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Simplify: ((12x^-3)/(y^4))*(((y^-2x^2)^-1)/(15x^-2))
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\[\frac{12x^{-3}}{y^4}\times \frac{(y^{-2}x^2)^{-1}}{15x^{-2}}\]
for the term in the brackets that its to the power of negative one, \[(y^{-2}x^2)^{-1}\] distribute the index, like this \[(a^nb^n)^p=a^{n\times p}b^{m\times p}\]
can you do that?
y^2x^-2
I got 4/(3xy^2)
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well you got this bit right \((y^{−2}x^2)^{−1}=y^2x^{-2}\)\(\checkmark\)
your final result is close but not quite right
...\[\frac{12x^{-3}}{y^4}\times \frac{y^{2}x^{-2}}{15x^{-2}}\]...
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