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what is the least common multiple of 6 and 21?
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I don't remember how to do this?
multiply them until they equal the same number and divide it to the simpliest number
Find the prime factorization of your integers first
\(\large 6=2\times 3\)
\(\large 21=7\times 3\)
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Then find the largest power of each prime factor
So the largest power of 2 that appears in factorization is \(\large 2^1\)
For three it's \(\large 3^1\)
And for seven it's \(\large 7^1\)
So your LCM= \(\large 2^1\times 3^1\times 7^1\)
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LCM(6,21)=42 :)
Now do you understand?
I don't know why I couldn't reply before??? that was weird. but no I really don't get this as ive been out of school 10 years
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