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solve for x: log(8x + 9) = 2 + log(3x − 4)
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log(8x)*log(9) = 2+log(3x)/log(4) x=2.72152
\[\log \left( \frac{8x + 9}{3x - 4} \right) = 2\] \[\frac{8x + 9}{3x -4} = 100\] \[8x + 9 = 300x - 400\] \[292x = 409\] \[x = 409/292 = 1 \frac{117}{292}\]
kira, how does 2 = 100?
When you drop the log, it becomes 10^2 = 100...
he assumed that log had base 10
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is that the case?
thanks so much! makes sense finally lol
log(8x+9) = log10^2 + log(3x-4) => log(8x+9) = log (3x-4)(100) => 8x+9 = 300x - 400 => 292 x = 409 => x = 409/292
log(8x+9) = log10^2 + log(3x-4) => log(8x+9) = log (3x-4)(100) => 8x+9 = 300x - 400 => 292 x = 409 => x = 409/292
log(8x+9) = log10^2 + log(3x-4) => log(8x+9) = log (3x-4)(100) => 8x+9 = 300x - 400 => 292 x = 409 => x = 409/292
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