Definition of lowest common multiple in English:

lowest common multiple

(also LCM)

noun

Mathematics

The lowest quantity that is a multiple of two or more given quantities (e.g. 12 is the lowest common multiple of 2, 3, and 4).
〔数〕最小公倍数
Example sentencesExamples
- Consider the lowest common multiple of 1, 2, 3,…, 2 k - 1, 2 k + 1, ¼, n.
- There are two ways of finding the lowest common multiple of two numbers.
- We will now see how to find the greatest common divisor and the lowest common multiple of two numbers from their prime factorizations.

Definition of lowest common multiple in US English:

lowest common multiple

(also LCM)

nounˈˌloʊəst ˌkɑmən ˈməltəpəl

Mathematics

The lowest quantity that is a multiple of two or more given quantities (e.g. 12 is the lowest common multiple of 2, 3, and 4).
〔数〕最小公倍数
Example sentencesExamples
- There are two ways of finding the lowest common multiple of two numbers.
- Consider the lowest common multiple of 1, 2, 3,…, 2 k - 1, 2 k + 1, ¼, n.
- We will now see how to find the greatest common divisor and the lowest common multiple of two numbers from their prime factorizations.

单词	lowest common multiple
释义	Definition of lowest common multiple in English: lowest common multiple (also LCM) noun Mathematics The lowest quantity that is a multiple of two or more given quantities (e.g. 12 is the lowest common multiple of 2, 3, and 4). 〔数〕最小公倍数 Example sentencesExamples Consider the lowest common multiple of 1, 2, 3,…, 2 k - 1, 2 k + 1, ¼, n. There are two ways of finding the lowest common multiple of two numbers. We will now see how to find the greatest common divisor and the lowest common multiple of two numbers from their prime factorizations. Definition of lowest common multiple in US English: lowest common multiple (also LCM) nounˈˌloʊəst ˌkɑmən ˈməltəpəl Mathematics The lowest quantity that is a multiple of two or more given quantities (e.g. 12 is the lowest common multiple of 2, 3, and 4). 〔数〕最小公倍数 Example sentencesExamples There are two ways of finding the lowest common multiple of two numbers. Consider the lowest common multiple of 1, 2, 3,…, 2 k - 1, 2 k + 1, ¼, n. We will now see how to find the greatest common divisor and the lowest common multiple of two numbers from their prime factorizations.
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