3x^3=24
\[24 = 2^3 * 3\] so \[3x^3 = 3*2^3\] so x = ?
So I don't get it and the study guide said I need to use the quadratics formula and i don't get how to use the formula with a cubed equation.
Forget the study guide. I think quadratic formula is not useful here.
Oh but this is for an accuplacer test
if you are supposed to use the quadratic formula it must be 3x^2, not 3x^3 - right?
then you have \[3x^2 - 24 = 0\] and then you can solve it using the quadratic formula
No that's the thing Its 3x^24 so do I use the difference of cubes then use the quadratic formula?
Sorry 3x^3=24
ah, I think you are right \[3(x^3 - 2^3) = 0\]\[(x-2)(x^2 - 2x + 4) = 0\] Is that how it is maybe. But this only has 1 real solution. I don't know. Sorry I can't help.
Thanks I got it there is a 1 real solution and also one for the quadratic formula but I don't know how to wright it on here but the answer guide sai it was right so thanks
So using the quadratic formula to solve for the complex roots: (x2−2x+4)=0 a=1 b=-2 c=4 x=(-b +/- sqrt(b^2-4ac))/2a =(2 +/- sqrt(4-16))/2 =1 +/- 2sqrt(3)i
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