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what is the greatest common factor of the numbers using prime factorization inc. whether the numbers are relatively prime: 168, 180 and 450?
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clearly not relatively prime because they are all even
\[168=2^3\times 3\times 7\] \[180=2^2\times 3^2\times 5\] \[450=2\times 3^2\times 5^2\]
for least common multiple you will need \[2^3\] \[3^2\] \[5^2\] and \[7\] each factor you see to the highest power you see it in any ONE number
so LCM is \[2^2\times 3^2\times 5^2\times 7\] whatever that is
ok, thanks
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yw
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