devisor

devisor音标为[dɪˈvɪsər]，翻译为“被除数”或“除数”。

速记技巧：可以尝试使用以下速记方法：dɪˈvɪsər=dividend（被除数）+or（表示人或物）。

请注意，以上内容仅供参考，准确性和适用性仍需根据具体语境和上下文确定。

Devisor这个词的英文词源可以追溯到拉丁语中的“dividere”，意为“分”。而devisor指的是将物品或金钱分给其他人的人。

变化形式：复数形式是devisors，过去式是devised，过去分词是devised，现在分词是devising。

相关单词：

1. divisor：意为“因子”，与dividend（被除数）相对，其词源与devisor类似，同样来自于拉丁语。

2. deivide：意为“除”，是devide的缩写形式，用于数学运算中。

3. dividend：意为“被除数”，与divisor（除数）相对，当被除数作为分子，而divisor作为分母时，两者相乘的结果就是devisor。

4. distribute：意为“分配”，其动词形式是devidistrue，表示将物品或金钱分发给其他人。

5. disproportion：意为“不成比例”，其中的dis-表示“相反、否定”，而proportion则表示“比例”，因此devisor和proportion一起使用时，表示两者不成比例。

6. indevisibility：意为“无法衡量”，其中的in-表示“否定”，而devisability则表示“可衡量性”，因此devisor的反义词就是indevisibility。

7. exdevisor：意为“除外因素”，通常指在计算过程中被排除在外的因素。

8. subdevisor：意为“次因子”，指的是在某个更大数字中可以被除的部分。

9. superdevisor：意为“超因子”，指的是大于其他因子的因子。

10. devisory：意为“与分有关的”，可以指与分相关的概念、规则或属性。

常用短语：

1. divisor除数

2. divisor of a number number的除数

3. dividend被除数

4. dividend and divisor同余式中的被除数和除数

5. divisor function商的因子分解

6. divisor chain分解因子的链

7. divisor lattice因子的分划

双语例句：

1. The dividend and divisor of this equation are both zero. 这个方程的被除数和除数都是零。

2. The divisor of a number is the number itself divided by a factor that divides it evenly. 一个数的除数就是这个数除以一个整除它的因子的结果。

3. The divisor chain of a polynomial is the sequence of numbers obtained by repeatedly dividing the polynomial by its factors. 多项式的除法链是通过反复用它的因子对多项式进行除法运算而得到的序列。

英文小作文：

Divisors and Their Importance

Divisors are essential parts of mathematics, playing crucial roles in various fields such as number theory, algebra, and geometry. They are the building blocks of mathematical concepts such as prime numbers, perfect squares, and remainders.

Divisors can be defined as a number that is divided by another number evenly without leaving a remainder. For example, 12 is a divisor of 18 because it can be divided by 12 without any remainder left. Similarly, 6 is also a divisor of 18 because it can also be divided by 6 without any remainder left.

Divisors are important in various contexts, including but not limited to finding the factors of a number, determining the congruence of numbers, and simplifying mathematical expressions. They also serve as building blocks for more advanced mathematical concepts such as prime factorization and factorization chains.

In conclusion, divisors are an integral part of mathematical reasoning and play crucial roles in various fields of mathematics. Understanding and utilizing their properties and relationships is essential for effective problem-solving and mathematical reasoning.