How to simplify?
\[\sqrt{384x^4y^3}\]
@kropot72
8√(6)√(x^4 y^3)
I don't need the answer directly @Aamirgsen I want to learn how to do it.
oh okay
so we can do it a step at a time
first do the 384
then the x and y
so you'd get 8 * √6 * √x^4y^3
that's weird for some reason
from that for the first part you can get 8x^2y
and then you can't really do anything with the √6
so it's 8x^2y * √6y
all the question marks are square root symbols by the way I don't know why they're showing up like that
Oh okay so like they say 8x^2y*sqrt 6
yup
did that help?
Alright
I think I can explain it more if you need it
okay cool
I don't think that is correct
@MrNood How would you go about doing it? I don't remember how to do them since it's been some time since I've had to do these
sqrt(384)*sqrt(x^4)*sqrt(y^3) = sqrt(384) * x^2 *y^3/2 then simplify the 384
I got 8*x^2*y*sqrt (6y) Find the highest root of each right?
no - why have you got 6y? sqrt 384 = sqrt(64)*sqrt(6) = 8 sqrt(6) \[8\sqrt{6 }\times x ^{2} \times y ^{\frac{ 3 }{2 }}\] cannot be further simplified I think. I don't like giving the answer - but cannot see a better way of leading you to it
|dw:1416780170711:dw| So that's where the 8 comes from |dw:1416780227365:dw| That's where the x^2 comes from |dw:1416780281628:dw| That's where the y comes from. So what's left is the 6 and the y still withing the sqrt So it'll be 8*x^2*y*sqrt (6y)
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