^_^ moar simplifying radicals. >.>
\[\Huge V.V\]
\[\sqrt{48xy ^{5}}\]
MAORE? Y u no understand after one example
jyesss. fool.
48 or 49?
49 would be nicers =]
these things are difficult for a koala.
Out kast is right.
4y^2 rad 3xy
16 x 3... yeah what chess said i'm pretty sure is correct
Outkast, you win a medal for using a meme.
\[\sqrt{4*4*3*y^2*y^2*y*x}=4y^2\sqrt{3yx}\]
geez everyone is doing imaginary numbers riht now... i don't even remember them
\[\Huge \begin{array}l\color{red}{\text{R}}\color{orange}{\text{A}}\color{#9c9a2e}{\text{D}}\color{green}{\text{I}}\color{blue}{\text{C}}\color{purple}{\text{A}}\color{purple}{\text{L}}\color{red}{\text{S}}\color{orange}{\text{!}}\color{#9c9a2e}{\text{}}\end{array}\]
like i remember i^2 = -1 i think
wouldnt it be 4 root 3 x^1/2 y^5/2 ?
HELP MEHH
look at mathematticalpro's ... it shows it clearly how to do it
i dont understand WHY though. but anyhoo, thanks everyone.
Some things are perfect squares, other things are not. You want to isolate the perfect squares to simplify a radical. the perfect square factors of 48xy^5 are 16 (16*3=48) and y^4 (y^4 *y=y^5) So set up a square root with the perfects and another with the imperfects \[\sqrt{16y^4}\sqrt{3xy}\]
Now simplify the perfects
\[4y^2\sqrt{3xy}\]
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