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Solve.. 8^x=1/2^(-3/x) Quick question...
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\[8^x=\frac{ 1 }{ 2^{\frac{ -3 }{ x}} }\]
Ok, so when I am flipped the fraction does it become.. \[8^x=(2^3)^\frac{ 3 }{ x }\] ?
\[8^{x}=2^{\frac{ 3 }{ x }}\]
take the log of both sides to bring the exponent down. If you remember \[\log 10^{x}=x \log10\]
\[x \log 8 = \frac{ 3 }{ x } \log 2\]\[x ^{2} = \frac{ 3 \log 2 }{ \log 8 }\]\[x = \pm \sqrt{\frac{ 3 \log 2 }{ \log 8 }}\]
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