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Here, @Rylee88. Simplify and leave it in simplest exponential terms: \((\dfrac{z^4y^\text{-5}}{x^\text{-2}})^\dfrac{2}{5}\)
@smokeybrown thoughts?
When a term with exponents is taken to a higher power, the existing exponents can be multiplied by the higher power to get the result. So, \[(\frac{ z ^{4} * y ^{-5} }{ x ^{-2} } )^{2/5}\] would be the same as \[(\frac{ z ^{4*2/5} * y ^{-5*2/5} }{ x ^{-2*2/5} } )\] which you could simplify as \[(\frac{ z ^{8/5} * y ^{-2} }{ x ^{-4/5} } )\] There are no further similar terms to combine, so that should suffice for simplest form, I think
@smokeybrown Thank you
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