aliquot part

简明释义

整除部分;

英英释义

例句

1.In mathematics, an aliquot part is a divisor of a number that is less than the number itself.

在数学中，aliquot part 是一个小于该数字本身的数字的因数。

2.To ensure fairness, each team received an aliquot part of the prize money.

为了确保公平，每个团队都获得了奖金的aliquot part。

3.The teacher explained that an aliquot part is useful in simplifying fractions.

老师解释说，aliquot part 在简化分数中很有用。

4.When dividing the cake, each piece should be an aliquot part of the whole.

切蛋糕时，每一块应该是整个蛋糕的aliquot part。

5.In chemistry, when measuring solutions, we often use an aliquot part for accurate results.

在化学中，测量溶液时，我们经常使用aliquot part 来获得准确的结果。

作文

In mathematics, the term aliquot part refers to a portion of a whole that can be evenly divided into the whole number without leaving a remainder. This concept is essential in various fields, including number theory and algebra, where understanding the properties of numbers is crucial. For instance, if we consider the number 12, its aliquot parts would be 1, 2, 3, 4, and 6. Each of these numbers divides 12 evenly, highlighting the fundamental nature of divisibility in mathematics.The significance of aliquot parts extends beyond mere arithmetic; it plays a vital role in real-world applications as well. In finance, for example, when dividing profits among partners, each partner's share can be considered an aliquot part of the total profit. If a business earns $100, and there are four partners, each partner receives an aliquot part of $25. This equitable distribution is essential for maintaining fairness and transparency in business operations.Moreover, aliquot parts can also be found in various scientific contexts. In chemistry, when preparing solutions, a chemist might need to create a diluted solution from a concentrated one. The concentrated solution can be viewed as a whole, and the volumes taken for dilution are aliquot parts of that whole. For instance, if a chemist takes 10 mL of a concentrated solution and dilutes it with 90 mL of solvent, the 10 mL is an aliquot part of the total volume of the concentrated solution being used.In education, understanding aliquot parts can help students grasp more complex mathematical concepts. By learning how to identify and work with aliquot parts, students can develop a stronger foundation in mathematics that will benefit them in advanced studies. Teachers often use visual aids, such as pie charts or fraction bars, to illustrate how aliquot parts function within a whole, making the concept easier to understand.Furthermore, the application of aliquot parts can be seen in everyday life. When cooking, recipes often require specific measurements that can be considered aliquot parts of the total ingredients needed. For example, if a recipe calls for 2 cups of flour and you want to make half of the recipe, you would use 1 cup of flour, which is an aliquot part of the original 2 cups. This practical application shows how aliquot parts are not just theoretical constructs but are integral to daily activities.In conclusion, the concept of aliquot part is a fundamental aspect of mathematics and has far-reaching implications in various fields, including finance, science, education, and everyday life. Understanding aliquot parts enhances our ability to analyze and solve problems effectively, making it a valuable skill for anyone engaged in quantitative reasoning. As we continue to explore the intricacies of mathematics, recognizing the importance of aliquot parts will undoubtedly enrich our comprehension and application of mathematical principles.

在数学中，术语aliquot part指的是一个整体的部分，可以均匀地被整个数字分割而不留下余数。这个概念在多个领域中都是至关重要的，包括数论和代数，在这些领域中，理解数字的性质是至关重要的。例如，如果我们考虑数字12，它的aliquot parts将是1、2、3、4和6。每一个数字都能均匀地分割12，突显了可整除性在数学中的基本性质。aliquot parts的重要性不仅限于简单的算术；它在现实世界的应用中也发挥着重要作用。例如，在金融领域，当在合作伙伴之间分配利润时，每个合作伙伴的份额可以被视为总利润的aliquot part。如果一家企业赚取了100美元，而有四个合伙人，那么每个合伙人将获得25美元的aliquot part。这种公平的分配对于保持商业运作的公正和透明至关重要。此外，aliquot parts还可以在各种科学背景中找到。在化学中，当准备溶液时，化学家可能需要从浓缩溶液中制备稀释溶液。浓缩溶液可以视为一个整体，而用于稀释的体积是该整体的aliquot parts。例如，如果化学家取10毫升浓缩溶液并用90毫升溶剂稀释，10毫升就是所使用的浓缩溶液的一个aliquot part。在教育中，理解aliquot parts可以帮助学生掌握更复杂的数学概念。通过学习如何识别和处理aliquot parts，学生可以在数学上建立更坚实的基础，这将使他们在高级学习中受益。教师通常使用视觉辅助工具，如饼图或分数条，来说明aliquot parts在整体中的功能，使这一概念更易于理解。此外，aliquot parts的应用可以在日常生活中看到。当烹饪时，食谱通常需要特定的测量，这些测量可以被视为所需总成分的aliquot parts。例如，如果一个食谱需要2杯面粉，而你想做一半的食谱，你将使用1杯面粉，这就是原始2杯的一个aliquot part。这种实际应用展示了aliquot parts不仅仅是理论构造，而是日常活动中不可或缺的一部分。总之，aliquot part的概念是数学的基本方面，在多个领域中具有深远的影响，包括金融、科学、教育和日常生活。理解aliquot parts增强了我们有效分析和解决问题的能力，使其成为任何参与定量推理的人的宝贵技能。随着我们继续探索数学的复杂性，认识到aliquot parts的重要性无疑会丰富我们对数学原理的理解和应用。