arithmetic division

简明释义

算术除法;

英英释义

Arithmetic division is a mathematical operation that involves splitting a number into equal parts or groups, represented by the symbol '÷' or '/' and resulting in a quotient.

算术除法是一种数学运算,涉及将一个数字分成相等的部分或组,通常用符号 '÷' 或 '/' 表示,结果为商。

例句

1.In the classroom, the teacher explained arithmetic division to help students understand how to split numbers into equal parts.

在课堂上,老师解释了算术除法,以帮助学生理解如何将数字分成相等的部分。

2.The software program can perform arithmetic division to find averages in large datasets.

该软件程序可以执行算术除法以在大型数据集中查找平均值。

3.During the math competition, contestants had to quickly solve problems involving arithmetic division.

在数学竞赛中,参赛者必须快速解决涉及算术除法的问题。

4.When calculating the total cost per person, we used arithmetic division to divide the bill by the number of diners.

在计算每个人的总费用时,我们使用算术除法将账单除以用餐人数。

5.Understanding arithmetic division is essential for solving many real-world problems, like budgeting and resource allocation.

理解算术除法对于解决许多现实问题(如预算和资源分配)至关重要。

作文

Arithmetic is a fundamental branch of mathematics that deals with numbers and the basic operations performed on them. One of the key operations in arithmetic is arithmetic division, which is the process of determining how many times one number can be subtracted from another. This operation is not only essential for solving mathematical problems but also plays a crucial role in everyday life. Understanding arithmetic division can help us make sense of various situations, from splitting bills to calculating distances.To begin with, let’s define what arithmetic division actually means. In simple terms, it involves dividing a number, called the dividend, by another number, known as the divisor, to obtain a result called the quotient. For example, if we have 20 as the dividend and 4 as the divisor, arithmetic division helps us find out how many groups of 4 can be made from 20. The answer, in this case, is 5, because 4 goes into 20 exactly five times.The concept of arithmetic division extends beyond mere numbers; it has practical applications in various fields. For instance, in budgeting, individuals often need to divide their income among different expenses. If someone earns $2,000 a month and wants to allocate it equally among four categories—rent, groceries, savings, and entertainment—they would use arithmetic division to determine how much to spend on each category. In this scenario, dividing $2,000 by 4 gives us $500, indicating that each category should receive $500.Moreover, arithmetic division is essential in the academic world, especially in subjects like science and engineering. When conducting experiments or analyzing data, researchers often need to calculate averages, rates, or proportions. For example, if a scientist measures the growth of plants and records that 100 plants grew over a period of time, they might want to know the average growth per plant. By using arithmetic division, they can divide the total growth by the number of plants to find the average growth rate.In addition to its practical applications, understanding arithmetic division enhances critical thinking skills. It encourages individuals to analyze and break down problems into manageable parts. For instance, when faced with a large project, one might divide the tasks into smaller, more achievable goals. This method not only makes the project less daunting but also allows for better time management and resource allocation.Furthermore, learning about arithmetic division can foster collaboration and teamwork. When working in groups, members often need to share responsibilities and resources evenly. By applying arithmetic division, teams can ensure that each member contributes fairly, leading to a more harmonious working environment.In conclusion, arithmetic division is a vital mathematical operation that transcends the classroom. Its importance is evident in daily life, academic pursuits, and professional settings. Whether we are managing finances, conducting research, or collaborating on projects, the ability to perform arithmetic division effectively is invaluable. Thus, mastering this concept not only enriches our mathematical skills but also equips us with tools to navigate the complexities of life with confidence and clarity.

算术是数学的一个基本分支,涉及数字及其上执行的基本运算。其中一个关键运算是算术除法,它是确定一个数字可以从另一个数字中减去多少次的过程。这个运算不仅对解决数学问题至关重要,而且在日常生活中也发挥着重要作用。理解算术除法可以帮助我们理解各种情况,从分摊账单到计算距离。首先,让我们定义一下算术除法的实际含义。简单来说,它涉及将一个数字(称为被除数)除以另一个数字(称为除数),以获得称为商的结果。例如,如果我们有20作为被除数,4作为除数,算术除法帮助我们找出从20中可以制作多少个4组。在这种情况下,答案是5,因为4恰好进入20五次。算术除法的概念超越了简单的数字;它在各个领域都有实际应用。例如,在预算中,个人经常需要将收入分配给不同的支出。如果某人每月赚取2000美元,并希望将其均匀分配到四个类别——租金、杂货、储蓄和娱乐,他们将使用算术除法来确定每个类别应该花费多少。在这种情况下,将2000美元除以4得到500美元,表明每个类别应获得500美元。此外,算术除法在学术界也是必不可少的,尤其是在科学和工程等学科中。当进行实验或分析数据时,研究人员通常需要计算平均值、比率或比例。例如,如果科学家测量植物的生长并记录100株植物在一段时间内生长,他们可能想知道每株植物的平均生长量。通过使用算术除法,他们可以将总生长量除以植物数量,以找出平均生长率。除了其实际应用外,理解算术除法还可以增强批判性思维能力。它鼓励个人分析并将问题分解为可管理的部分。例如,当面临一个大型项目时,人们可能会将任务划分为更小、更易实现的目标。这种方法不仅使项目不那么令人生畏,而且还允许更好的时间管理和资源分配。此外,学习算术除法可以促进协作与团队合作。在团队工作中,成员通常需要公平地分享责任和资源。通过应用算术除法,团队可以确保每个成员公平贡献,从而导致更和谐的工作环境。总之,算术除法是一种重要的数学运算,超越了课堂。其重要性在日常生活、学术追求和职业环境中显而易见。无论我们是在管理财务、进行研究还是在项目中合作,能够有效地执行算术除法都是无价的。因此,掌握这一概念不仅丰富了我们的数学技能,还为我们提供了工具,使我们能够自信和清晰地应对生活的复杂性。

相关单词

arithmetic

arithmetic详解:怎么读、什么意思、用法