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Algebra
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equations ,solve for x using a smart technique
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What do you want though?
Good advice. I'll do that.
i lost connection 4 some tym sorry \[(x-2)(x+1)(x+4)(x+7)=19\]
In that case, I guess I'd simplify it and start with rational root theorem. (Or just use my graphing calculator to be really smart)
they dont allow calc
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\[(x^2+5x-14)(x^2+5x+4)=19\] let\[x^2+5x+4=a\]\[a(a-18)=19\]
\[a^2-18a-19=0\]
\[(a-19)(a+1)\] a=19 and a=-1
Then do two separate quadratics . . . I suppose that will work.
so\[x^2+5x+4=19,x^2+5x+4=-1\] my answers are flying away
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\[x^2+5x-15=0,x^2+x+5=0\]
\[x=error HEEEEEELP
last equation error\[x^2+5x+4=-1\] \[x^2+5x+5\] \[x=\frac{ -5\pm \sqrt{8} }{ 2 }\]
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