log(4x+1)=1+log(x-1)
Combine like terms with each others : Log(4x+1)-Log(x-1)=1 Then Use Log property Can you continue ?
the left hand side becomes \[\log\left(\frac{4x+1}{x-1}\right)=1\]
Then change it to exponential
if you cant put a negative in the log what happens to the left hand side? or does x-1 become x+1
After you change it to exponential ,it will be 10^1=(4x+1)/(x-1) multiply by (x-1) to both sides and solve for x
There is a variable in log (x-1) in order to avoid being a negative though
10x-10 = 4x+1 10x = 4x + 11 6x = 11 x = 11/6 i feel like thats not right lol
\[\Huge \color{Red}{That's~Right~♥ ❤ ❥}\]
OMG :D yay :) so is it most proper to write as a fraction or as a decimal
it says "type an exact answer using radicals or log functions as needed"
I think fraction would be better :P
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