Recommended Questions
- ∫ (1+log(e)x)/(x)dx = ?
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- int((1+(log)e x)^2)/(1+(log)e x^(x+1)+((log)e x^(sqrt(x)))^2)dx=
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- int((1)/(e))^(e)|log x|dx=
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- int(1)/(x){log e^(ex)*log e^(e^(2)x)*log e^(e^(3)x)}dx
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- inte^(-x)log(e^x+1)dx
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- int(1//e)^(e) (dx)/(x(log x)^(1//3))
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- सिद्ध कीजिएः int (e^(x))/(x)(x log x+1)dx=e^(x)log x+c
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- int(1)^(e) (log x)/(x)dx
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- int(1)^(e )x^(x)dx+ int(1)^(e )x^(x)log x dx=
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