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Do you know how to do a problem such as 4^h-k/4h+k?
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no . (4^h-k)/(4^h+k)
\[\frac{4^{h-k}}{4^{h+k}}\] ?
yes
\[\large \frac{4^{h-k}}{4^{h+k}}\] \[\large 4^{(h-k)-(h+k)}\] \[\large 4^{h-k-h-k}\] \[\large 4^{-2k}\] \[\large \frac{1}{4^{2k}}\] \[\large \frac{1}{(4^2)^k}\] \[\large \frac{1}{16^k}\] So \[\large \frac{4^{h-k}}{4^{h+k}}=\frac{1}{16^k}\]
thank you so much
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