelf, the limitation with equational space, use rise convenient freely.

配合了现在市面上五花八门、尺寸不再单一的图书，打破了传统书架的固定框架，空间均分的局限性，使用起来方便自如。

2.Cooperated now on market multifarious, dimension no longer onefold books, broke the fixed frame of traditional bookshelf, the limitation with equational space, use rise convenient freely.

配合了现在市面上五花八门、尺寸不再单一的图书，打破了传统书架的固定框架，空间均分的局限性，使用起来方便自如。

3.By means of constructional iterative equation, this paper presents a way to give out the existence and singularity of a type of equational root with gradual approach method.

本文通过构造迭代函数，利用逐次逼近的方法给出了一类方程根的存在性与唯一性的判断的一种解决方案。

4.The similarity method of mass flow, as it is called in this paper, is different from the methods of equational analysis and the dimensional analysis.

提出的所谓质流相似法，不同于传质相似理论中方程分析法和量纲分析法。

5.Problems of equational realizations of separable functions and nonseparable functions are discussed by using this method in this paper.

本文用这种方法讨论可分离函数及不可分离函数的实现问题。

6.This is an automated theorem prover for first-order and equational logic, used to support inference in language processing.

这是一个用于一阶和逻辑方程序的自动理论证明器，用于支持语言处理中的推理。

7.The Equational sentence and the Equative sentence are similar in form, but are quite different if analyzed semantically.

等式句与对等句是两种从形式上看上去极为相似的句式。

8.The teacher explained the concept of an equational 方程的 relationship in mathematics.

老师解释了数学中<比>方程的关系的概念。

9.In chemistry, we often use equational 方程式的 models to represent reactions.

在化学中，我们常用<比>方程式的模型来表示反应。

10.The software can solve equational 方程的 systems with multiple variables.

该软件可以求解具有多个变量的<比>方程的系统。

11.Understanding equational 方程的 logic is essential for advanced studies in physics.

理解<比>方程的逻辑对于物理的高级研究至关重要。

12.The mathematician proposed a new equational 方程的 model to describe the phenomenon.

这位数学家提出了一种新的<比>方程的模型来描述这一现象。

作文

In the realm of mathematics and science, the concept of equations plays a crucial role in understanding various phenomena. An equation is essentially a statement that asserts the equality of two expressions. This leads us to the term equational, which refers to anything related to or involving equations. The importance of equational reasoning cannot be overstated, as it forms the backbone of many scientific theories and mathematical principles. Consider the fundamental laws of physics, such as Newton's laws of motion. These laws can be expressed in an equational form, allowing scientists to predict the behavior of objects under various conditions. For instance, the second law of motion states that the force acting on an object is equal to the mass of that object multiplied by its acceleration. This relationship can be succinctly represented as F = ma, where F represents force, m represents mass, and a represents acceleration. Here, the equational representation not only simplifies complex ideas but also provides a clear framework for further analysis. Moreover, in the field of economics, equational models are used to describe relationships between different economic variables. For example, the supply and demand model can be articulated through a series of equations that illustrate how price changes affect the quantity supplied and demanded. Understanding these equational relationships is vital for economists as they develop strategies to stabilize the economy and guide policy decisions. The significance of equational thinking extends beyond mathematics and science; it also influences our daily decision-making processes. When we analyze situations, we often rely on an equational approach to weigh the pros and cons of our choices. For instance, when deciding whether to invest in a new business venture, one might create an equational model that factors in potential revenue, costs, and risks. This methodical analysis allows individuals and organizations to make informed decisions based on quantifiable data. Furthermore, education systems increasingly emphasize the importance of equational literacy. Students are encouraged to develop their skills in solving equations and understanding their applications in real-world scenarios. This focus on equational knowledge prepares students for a variety of fields, from engineering to finance, where such skills are essential. In conclusion, the term equational encapsulates a fundamental aspect of both theoretical and practical applications across numerous disciplines. Whether in the precise world of mathematics, the predictive realm of science, or the analytical field of economics, equational reasoning provides a structured way to understand and navigate complex relationships. As we continue to confront increasingly intricate challenges in our world, the ability to think equational will remain a vital skill for future generations. By fostering this kind of thinking, we can better equip ourselves to tackle the uncertainties that lie ahead.

在数学和科学领域，方程的概念在理解各种现象中扮演着至关重要的角色。方程本质上是一个断言两个表达式相等的陈述。这引出了术语equational，它指的是与方程有关或涉及方程的任何事物。equational推理的重要性不容小觑，因为它构成了许多科学理论和数学原理的基础。 考虑物理学的基本定律，例如牛顿运动定律。这些定律可以用equational的形式表达，使科学家能够预测物体在各种条件下的行为。例如，第二运动定律指出，作用在物体上的力等于该物体的质量乘以其加速度。这个关系可以简洁地表示为F = ma，其中F代表力，m代表质量，a代表加速度。在这里，equational的表示不仅简化了复杂的思想，而且提供了进一步分析的清晰框架。 此外，在经济学领域，equational模型用于描述不同经济变量之间的关系。例如，供需模型可以通过一系列方程来表述，这些方程说明价格变化如何影响供给和需求的数量。理解这些equational关系对经济学家至关重要，因为他们制定稳定经济和指导政策决策的策略。 equational思维的重要性超越了数学和科学，它还影响着我们日常决策的过程。当我们分析情况时，我们常常依赖于equational的方法来权衡选择的利弊。例如，在决定是否投资新商业项目时，人们可能会创建一个equational模型，考虑潜在的收入、成本和风险。这种有条理的分析使个人和组织能够根据可量化的数据做出明智的决策。 此外，教育系统越来越强调equational素养的重要性。学生被鼓励发展解决方程和理解其在现实场景中应用的能力。这种对equational知识的重视为学生准备了进入各种领域的机会，从工程到金融，这些领域都需要这样的技能。 总之，术语equational概括了多个学科中理论和实践应用的基本方面。无论是在数学的精确世界，科学的预测领域，还是经济学的分析领域，equational推理提供了一种结构化的方式来理解和驾驭复杂的关系。随着我们继续面对日益复杂的挑战，思维equational的能力将继续成为未来几代人的重要技能。通过培养这种思维方式，我们可以更好地装备自己，以应对未来的不确定性。