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How do I solve x= log12 over log4?
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\[x=\frac{ \log12 }{ \log4 }\]
\[x = \frac{ \log 12 }{ \log 4 } = \frac{ \log 3*4 }{ \log 4 } = \frac{ \log 3 + \log 4 }{ \log 4 } = \frac{ \log 3 }{ \log 2*2 }+\frac{ \log 4 }{ \log 4 }=\frac{ \log 3 }{ \log 2 + \log 2} +1 = \frac{ \log 3 }{ 2*\log 2 }+1\] \[= \frac{ 0.47712125472 }{ 0.60205999132 }+1\approx 1.79\]
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