Respuesta :

ANSWER

B and C

EXPLANATION

The given expression has a fractional exponent. In a fractional exponent, the numerator is what we usually write as a power and the denominator is what we write as a root,

[tex]a^{m/n}=\sqrt[n]{a^m}[/tex]

In this case, option B shows this same form,

[tex](y+3)^{4/9}=\sqrt[9]{(y+3)^4}[/tex]

The power and the root are exchangeable because we can separate them as "power of a power" which is the product of the exponents - and the order of the factors does not matter.

Hence, option C is also equivalent,

[tex](y+3)^{4/9}=\sqrt[9]{(y+3)^4}=(\sqrt[9]{(y+3)})^4[/tex]

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