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Question
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find the greatest common factor of $20w^2$ and $16m^3$.
Step1: Factor coefficients
Prime factors of $20$: $20=2^2\times5$
Prime factors of $16$: $16=2^4$
Step2: Identify common coefficient factor
The highest power of $2$ common to both is $2^2=4$
Step3: Check variable commonality
The terms have $w^2$ and $m^3$; no shared variables.
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