Question

Put the following radical expression into simplified form. Assume all variables represent positive numbers.

Answer 1

\[\sqrt{\frac{ 48x^2y^3 }{ 5 }}\]

Answer 2

@iambatman

Answer 3

\[\sqrt{48}=4\sqrt{3}\]
x is now outside of the radical & so is on y & y^2 is inside the radical? & the 5 just syas there?

Answer 4

*one

Answer 5

\[\frac{ 4xy \sqrt{3y} }{ 5 }?\]

Answer 6

@mathslover

Answer 7

Well done @cookiibabii93

Answer 8

Thank you ! :)

Answer 9

@Jack1 , this one too...Sorry to work you, but this is for a quiz lol i need all these points

Answer 10

\[\large \sqrt{\frac {48 x^2 y^2} 5}\]
\[\large \sqrt{\frac {48 x^2 y^2} 5}\]
\[\large \sqrt{\frac {48}{5} {x^2 y^2}}\]
\[\large \sqrt{\frac {48}{5}} \times \sqrt{x^2} \times\sqrt{ y^2}\]
\[\large \sqrt{\frac {48}{5}} \times x \times y\]

Answer 11

So, I dont factor the 48?

Answer 12

wait, is that a y^3 or y^2 ...?

Answer 13

y^3

Answer 14

gotcha, then
\[\huge 4 \sqrt \frac 35 \times x \times y^{\frac 32}\]

Answer 15

that's the answer?! lol

Answer 16

yeahs, just an extra step and i had to change the power on the y

Answer 17

Is it all under the radical?

Answer 18

nah, only the fraction is
x becomes 2/2 so to the power of 1
y becomes 3/2, so you can see that's still there
4 is extracted out

Answer 19

Oooooh ok, thanks...one more lol

Answer 20

k but i gotta go soon