- #1
riemannsigma
- 10
- 0
Let's say there is a 5 sided cube that is missing the bottom face.
Obviously, there is a boundary curve at the middle of this cube that goes around the 4 sides, front, right, back, and left.
This boundary curve forms the boundary of the top half of the cube with the 5 faces and the bottom half of the cube with the 4 faces(bottom face is missing)
Does STOKE's theorem break apart here? The curl of the field dot the 5 faces of the cube ought to equal the closed boundary line integral... But I am missing the bottom face of the cube.
HELP
Obviously, there is a boundary curve at the middle of this cube that goes around the 4 sides, front, right, back, and left.
This boundary curve forms the boundary of the top half of the cube with the 5 faces and the bottom half of the cube with the 4 faces(bottom face is missing)
Does STOKE's theorem break apart here? The curl of the field dot the 5 faces of the cube ought to equal the closed boundary line integral... But I am missing the bottom face of the cube.
HELP