Answer:
The answer to this problem is,
Step-by-step explanation:
1.
2.
3.
Answer:
Step-by-step explanation:
243 can be expressed as 3^3 x 3^2
we have to study two different cases:
if xy > 0
the result of the root is negative so we can put the minus out of the square:
[tex]- \sqrt[3]{3^3 * 3^2x^9y^3}[/tex]
now we can proceed like this:
we have to calculate the root of each value:
∛3^3 = the index and the exponent are the so we can simplify them and become 3
∛3^2 = it can’t be simplified. It became ∛9
∛x^9 = we can divide both the index and the exponents by 3. The final relaut is x^3
∛y^3 = we can simply the index and the exponents like we have do with ∛3^3
it became y
at least we have to put in an expression this results (all of them are multipliied, as we can see in the original expression)
[tex]-3x^3y\sqrt[3]{9}[/tex]
If xy < 0
the result is positive but what we have to do is the same of before.
[tex]-3x^3y\sqrt[3]{9}[/tex]
