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how to find integration of ln(x) with respect to x, approximation is allowed.
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graphical or any kind of logical solution is acceptable....
Use integration by parts.. \[\int\limits \ln(x)dx \rightarrow f=x, F=x, g=\ln(x), g'=\frac{1}{x}\] \[xln(x)-\int\limits x \frac{1}{x}dx \rightarrow xln(x)-\int\limits dx \rightarrow xln(x)-x+C \rightarrow x[\ln(x)-1]+C\]
thank u very much...
sure thing
but if it is a definite integral problem and x->0. then how would you approach?
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sorry made a typo litte f=1
read this link about improper integrals.... it also has examples http://tutorial.math.lamar.edu/Classes/CalcII/ImproperIntegrals.aspx
as far i understood it should go to infinity..
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