How do you simplify: (2x^2+x-12) /(x^2-16)
I was trying to factor the top to see if anything in the top and bottom cancel but i'm not sure.
Okay
You have to use long division for this
im not sure how you do long divison with expressions
Hold on a second
Actually, that is the wrong solution. It shouldn't be set to zero
Are you sure you have this written correctly? Double check
Hero)))
sure yeah its correct: (2x^2 + x -12 )/ (x^2 - 16)
I send u an email)
to the gmail)))
Well, what do you have to do? Solve for x?
the question was just to simplify the expression
so i was trying to see if anything cancels in teh top or bottom
\[\frac{2x^2 +x - 12}{(x+4)(x-4)}\]
That's the best you can do
Okay Kina
i got up to that part...so there is nothing aafter taht?
No..
ok tahnks...can you help me with another simplify teh expression question?
If I can, lol.. sure.
thanx...Simplify : (1/x+h) - (1/x)
Make them have the same denominator.
so is teh lcd: x+h
No. You need to multiply the denominators, right? It would be x(x+h). Remember whatever you do to the bottom, you have to do to the top...
oh ok...lemme try it out
After I multiply teh top and bottom out i get (x-x+h) / (x+h)...so does that simplify into h/ x+h?
Hero, I got -h/x(x+h) ^^
yeah, that's right
Good job
I forgot the negative
@denebelbel can u show me how u got ur solution?
\[\left(\begin{matrix}1 \\ x+h\end{matrix}\right) - \left(\begin{matrix}1 \\ x\end{matrix}\right) = \left(\begin{matrix}x-(x+h) \\ x(x+h)\end{matrix}\right) = \left(\begin{matrix}x-x-h \\ x(x+h)\end{matrix}\right) = \left(\begin{matrix}-h \\ x(x+h)\end{matrix}\right)\]
I helped you with one of your other problems. No medal? Not fair, lol
I ll give both of you a medal =]
Okay
@ deneble and @hero tahnk u both for helping...i suck at math XD
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