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Can you write these roots as fractional exponents? I think it is easier to work with in that form.
what do you mean?
If you write the roots as fractional exponents, you can simplify using the rules of exponents.\[\sqrt[a]{x^{b}}=x ^{\frac{ b }{ a }}\]
idk how to do that all it says is to evaluate that and the answers are 5^-1/6 5^3/2 5^5/2 5^-5/6
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Ok, great! The answers are in fractional exponents, so you don't have to convert back.
Using the formula I gave you, I'll give you an example: \[\sqrt{5}=5^{\frac{ 1 }{ 2 }}\] because the root is 2 and the exponent of 5 is 1.
Can you substitute that into your problem?
idk how to do that ?
\[\frac{ \sqrt[3]{5} 5^{\frac{ 1 }{ 2 }}}{ \sqrt[3]{5^{5}} }\] Like this.
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