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How to simplify e^[(-1)((2x+1)+lnabs(2x+1)+C)]?
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\[e ^{-1[(2x+1)+\ln \left| 2x+1 \right|+C]}\]
\[K\frac{ 2x+1}{ e ^{2x+1}}\] @Idealist10
that's only
e^c = k
@Idealist10 did u understand how i do it
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How did you get (2x+1)/(e^(2x+1))?
\[e^{\ln(2x+1)}= 2x+1\] \[e ^{-(2x+1)}=\frac{ 1 }{ e ^{2x+1}}\]
so ?
But \[e ^{-\ln \left| 2x+1 \right|}\] is still 2x+1? Not 1/(2x+1)?
no itd 1/2x+1
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\[e^{- \ln|2x+1|}=e^{\ln|(2x+1)^{-1}|}=e^{\ln|\frac{1}{2x+1}|}=|\frac{1}{2x+1}|=\frac{1}{|2x+1|}\]
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