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Solve for x in the equation ln(2x – 1) – ln(x -1) = ln 5.
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you would have to know that \[\ln A -\ln B = \ln \frac { A }{ B }\]
so using that you get \[\ln \frac{ 2x-1 }{ x-1 } = \ln 5\]
NICE PRACTICE @kausarsalley
so now using the definition of log, which says \[\log _ba=x\] is the same as writing \[b ^{x}=a\]
sorry for the late reply......having problems
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\[\frac{ 2x-1 }{ x-1 }=e ^{\ln 5}\]
can you continue from there??? or should i further explain??
Can you explain more?
\[2x-1=e ^{\ln 5}(x-1)\] \[2x-1=e ^{\ln 5}x-e ^{\ln5}\]
\[e ^{\ln 5}x-2x=e ^{\ln 5}-1\] \[5x-2x=5-1\] \[3x=4\] \[x=\frac{ 4 }{ 3 }\]
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