Find the LCM.
-$n, 4+n, 4-n$
A) $n^{2}+16$
B) $n(4+n)(4-n)$
C) $16 n^{2}$
D) $n+4$

Name: Find the LCM. -$n, 4+n, 4-n$ A) $n^{2}+16$ B) $n(4+n)(4-n)$ C) $16 n^{2}$ D) $n+4$
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Quizplus · Accepted Answer

The least common multiple (LCM) of $n$, $4+n$, and $4-n$ can be found by simply multiplying them together, since they are all linear terms and do not share any common factors other than 1. Therefore, the LCM is $n(4+n)(4-n)$.

Find the LCM n,4+n,4−nn, 4+n, 4-nn,4+n,4−n A) n2+16n^{2}+16n2+16 B) n(4+n)(4−n)n(4+n)(4-n)n(4+n)(4−n) C) 16n216 n^{2}16n2 D) n+4n+4n+4

Find the LCM $n, 4+n, 4-n$ A) $n^{2}+16$ B) $n(4+n)(4-n)$ C) $16 n^{2}$ D) $n+4$