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Solve for x. lnx(x^2-3x-4)+lnx(x^2-9x+20)=0
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@Mertsj please help!
couldnt you factor the x out as well?
whered the e^0 come from?
1?
wait what? sorry i was just guessing about the base i dont know..
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after factoring, you could also say this \[\ln x^{2}(x+1)(x-4)^{2}(x-5) = 0\]
it doesn't matter what the base is....a^0 = 1
I will leave you in the capable hands of dumbcow as too many cooks spoil the broth. Good Luck.
haha
lnx(x^2-3x-4)+lnx(x^2-9x+20)=0 whats next after this?
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umm i meant to type what mertjs put but he deleted his answer :/
well basically you have to find the roots of a 6th degree polynomial \[x^{2}(x-4)^{2}(x+1)(x-5) = 1\] from analyzing the graph, you know that solution is less than -1 and greater than 5 |dw:1337906150844:dw|
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