(3d^2+2d-29) ÷ (d+3)
@Hero :D
Okay, so: (3d^2+1d^2-29) ...the 29 doesn't factor...
Now you're changing it. First it was 3d^2 + 2d - 29
I though factoring was: Heres an example: example: given \[y^2-4\] this could be rewritten as: \[y^2-2^2\] and using the fact i gave for factorising difference of two squares, \[(y+2)(y-2)\]
Hmm?
That's difference of squares. It's one of several factoring methods. There's no difference of squares in this particular expression.
If you can't factor, then just use long division
Oh, ok. So what do I do then? Oh...you just said...
\[3d ^{2}+2d-29\div(d+3)\]
You need to do long division for this bro
Ok so like: ...Could you help or give an example?
It's impossible to do long division on this site...without giving answers so, I'll direct you to a resource: http://calc101.com/webMathematica/long-divide.jsp
Oh cool...this shows you all the work thanks :D your my @Hero lol
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