algebra
简明释义
n. 代数；代数学
英英释义
单词用法
线性代数 | |
布尔代数 |
同义词
反义词
例句
1.The text for the course is this book, Introduction to Linear Algebra.
该课程的教材是这本书：线代入门。
2.Unknown Quantity: a Real and Imaginary History of algebra.
《隐蔽的数量：代数的真实和想象的历史》。
3.The boy hasn't learnt arithmetic, not to mention algebra.
这孩子算术还没学会，更谈不上代数了。
4.He would allow John slyly to copy his answers to impossibly difficult algebra questions.
对于那些特别难的代数题，他允许约翰偷偷抄袭他的答案。
5.In 8th grade, my algebra teacher gave me an a +.
八年级的时候，代数老师给了我一个A +。
6.Fine, this is the first lecture in MIT's course 18.06: Linear Algebra.
很好，这是MIT课程18.06的第一讲：线性代数。
7.She used algebra 代数 to determine the cost of materials for her project.
她使用代数 代数来确定她项目材料的成本。
8.In high school, students often struggle with algebra 代数 concepts like solving equations.
在高中，学生们常常在解决方程等代数 代数概念上遇到困难。
9.Many careers in science and engineering require a strong understanding of algebra 代数.
许多科学和工程领域的职业需要对代数 代数有深刻的理解。
10.The teacher explained how to factor polynomials using algebra 代数 techniques.
老师解释了如何使用代数 代数技巧来因式分解多项式。
11.Understanding algebra 代数 is essential for advanced mathematics courses.
理解代数 代数对高级数学课程至关重要。
作文
Algebra is a branch of mathematics that deals with symbols and the rules for manipulating those symbols. It provides a way to represent real-world situations using mathematical expressions. The term algebra (代数) comes from the Arabic word 'al-jabr', which means 'reunion of broken parts'. This historical context highlights the essence of algebra (代数) as a tool for solving equations and finding unknown values. In my experience, learning algebra (代数) has been both challenging and rewarding. When I first encountered algebra (代数) in middle school, I was intimidated by the letters and symbols that replaced the numbers I was used to. However, as I delved deeper into the subject, I realized that these symbols were not just random characters; they represented quantities that could change. For example, in the equation 'x + 3 = 7', the letter 'x' stands for an unknown value. My task was to find out what 'x' was by isolating it on one side of the equation.One of the most fascinating aspects of algebra (代数) is its universality. Regardless of whether you are working with simple linear equations or complex quadratic formulas, the principles remain consistent. This consistency allows students to develop problem-solving skills that can be applied in various fields, from engineering to economics. In fact, many real-world problems can be modeled using algebra (代数), making it an essential tool for professionals in numerous disciplines.As I progressed through high school, I began to appreciate the beauty of algebra (代数) even more. I discovered how it serves as a foundation for higher-level mathematics, including calculus and statistics. Understanding algebra (代数) concepts such as functions, inequalities, and polynomials opened up new avenues for exploration in math. I found myself eager to tackle more complex problems, often collaborating with classmates to solve challenging equations and share insights.Moreover, algebra (代数) has practical applications in everyday life. From calculating expenses to determining the best deals while shopping, the skills gained from studying algebra (代数) extend beyond the classroom. For instance, when planning a budget, I often use algebra (代数) to create equations that help me understand how much I can save each month based on my income and expenses.In conclusion, my journey with algebra (代数) has transformed my perception of mathematics. Initially daunting, it has become a valuable tool that enhances my analytical thinking and problem-solving abilities. The principles of algebra (代数) are not only foundational for advanced studies but also applicable in everyday situations. As I continue to learn and grow, I am grateful for the role that algebra (代数) plays in my education and life. Embracing algebra (代数) has empowered me to approach challenges with confidence and creativity, and I look forward to exploring its depths in the future.
代数是数学的一个分支，涉及符号及其操作规则。它为用数学表达式表示现实世界的情况提供了一种方式。术语algebra（代数）源于阿拉伯词“al-jabr”，意为“破碎部分的重聚”。这一历史背景突显了algebra（代数）作为解决方程和寻找未知值的工具的本质。在我的经验中，学习algebra（代数）既具有挑战性又令人满意。当我第一次在初中接触到algebra（代数）时，我被取代我熟悉的数字的字母和符号所吓倒。然而，随着我深入学习这个主题，我意识到这些符号不仅仅是随机字符；它们代表着可能变化的数量。例如，在方程'x + 3 = 7'中，字母'x'代表一个未知值。我的任务是通过将其孤立在方程的一侧来找出'x'是什么。algebra（代数）最迷人的方面之一是它的普遍性。无论是处理简单的线性方程还是复杂的二次公式，原则始终保持一致。这种一致性使学生能够培养可应用于各个领域的问题解决技能，从工程到经济学。事实上，许多现实世界的问题可以用algebra（代数）建模，使其成为众多学科专业人士的基本工具。随着我在高中阶段的进步，我开始更加欣赏algebra（代数）的美。我发现它作为更高水平数学（包括微积分和统计学）的基础。理解algebra（代数）概念，例如函数、不等式和多项式，为我打开了探索数学的新途径。我发现自己渴望解决更复杂的问题，常常与同学合作解决具有挑战性的方程并分享见解。此外，algebra（代数）在日常生活中也有实际应用。从计算开支到确定购物时的最佳交易，学习algebra（代数）所获得的技能超越了课堂。例如，在制定预算时，我经常使用algebra（代数）创建方程，帮助我理解根据我的收入和支出每月可以节省多少。总之，我与algebra（代数）的旅程改变了我对数学的看法。起初令我感到畏惧，但它已成为一种宝贵的工具，增强了我的分析思维和问题解决能力。algebra（代数）的原理不仅是高级学习的基础，而且在日常情况下也适用。随着我继续学习和成长，我对algebra（代数）在我的教育和生活中所扮演的角色心怀感激。拥抱algebra（代数）赋予我以信心和创造力应对挑战的能力，我期待着在未来进一步探索它的深度。
