What is the Least Common Multiple (LCM) of 36 | vedclass

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(A) To find the $LCM$ of $36$ and $100$,we first find their prime factorizations:$36 = 2^2 	imes 3^2$$100 = 2^2 	imes 5^2$The $LCM$ is the product o

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$900$

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(A) To find the $LCM$ of $36$ and $100$,we first find their prime factorizations:$36 = 2^2 	imes 3^2$$100 = 2^2 	imes 5^2$The $LCM$ is the product of the highest powers of all prime factors involved:$LCM = 2^2 	imes 3^2 	imes 5^2$$LCM = 4 	imes 9 	imes 25$$LCM = 36 	imes 25 = 900$Therefore,the $LCM$ of $36$ and $100$ is $900$.

What is the Least Common Multiple $(LCM)$ of $36$ and $100$?

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