Can anyone here explain how did he get it.

  • Thread starter sarah22
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In summary, The confusion in the conversation was due to forgetting the dx part in the integral. By substituting u for e^x, the integral becomes \int \frac{u^2}{u+3}\frac{du}{u}, which simplifies to \int \frac{u}{u+3}du. The issue was resolved and the conversation ended on a positive note.
  • #1
sarah22
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I thought it is (e^x)^2 with u = e^x
so it should be u^2 but he get only u without a square. Can anyone here explain it.

The red box.
http://img6.imageshack.us/img6/3272/whatj.png
 
Last edited by a moderator:
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  • #2
Put in between the red box and the previous line:
[tex]\int\frac{u}{u+3}\,du[/tex]
 
  • #3
sarah22 said:
I thought it is (e^x)^2 with u = e^x
so it should be u^2 but he get only u without a square. Can anyone here explain it.

The red box.
http://img6.imageshack.us/img6/3272/whatj.png
[/URL]
Hi
Because [tex]\int \frac{(e^x)^2}{e^x+3}dx\rightarrow u=e^x\Rightarrow du=e^xdx \Rightarrow dx=\frac{du}{e^x}[/tex]
So,

[tex]\int \frac{u^2}{u+3}\frac{du}{u}=\int \frac{u}{u+3}du[/tex]
 
Last edited by a moderator:
  • #4
LMAO. I forgot the dx part. woah. Laziness is here.

Anyway, Thanks. I got it now. (^_^)
 
  • #5
sarah22 said:
LMAO. I forgot the dx part. woah. Laziness is here.

Anyway, Thanks. I got it now. (^_^)

:smile:
 

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