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Solve the equation x^3-4x^2-x+4=0 and list all the solutions.
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\[x^3-4x^2-x+4=0\]
what is the common factor in 2 first terms?
x
cant we take \(x^2\) as common factor?
I guess so
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well start by factoring out \(x^2\) in 2 first term
\[x^2(x-4)\]
right
now note that \(-x+4=-(x-4)\) and u have \[x^3-4x^2-x+4=x^2(x-4)-(x-4)\] what to do next?
I don't know.
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we can take \(x-4\) as common factor...
x-4(1)-(1)
(x-4)(x^2-1)=0 x-4=0 or x2-1=0 x=4 & x=1 & x=-1
Thanks
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