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How do you factor and simplify this algebraic expression?
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\[(x+7)^{-1/5}-(x+7)^{-6/5}\]
My skills are rusty lol
1/5 is root 5 right? but if it's negative?
that means the reciprocal
if it's negative, it's in the denominator
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what @peachpi said put it in the denominator
\[\frac{ 1 }{ \sqrt[5]{x+7} }\]
oops i meant factor out the common factor of \[(x+7)^{-\frac{1}{5}}\] which is what you are asked to do
so you'd be left with \[(x+7)^{\frac{ 1 }{ 5 }}(1-(x+7)^{6})\]
there's a common factor?
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that's supposed to be ^-1/5
\[(x+7)^{\frac{ -1 }{ 5 }}\] is the common factor as @satellite73 pointed out
hold up I factored it wrong
|dw:1432598749235:dw|
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