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1) x to the negative 6th power over x to the negative 4th power 2) (y to the third power) to the negative 3rd power
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1) use \[\huge \frac{a^m}{a^n} = a^{m-n}\] 2) use \[\huge (a^m)^n = a^{mn}\]
is the first one one over x to the second power?
yup
\[ 1) \quad \frac{1}{x^2} \checkmark\]
kewl okay thanks is the second one one over y to the power of 6
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nope
remember \[\huge (a^m)^n \implies a^{mn} \quad \textbf{NOT} \quad a^{m+n}\]
oh wait mistake...\[(^{y3})^{-2}\]
oh..now you're right
\[2) \quad \frac{1}{x^6} \checkmark\]
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that's a y
yeah so number one and two are correct right?
yup
thank you
<tips hat>
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uhm i also have another question x to the 7th pwer times x to the 5th power
(i'm checking my hmwk so yeah)
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