dividing polynomials
what's the problem? you must remember like terms.
@dmax, do you have a specific math problem you're working on related to dividing polynomials? If so, you should post it.
4xsquared -28x+16 divided by x-8
\[\frac{4x^2 - 28x + 16}{x - 8}\]
@dmax
that is the one
can u help me?
Have you tried long division for this?
not this one8 doesn't go into 4 properly
It's long division, so you have to assume that it won't divide evenly
so would I do it in .5 times
\[\frac{4x^2 - 28x + 16}{x + 8} = \frac{4x^2 + 32x - 60x + 16}{x + 8}\] \(=\dfrac{4x^2 - 32x}{x + 8} - \dfrac{60x - 16}{x + 8}\) \( = 4x - \dfrac{60x + 480 - 496}{x + 8}\) \(= 4x - \dfrac{60 + 480}{x + 8} + \dfrac{496}{x + 8}\) \(= 4x - 60x + \dfrac{496}{x + 8}\)
@dmax
that makes a whole lot more sense thx dude
Good luck understanding it fully.
it explains
Do you think you can do a polynomial division on your own using the same method?
try me
But do this one: \[\frac{8x^2 - 30x + 45}{x + 7}\]
8x-30+\frac{ 6x }{ 6? }\]
Not exactly
This is more difficult than you think
am i close
I wouldn't say that you are. You might be able to figure out the first term. But figuring out the rest of it is the difficulty.
the fraction?
You got 8x correct, but the rest of it is wrong.
But like I said, the first term is easy to figure out anyway
The correct answer is \[8x - 86 + \frac{647}{x + 7}\]
It would be impressive if you could figure out the steps in-between
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