Answer:
True
Step-by-step explanation:
The problem ∫ln(4x) dx can be solved with integration by parts.
∫ udvdx = uv − ∫ vdu dx ..............equ1
where u=ln4x, dv=1dx
du/dx = 1/4x v=x
subtituting those values into the equ 1,we have
∫ln(4x) dx = ln4x *x - ∫x*(1/4x)dx
= xln4x - ∫(1/4)dx
=xln4x- x/4 +C
