Factor: 3n^2+12n-96=0
use the quadratic formula \[x=\frac{ -b \pm \sqrt{b^2-4ac} }{ 2a }\] since the standard quadratic form is ax^2=bx+c=0 the a will be replaced by 3, 12 by b, and c by -96 a=3 b=12 c=-96 now plug and chug :3
So, instead of it being the standard quadratic form, I use that one? Ok, I'll see if I can make this work. I used to do these all the time, but it's been a while so I'm a little rusty. If I need your help again I'll tag you. Thank you. c:
Sure :)
The -4ac in the formula is confusing me a bit.
Would it be 4(3)(-96)?
\[x=\frac{ -(12)\pm \sqrt{12^2-4(3)(-96)} }{ 2(3) }\] 4(3)(-96)=12*-96=-1152 \[x=\frac{ -12\pm \sqrt{144-(-1152)} }{ 6}\]
\[x=\frac{ -12\pm \sqrt{144+1152} }{ 6 }\]
makes sense? :)
Yeah, I'm taking these notes. Thank you. c:
No problem
are you ok with the next steps?
I should be c:
Good c:
|dw:1408739075994:dw| right? & then find the square root & divide both 12 & the square root by 6?
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