simplify
For a cube root, you need to pull out in sets of three.
\(\sqrt[3]{a^4}\implies \sqrt[3]{a (a\cdot a\cdot a)}\) set of three of the variable a, so: \(a\sqrt[3]{a}\)
would the denominator be 2?
Huh? There is no denominator in what you linked.
oh?
Ah. Different problem. OK. Know how fraction division is multiplicaton of the inverse?
kind of
It just means we can do this:\[\frac{ \frac{x^2+6x+9}{8x} }{ \frac{x+3}{4x} } = \frac{x^2+6x+9}{8x}\cdot \frac{4x}{x+3} \]
Now, in that form on the right, if you factor the top of the one fraction, I bet it will cancel with the bottom of the other. And, I see some canceling between the bottom left and the upper right! Because these are multiplied fractions, that is valid.
And, to answer your other question, the denominator does go to 2.
so |dw:1372133961181:dw|
or would it be x +3 ?
Hehe... you caught hwat I was going to ask about. It is x+3, not -.
\(x^2+6x+9\) factors to \((x+3)^2\) FOIL it if you are not sure.
Join our real-time social learning platform and learn together with your friends!