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A tedious calculation (I would be posting)
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\[\log10(2) + 16\log10(\frac{ 16 }{ 25 }) + 12\log10(\frac{ 25 }{ 24 }) + 7\log10(\frac{ 81 }{ 80})\]
It seems simple i have to raise to the respective powers
2^4=16
5^2=25
24=3*2^3
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wait i think i got it
log(M/N)=logM-logN
logM*N=logM+logN
This whole damn thing simplifies to \[\Huge \log10(10)\] \[Huge =1\]
|dw:1399277928504:dw|
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