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what does this simplify to \(x^m \times y^{-m} \)
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\[\large x^m \times y^{-m} \]
x^(m)*y^(-m) Remove the negative exponent in the numerator by rewriting y^(-m) as (1)/(y^(m)). A negative exponent follows the rule: a^(-n)=(1)/(a^(n)). x^(m)*(1)/(y^(m)) Multiply x^(m) by (1)/(y^(m)) to get (x^(m))/(y^(m)). (x^(m))/(y^(m))
\(\huge \left( \frac xy \right) ^m\)
thanks :) i got it but here's why i asked if you're being curius :P \(\huge \frac{\sqrt{27}}{\sqrt{1000}} \)
square root or cube root?
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square root
i got it though :) there's a log in front of it so it makes sense :)
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