How do you factor polynomials with cubic powers and polynomials with powers higher than cubic? help please.
the simple answer is "no you don't"
the more complicated answer is you can try factors by the factor theorem
and the factors are often related to the constant term, e.g. the constant term is 9 and the factor can be x-9 or x-3 or x-1 or x-1/3 or x-1/9 or x+9 or x+3 or x+1 or x+1/3 or x+1/9 etc
If he says that the factors are integral you can try x=+-1 or x=+-2 or x=+-3 and don't forget x=0
in short, don't mess up with 'em hope i helped you :)
i wish it did but i have to know how to use them with synthetic division on my algebra two quiz and i know how but the whole p and q rules that go with it are kind of confusion
do you have an example? :)
3x^4- 75x^2 or 1-27x^6 either or will help just fine
oh only two terms
\[3x^4-75x^2\]\[=x^2(3x^2-75)\]\[=3x^2(x^2-25)\]\[=3x^2(x+5)(x-5)\] \[1-27x^6\]\[=(1-3x)(1+3x+9x^2)\]
thank you so much
no problem :) just memorize the 5 identities by heart :)
1 and 2 \((x\pm y)^2=x^2\pm2xy+y^2\) 3 and 4 \(x^3\pm y^3=(x\pm y)(x^2\mp xy+y^2)\) 5 \(x^2-y^2=(x+y)(x-y)\)
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