1. The problem statement, all variables and given/known data Find ∫CF⃗ ⋅dr⃗ where C is a circle of radius 2 in the plane x+y+z=3, centered at (2,4,−3) and oriented clockwise when viewed from the origin, if F⃗ =5yi⃗ −5xj⃗ +4(y−x)k⃗ 2. Relevant equations Stokes theorem. ∫curl F ⋅dS 3. The attempt at a solution For the curl I get <4,4,-10> For dS I get <1,1,1> from z = 3-x-y Dotted together its -2 so -2∫∫dA Area of circle is 4∏ -8∏ is my answer but online homework system says it's not… Please help!