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INTEGRATE 1/(1-x)
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let 1-x=z
-dx=dz
dz=-dx
and x=1-z
no
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i did all , but i just can't seem to get the answer somehow
-integrate(dz/z) =-ln(z)
it is the log
put the value of z
\[\int\limits_{}^{}\frac{ 1-z }{ z}\] \[\int\limits_{}^{}\frac{ 1 }{ z}-1\]
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\[\ln z -z +c\]
\[-[\ln(1-x)-1+x+c]\]
this is what i am getting but wolfram has something which i can't connect to this
@shamim this what i did. please correct.
hope it helps
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From Mathematica.\[\frac{\partial (-\log (1-x))}{\partial x}=\frac{1}{1-x} \]
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