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How to use the Factor Theorem to determine if (x + 2) is a factor of x3 + x2 - 16x - 16?
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replace \(x\) by -2 and see if you get zero
\[(-2)^3+(-2)^2-16\times (-2)-16\] if that is zero, then it factors as \((x+2)(\text{something})\) if not, then it doesn't
So it's not a factor?
i didn't actually compute it lets try
\[-8+4+32-16\] nah not zero
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weird, because the zeros are actually \(4,-4,-1\)
in case that was the next question
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