Calc II...

bk12321
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CarAudio.com Veteran
I need some help on this problem...

Evaluate the integral: (integral) x(e^x) dx

read as the integral of x times e to the x dx

to start you guys off, set u = e^x and set a derivative dv=x dx

you get du = e^x and v=(x^2)/2

then you use the equation... the professor gave us this one

v * u - (integral) v * du

read as v times u minus the integral of v times du

I am just lost.. the professor did it this way but if I keep solving, I just get endless amounts of integrals that continue forever... so there has to be a way to do this.

thanks.

 
I need some help on this problem...
Evaluate the integral: (integral) x(e^x) dx

read as the integral of x times e to the x dx

to start you guys off, set u = e^x and set a derivative dv=x dx

you get du = e^x and v=(x^2)/2

then you use the equation... the professor gave us this one

v * u - (integral) v * du

read as v times u minus the integral of v times du

I am just lost.. the professor did it this way but if I keep solving, I just get endless amounts of integrals that continue forever... so there has to be a way to do this.

thanks.

Motherfukr I'm glad I dropped outta college while I was taking Calc 2

That sucks

 
i hate u, i'm gonna go into engineering soon. I am not looking forwward to this shiz
calc I is easy, and if u pay attention and keep up with it, calc II isnt bad so far but ive heard it gets worse...

i already did a quarter of the problem at the top, it really isnt so bad, i just need to know what to do

 
Motherfukr I'm glad I dropped outta college while I was taking Calc 2
That sucks
My friend is a complete genius... aces all classes and before he even got to college had college credit for 3 physics classes and pre calc and calc I

he got to calc II and now hes back at home going to some community college.. he dropped out lol

 
set u =x, dv=e^x that way du =1 which simplifies it.
rgr that I just looked on cramster and thats what they say to do

so u = x du = 1 dv = e^x dx and v=e^x

so in the formula...

(x)(e^x)-(integral)(e^x) = xe^x - e^x

yessssssss hopefully thats right

 
I'm in calc 1 and its hard as hell... stupid engineering //content.invisioncic.com/y282845/emoticons/frown.gif.a3531fa0534503350665a1e957861287.gif
ull probably think this is weird... but i found calc I really interesting

like i really paid attention in class cuz i wanted to learn how to do the shit

 
gangsteerrrrrrr
can anyone confirm that my answer is right??

xe^x - e^x
+c if it's not evaluated

That sounds right. There should be a table of integrals in the back of your book (or online). The one you just did is a classic so it will for sure be there.

 
gangsteerrrrrrr
can anyone confirm that my answer is right??

xe^x - e^x + C
Yes, that's correct.

If you want to check, just take the derivative of what you just took the anti derivative of..

d/dx (xe^x - e^x + C) = e^x + x e^x - e^x

the e^x cancels out, leaving you xe^x

 
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