Integrate ln(x) wrt dx

Integrate by parts. First rewrite the integral in the form udv/dx, which is (1)ln(x). Then integrate (1)ln(x) wrt dx by assigning u=ln(x) du/dx=1/x and dv/dx=1 v=x. We can determine the integral of ln(x), using the following formula for integration by parts: integral of udv/dx wrt x = (uv) − (integral of vdu/dx wrt x ). 

ST
Answered by Sathurthini T. Maths tutor

4897 Views

See similar Maths A Level tutors

Related Maths A Level answers

All answers ▸

solve the differential equation dy/dx = 6xy^2 given that y = 1 when x = 2


If y = (1+3x)^2, what is dy/dx?


(19x - 2)/((5 - x)(1 + 6x)) can be expressed as A/(5-x) + B/(1+6x) where A and B are integers. Find A and B


Use integration by parts to evaluate: ∫xsin(x) dx.


We're here to help

contact us iconContact ustelephone icon+44 (0) 203 773 6020
Facebook logoInstagram logoLinkedIn logo

MyTutor is part of the IXL family of brands:

© 2026 by IXL Learning