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how to simplify: (x^3\4)^5
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take (x^3)^5 which becomes X^8 and then do 4^5 and you get (x^8)/(4^8)
is that \[(x^3/4)^5\],\[(x^{3/4})^5\]or something else?
no youre making it harder just take the numerator to the fifth power and then the denominator to the fifth
\[(a^n)^m=a^{n\times m}\]
\[\frac{ x^8 }{ 4^5 }\]
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that is not right
unless you are saying x is raised to the (3/4)
\[(x^3/4)^5=(xxx/4)^5\\=(xxx/4)(xxx/4)(xxx/4)(xxx/4)(xxx/4)\\(xxxxxxxxxxxxxxx/4\times4\times4\times4\times4)\]
okay I see now yes that is right
the question as stated by OP is unclear \ (backslash) isn't usually used for fractions
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