Question

∫ (e^x)lnx dx =?

Answer 1

Hoot! You just asked your first question! Hang tight while I find people to answer it for you. You can thank people who give you good answers by clicking the 'Good Answer' button on the right!

Answer 2

use integration by parts

Answer 3

Laplace20, are u sure u can get the answer by using integration by parts?????

Answer 4

im never sure about anything. why dont you try it

Answer 5

Integration by parts impossible to solve it. 100% impossible!!!

Answer 6

u = ln x , dv = e^x ,
du = 1/x , v = e^x
= ln x * e^x - integral e^x *1/x

Answer 7

nevermind, this cant be integrated

Answer 8

this is not an elementary function

Answer 9

algebraic, log, inverse trig, trig, exponential,

Answer 10

what is this a trick question?

Answer 11

no, this can be done using integration by parts , just you need to apply it twice

Answer 12

its like how you integrate e^x sin(x) or e^(x)cos(x)

Answer 13

contining from above, ie I (integral we want ) = ln x * e^x - integral e^x *1/x

Answer 14

let u=e^x , dv = (1/x) dx

Answer 15

so du= e^x dx , and v= ln(x)

Answer 16

SO

I = e^x ln(x) - [ e^(x) ln(x) - integral ( e^x ln(x) dx ) ]

Answer 17

but that integral e^x lnx is what we started with, it was "I"

so I = I

huh , thats a bit strange that method didnt work :|