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@mhchen
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Rewrite the rational exponent as a radical by extending the properties of integer exponents. \[\frac{ 2^{\frac{ 1 }{ 7 }} }{ 2 ^{\frac{ 1 }{ 4 }} }\]
So I think the properties is like: \[\frac{ a^x }{ a^y } = a^{x-y}\] and \[a^{}\frac{ x }{ y } = \sqrt[y]{a^x}\]
So you remembered what we did for that other question you posted right?
Yes
We have to fin a common dominater though?
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@mhchen
@AloneS
@3mar
Well, I am here.
Can you help?
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the question?
My first comment?
You know that for * or ÷ >>> for the same base we add/sum the powers in case of × and we subtract powers in case of ÷
@brooke..help00
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