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How to evaluate (3^-3+3^-4)/3^-5
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\[\frac{3^{-3}+3^{-4}}{3^{-5}}\]?
yes
probably simplest to break it into two fractions \[\frac{3^{-3}}{3^{-5}}+\frac{3^{-4}}{x^{-5}}\]
Where x is 3.
oh, okay let me try breaking it up
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So it's 12. Thanks!
when you divide if the bases are the same you subtract the exponents. be careful when you subtract, because you are subtracting a Negative number. \[\frac{3^{-3}}{3^{-5}}=3^{-3-(-5)}=3^{-3+5}=3^2\]
12 is correct. Yes.
yes it is 12. good work
hello polpak!
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\[\color{green}{\text{hello polpak}}\]
Hello there.
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