benXJ All American 925 Posts user info edit post |
does anybody have the answers to 12.8 webassign # 4 and 6? it's due at 10 tonight.
thanks 11/17/2006 7:46:35 PM |
StateIsGreat All American 2838 Posts user info edit post |
You should have posted the question - I've forgotten everything from Calc 3 but I'm sure someone else could have helped you. 11/17/2006 10:16:00 PM |
benXJ All American 925 Posts user info edit post |
yea...well it was late and i didn't have time...i was posting at work. times up now, thanks though 11/17/2006 10:54:16 PM |
Smath74 All American 93278 Posts user info edit post |
cheater 11/20/2006 12:24:52 AM |
benXJ All American 925 Posts user info edit post |
ok...i've got another 242 question...#4 on webassgn 13.3 it asks to find a function f such that FV = f. the equation is F(x,y) = (ye^xy + 4x^3*y)i + (xe^xy + x^4)j
F(x,y)= ?
i think I have the right answer, but struggling to get webassign to take it.
thanks 11/29/2006 7:06:17 PM |
fantastic50 All American 568 Posts user info edit post |
I'm not going to give you the answer, but post what you got, and I'll tell you whether or not it's right. 11/29/2006 7:14:28 PM |
benXJ All American 925 Posts user info edit post |
i have x*exp(xy)+x^4+(x^2*y^3*exp(xy))/2 i'm not so sure where i got the divided by 2 part, but I also tried x*exp(xy)+x^4
thanks for you help 11/29/2006 7:17:36 PM |
fantastic50 All American 568 Posts user info edit post |
No, that's not right.
(ye^xy + 4x^3*y) is the partial of f with respect to x, and (xe^xy + x^4) is the partial of f w.r.t. y.
Here's one way to do this problem:
1) Integrate (ye^xy + 4x^3*y) w.r.t. x, and add on some unknown function g(y), because such a function would have been lost in taking the partial w.r.t. x. 2) Integrate (xe^xy + x^4) w.r.t. y, and add on h(x). 3) The results of (1) and (2) should represent the same function f, so compare them to figure out what g(y) and h(x) are, and you get the answer. 11/29/2006 7:28:48 PM |
benXJ All American 925 Posts user info edit post |
thanks 11/29/2006 7:31:01 PM |