ori
Sep14-04, 01:27 PM
given curve:
x=cost
y=sin(2t)
z=cos(2t)
0<=t<=2pi
vectorian field:
F=(exp(x^3),3z/(y^2+z^2),-3y/(y^2+z^2))
so the ingral SF*dr (on the curve)
at the direction of t from 0 to 2pi is?
if i assign the parametrion to the field i get 12pi from integrals on y and z
but i still need to proove that the integral there:
http://www.physicsforums.com/showthread.php?t=43059
is zero
and i think its impossible..
i think using stocks is impossible because building sutaible surface to the curve is imposible
any other sugestions?
x=cost
y=sin(2t)
z=cos(2t)
0<=t<=2pi
vectorian field:
F=(exp(x^3),3z/(y^2+z^2),-3y/(y^2+z^2))
so the ingral SF*dr (on the curve)
at the direction of t from 0 to 2pi is?
if i assign the parametrion to the field i get 12pi from integrals on y and z
but i still need to proove that the integral there:
http://www.physicsforums.com/showthread.php?t=43059
is zero
and i think its impossible..
i think using stocks is impossible because building sutaible surface to the curve is imposible
any other sugestions?