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Use the surface integral in Stokes' Theorem to calculate the circulation of the field F around the curve C in the indicated direction. F=(y^2+z^2)i+(x^2+z^2)j+(x^2+y^2)k C: The boundary of the triangle cut from the plane x+y+z=1 by the first octant, counterclockwise when viewed from above
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attachment coming
Are you going from line integral to surface integral or what?
surface integral with stokes' theorem
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which involves parametrization.
So then F in this case is the curl of a function?
I mean the curl of a vector field?
curl of a vector field
yup..
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Did you calculation work?
I'm actually in a loop......the attempt I did is in the attachment. but I think I'm going in a circle or hmm...
|dw:1386489202108:dw|
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