How do you solve this problem? 8/3x^3-5/12x
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b solve you mean?
most likel;y differentiate
with the cubic power over 3
\[\frac{8}{3}x^3-\frac{5}{12}x\] like this equation?
....i meant expression :)
Exactly like that equation .
and by solve; factor it?
Well, I am supposed to find the sum or difference and put it in simple form, I dint see exactly what to factor in the expression.
I dont kow why a teacher wuld ask you to factor that lol
its pointless, all you can do is take out an x
since its asum of differeing powers of x; there is no way to add it
\[\frac{1}{3}x(8x^2 -\frac{5}{4})\] perhaps?
maybe even take out a 1/4
\[\frac{1}{12}x(32x^2-5)\]
So you want me to distribute 1/12x ?
i dont want you to mess with it; but i see nothing else to do to it :)
\[\frac{8}{3x^3}-\frac{5}{12x}\] perhaps this is the problem?
That is silimar one of my choices except it looks like 32-5x^2 over 12x^3
Yes, That was the problem.
...... now it can be both :)
i typed cant, im sure i did. my personalitites are conspiring against me lol
ohh hah , i was confused.
\[\frac{8}{3x^2}*\frac{4}{4}-\frac{5}{12x}*\frac{x}{x}\] \[\frac{32}{12x^3}-\frac{5x}{12x^3}\] \[\frac{32-5x}{12x^3}\]
that little 3x^2 is a typo; it should be 3x^3
So you multiplied 4 on both sides and then x why? o:
you gotta read thru the typos; but you get the basic principals right?
the x^2/x^2 =1; so we change the way the fraction looks without changing its value; and that way we can get like bottoms
4/4 = 1 as well
Okay I understand , Thanks a lot I was confused for quite a while.
:) practice helps. And no typos too...
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