algebraical

简明释义

[/ælˈdʒɛbrɪkəl/][/ælˈdʒɛbrɪkəl/]

adj. 代数学的(等于 algebraic)

英英释义

Relating to or involving algebra, which is a branch of mathematics dealing with symbols and the rules for manipulating those symbols.

与代数有关或涉及代数的,代数是处理符号及其操作规则的数学分支。

单词用法

algebraical manipulation

代数操作

algebraical structure

代数结构

algebraical terms

代数项

algebraical identity

代数恒等式

同义词

algebraic

代数的

Algebraic expressions are used to represent relationships between variables.

代数表达式用于表示变量之间的关系。

mathematical

数学的

Mathematical models often use algebraic equations to describe real-world phenomena.

数学模型通常使用代数方程来描述现实世界的现象。

symbolic

符号的

Symbolic manipulation is a key skill in algebraic problem solving.

符号操作是代数问题解决中的一项关键技能。

反义词

geometric

几何的

The geometric interpretation of the problem provides a visual understanding.

这个问题的几何解释提供了一个直观的理解。

numerical

数值的

In numerical analysis, we focus on approximating solutions rather than finding exact algebraical ones.

在数值分析中,我们专注于近似解,而不是寻找精确的代数解。

例句

1.Method of algebraical topology used in logic synthesis attained least covering, and in order to avoid audaciousness arising, auducious problem was discussed necessarily.

代数拓扑方法用于逻辑综合得到最小覆盖,为了避免可能出现冒险,需要进行冒险问题的讨论。

2.In this paper, the polynimial time algorithms of the NP complete problems are gained in the algebraical and combinatorial two aspects respectively.

本文从代数及组合两个方面论证了NP完全问题存在多项式时间算法。

3.The singular position of similar platform 3upu reached by algebraical method is identical to the position of general 3upu analysized by vector method.

通过代数法得到的相似平台3upu并联机构奇异位置,与用矢量法对一般3upu并联机构所作的分析一致。

4.The second fundamental theorem of algebraical functions is fundamental and important but it is about constant Numbers and its applicative area has a limit.

代数体函数的第二基本定理是一个基本而重要的定理,但它是关于常数的,其适用范围有局限性。

5.Thus, algebraical definitions of curved lines are theorems in the method of geometry.

这样,代数关于曲线的定义,在几何学方法里就成了定理。

6.Method of algebraical topology used in logic synthesis attained least covering, and in order to avoid audaciousness arising, auducious problem was discussed necessarily.

代数拓扑方法用于逻辑综合得到最小覆盖,为了避免可能出现冒险,需要进行冒险问题的讨论。

7.The algebraical equations obtained from the difference equations are solved by the line relaxation iterative method.

差分方程形成的代数方程组用线松弛迭代求解。

8.To derive the formula, we must perform several algebraical 代数的 manipulations.

要推导这个公式,我们必须进行几次代数的运算。

9.She has a strong grasp of algebraical 代数的 techniques, which helps her in advanced mathematics.

她对代数的技巧有很强的掌握,这对她的高等数学学习很有帮助。

10.In solving this problem, we need to use algebraical 代数的 methods to find the value of x.

在解决这个问题时,我们需要使用代数的方法来找到x的值。

11.The teacher explained the algebraical 代数的 concepts using simple examples.

老师用简单的例子解释了代数的概念。

12.Students often struggle with algebraical 代数的 expressions in their homework.

学生们在家庭作业中常常对代数的表达式感到困惑。

作文

Mathematics has always been a subject that fascinates many students, and among its various branches, algebra stands out as one of the most essential. The term algebraical refers to concepts and principles related to algebra, which involves the use of symbols and letters to represent numbers and quantities in mathematical expressions and equations. Understanding algebraical concepts is crucial for anyone looking to excel in mathematics, as they form the foundation for more advanced topics such as calculus and statistics.In my experience, learning algebraical methods can be both challenging and rewarding. When I first encountered algebra in school, I was overwhelmed by the letters and symbols that seemed to complicate simple arithmetic. However, as I began to grasp the algebraical rules, I realized that these symbols were not just random characters; they were tools that allowed me to solve problems more efficiently. For instance, instead of solving a problem with specific numbers every time, I learned how to create an algebraical expression that could represent a whole set of problems.One of the key aspects of algebraical thinking is the ability to manipulate equations. This involves understanding how to isolate variables and perform operations on both sides of an equation without changing its balance. This skill is not only important in academic settings but also in real-life situations where problem-solving is required. For example, if I wanted to determine how much money I would have after saving a certain amount each month, I could set up an algebraical equation to model my savings over time. By doing so, I could predict my future savings and make informed financial decisions.Moreover, the beauty of algebraical expressions lies in their ability to generalize problems. Instead of solving for a single value, I could find solutions that apply to many scenarios. This is particularly useful in fields such as engineering and physics, where algebraical formulas are used to describe complex phenomena. For instance, the formula for calculating the area of a rectangle (A = l × w) can be considered an algebraical representation that applies to any rectangle, regardless of its dimensions. Such generalizations save time and effort, allowing us to focus on applying these principles rather than recalculating for every individual case.In conclusion, the term algebraical encompasses a wide range of mathematical concepts that are vital for both academic success and practical applications. By mastering algebraical techniques, students can enhance their problem-solving skills and gain a deeper appreciation for the subject of mathematics. As I continue my studies, I am grateful for the algebraical foundation I have built, which will undoubtedly support my future endeavors in various fields. Whether it’s in science, finance, or everyday life, the ability to think algebraical will always be a valuable asset.

数学一直是许多学生感兴趣的学科,而在其各个分支中,代数作为最重要的学科之一脱颖而出。术语algebraical指的是与代数相关的概念和原则,代数涉及使用符号和字母来表示数学表达式和方程中的数字和数量。理解algebraical概念对任何希望在数学上取得优秀成绩的人来说至关重要,因为它们构成了更高级主题(如微积分和统计学)的基础。根据我的经验,学习algebraical方法既具有挑战性又富有回报。当我第一次在学校接触代数时,我被那些似乎使简单算术变得复杂的字母和符号所压倒。然而,随着我开始掌握algebraical规则,我意识到这些符号并不是随意的字符;它们是让我更有效地解决问题的工具。例如,我学会了如何创建一个algebraical表达式来表示一整套问题,而不是每次都用特定的数字来解决一个问题。Algebraical思维的一个关键方面是操纵方程的能力。这涉及理解如何孤立变量,并在不改变平衡的情况下对方程两边进行操作。这项技能不仅在学术环境中重要,而且在需要解决问题的现实生活中也很重要。例如,如果我想确定每个月存一定金额后我将拥有多少钱,我可以建立一个algebraical方程来建模我的储蓄情况。通过这样做,我可以预测未来的储蓄,并做出明智的财务决策。此外,algebraical表达式的美在于它们能够对问题进行概括。与其为单个值求解,不如找到适用于许多场景的解决方案。这在工程和物理等领域尤其有用,在这些领域中,algebraical公式用于描述复杂现象。例如,计算矩形面积的公式(A = l × w)可以被视为一种algebraical表示,适用于任何矩形,无论其尺寸如何。这种概括节省了时间和精力,使我们能够专注于应用这些原则,而不是为每个个体案例重新计算。总之,术语algebraical涵盖了一系列对学术成功和实际应用至关重要的数学概念。通过掌握algebraical技术,学生可以增强他们的问题解决能力,对数学学科有更深刻的理解。随着我继续我的学习,我对我所建立的algebraical基础心怀感激,这无疑将支持我在各个领域的未来努力。无论是在科学、金融还是日常生活中,思考algebraical的能力将始终是一个宝贵的资产。