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find all real values of x such that f (x) = x^3-x^2-4x+4=0
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Hey Aj :)
\[\Large\rm x^3-x^2-4x\color{orangered}{+4}=0\]By the Rational Root Theorem: Since the leading coefficient is just 1, we can get one of our roots from the factors of positive 4.
So our roots will come from this selection of 6 numbers: \(\Large\rm \pm1,\pm2,\pm4\) These are the possible integer factors of 4. -1 x 4, 1 x -4, 2 x 2, -2 x -2, All of those numbers, yah?
For a cubic, we just want to plug the numbers in to find our first root. Let's start with something nice and easy and see if it works or not. x=1
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