Can't figure this out
24 = 2^3*3
x^5 = x^3*x^2
y^7 = y^3*y^3*y
z^9 = z^3*z^3*z^3
Multiply all the perfect cubes outside the radical and leave the non-perfect cubes inside. Eliminate the 3 as an exponent on the outside terms.
(2*x*y*y*z*z*z)* ^3√(3*x^2*y)
2xy^2z^3 ^3√(3x^2y)
I take it the whole thing is in the cuberoot
So in a cube root, "it takes 3 to get out of jail"
2*2*2*3 = 24
And then we have 5 x's so 3 come out, 7y's so 6 come out and 9 z's so they all come out.
For every 3 of a number or variable we have, it comes out in the form of 1.
So we have:
2xy^2z^3 ^3â3x^2y
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Verified answer
24 = 2^3*3
x^5 = x^3*x^2
y^7 = y^3*y^3*y
z^9 = z^3*z^3*z^3
Multiply all the perfect cubes outside the radical and leave the non-perfect cubes inside. Eliminate the 3 as an exponent on the outside terms.
(2*x*y*y*z*z*z)* ^3√(3*x^2*y)
2xy^2z^3 ^3√(3x^2y)
I take it the whole thing is in the cuberoot
So in a cube root, "it takes 3 to get out of jail"
2*2*2*3 = 24
And then we have 5 x's so 3 come out, 7y's so 6 come out and 9 z's so they all come out.
For every 3 of a number or variable we have, it comes out in the form of 1.
So we have:
2xy^2z^3 ^3â3x^2y