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How can the polynomial 6d^4 + 9d^3 – 12d^2 be factored?
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here is what it looks like.. \[6d ^{4}+ 9d ^{3}-12d ^{2}\]
look for common factors like how 3 is a factor is 6, 9, and 12 and how d is in each term. take the highest common factor out of the polynomial then solve.
but I don't know which one is the highest common factor.
its not a particular one. soooo what you want to think about is, what is the most i can take out of each one we can see that 3 is a factor of 6,9,12 so we can take three out of each of them then looking at the d we see the lowest power of any of them is 2 so we can take d^2 out of each one. so \[3d^2(2d^2+3d-4)\]
2?
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?
is it 2? the most that can be taken out?
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