augend

简明释义

英[/ˈɔːɡɛnd/]美[/ˈɔːɡɛnd/]

n. [数] 被加数

英英释义

单词用法

同义词

反义词

例句

1.Achieve a compilation of several augend, multi-digit addition, search strings, multiplication.

汇编实现一位数加数，多位数加法，查找字符串，乘法。

2.Achieve a compilation of several augend, multi-digit addition, search strings, multiplication.

汇编实现一位数加数，多位数加法，查找字符串，乘法。

3.Thus, the augend and the addend must each be small enough to fit within one memory location.

由此可见，加数和被加数都应足够小，以便能够合适地装入一个存储单元。

4.In an addition operation, a number or a quantity added to the augend.

在加法运算中，一种加到其被加数上的数或量。

5.In an addition operation, a number or quantity added to the augend.

在加法运算中，加到被加数上的数或量。

6.In the equation 5 + 3 = 8, the number 5 is the augend (加数).

在方程5 + 3 = 8中，数字5是augend（加数）。

7.When teaching addition, it's important to explain that the first number is the augend (加数).

在教授加法时，重要的是要解释第一个数字是augend（加数）。

8.In the expression 7 + 2, 7 serves as the augend (加数) in the operation.

在表达式7 + 2中，7在运算中充当augend（加数）。

9.To find the total, we need to identify the augend (加数) and the other number being added.

要找出总和，我们需要识别augend（加数）和另一个被加的数字。

10.The augend (加数) in this problem is crucial for understanding how addition works.

在这个问题中，augend（加数）对于理解加法的工作原理至关重要。

作文

In the realm of mathematics, every concept has its own significance and application. One such term that is often overlooked is the augend, which refers to the number that is to be added to another number in an addition operation. For instance, in the equation 5 + 3 = 8, the number 5 is the augend. Understanding this term is crucial for students as it lays the foundation for more complex mathematical operations. The addition operation is one of the first arithmetic skills that children learn in school, and it is essential for their overall mathematical development. When we introduce the concept of addition to young learners, we often present it in a straightforward manner: we have two numbers, and we combine them to find a sum. However, by introducing terms like augend, we can deepen their understanding of the components involved in addition. Consider a scenario where a teacher is explaining addition using physical objects, such as apples. If there are 5 apples on one table (the augend) and 3 more apples are added from another table, the total number of apples becomes 8. This practical example not only illustrates the concept of addition but also highlights the role of the augend in the equation. By identifying the augend, students can better grasp how numbers interact in addition, which is a fundamental building block for further mathematical learning. Furthermore, recognizing the augend can assist students when they encounter more advanced topics in mathematics, such as algebra or calculus. In algebra, for example, when solving equations, students often need to isolate variables and understand how different components of an equation relate to one another. By having a firm grasp of terms like augend, they will be better equipped to tackle these challenges. Moreover, the concept of the augend isn't limited to simple addition. It can also be applied in various real-life situations. For instance, when budgeting, individuals often have to add expenses together to determine their total spending. Here, each expense can be viewed as an augend contributing to the final amount. This understanding can lead to better financial literacy, as individuals learn to manage their finances more effectively by recognizing the components of their spending. In conclusion, the term augend may seem trivial at first glance, but its implications in the world of mathematics and beyond are profound. By teaching students about the augend, educators can enhance their mathematical vocabulary and comprehension, preparing them for future academic pursuits. Emphasizing the importance of such foundational concepts will ultimately contribute to a more robust understanding of mathematics as a whole. As students progress through their educational journey, they will encounter increasingly complex mathematical ideas, and having a solid grasp of basic terms like augend will serve them well in their studies. Therefore, let us not underestimate the power of terminology in shaping the minds of future mathematicians and problem solvers.

在数学领域，每个概念都有其重要性和应用。其中一个常被忽视的术语是augend，它指的是在加法运算中要与另一个数字相加的数字。例如，在方程5 + 3 = 8中，数字5就是augend。理解这个术语对学生来说至关重要，因为它为更复杂的数学运算奠定了基础。 加法运算是儿童在学校学习的第一项算术技能之一，对他们的整体数学发展至关重要。当我们向年轻学习者介绍加法概念时，我们通常以简单明了的方式呈现：我们有两个数字，然后将它们结合起来找出总和。然而，通过引入像augend这样的术语，我们可以加深他们对加法中涉及的组成部分的理解。 考虑一个场景，老师用实际物体（如苹果）来解释加法。如果一张桌子上有5个苹果（augend），而从另一张桌子上增加了3个苹果，则总数变为8。这个实际例子不仅说明了加法的概念，还突出了方程中augend的角色。通过识别augend，学生可以更好地理解数字在加法中的相互作用，这是进一步数学学习的基本构建块。 此外，认识到augend可以帮助学生在遇到更高级的数学主题时，例如代数或微积分。在代数中，例如，当解决方程时，学生常常需要孤立变量并理解方程中不同组件之间的关系。通过牢固掌握像augend这样的术语，他们将更好地应对这些挑战。 而且，augend的概念并不限于简单的加法。它也可以应用于各种现实生活的情境。例如，在预算时，个人常常需要将支出加在一起以确定其总支出。在这里，每一项支出都可以被视为对最终金额的augend贡献。这种理解可以提高财务素养，因为个人学习更有效地管理自己的财务，通过认识到支出的组成部分。 总之，augend这个术语乍一看似乎微不足道，但它在数学及其以外的世界中的意义却是深远的。通过教导学生有关augend的知识，教育工作者可以增强他们的数学词汇和理解能力，为未来的学术追求做好准备。强调这些基础概念的重要性将最终有助于更全面地理解数学。因此，让我们不要低估术语在塑造未来数学家和问题解决者思维中的力量。