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What is the least common multiple of $6$ , $2$ , and $4$ ? $\newline$ ____

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Least common multiple of three or four numbers

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Q. What is the least common multiple of

6

,

2

, and

4

?

\newline

____

Prime factorization of $6$ : Step $1$ : Prime factorization of $6$ . $\newline$ Prime factorization of $6$ : $2 \times 3$ .
Prime factorization of $2$ : Step $2$ : Prime factorization of $2$ . Prime factorization of $2$ : $2$ .
Prime factorization of $4$ : Step $3$ : Prime factorization of $4$ . $\newline$ Prime factorization of $4$ : $2 \times 2$ .
Identify prime factors: Step $4$ : Identify all distinct prime factors. $\newline$ Distinct prime factors: $2, 3$ .
Multiply prime factors: Step $5$ : Multiply the highest powers of all prime factors. $2^2 \times 3 = 4 \times 3 = 12$ .

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