∫ (1 + LNX) / X DX ∫ LNX / X DX the upper limit is e and the lower limit is 0 1.∫(1+lnx)/x dx 2. The upper limit of LNX / X DX is e and the lower limit is 0

∫ (1 + LNX) / X DX ∫ LNX / X DX the upper limit is e and the lower limit is 0 1.∫(1+lnx)/x dx 2. The upper limit of LNX / X DX is e and the lower limit is 0

one
∫(1+lnx)/x dx
=∫1/x dx+∫lnx/x dx
=lnx+∫lnxdlnx
=lnx+1/2(lnx)^2+c
two
∫ lnx/x dx
=∫lnxdlnx
=1/2(lne)^2-1/2(ln0)^2
=1/2-∞
=-∞
The upper limit is e and the lower limit is 0