Sis the surface of an open cube with faces defined by the planes
x= 0, x = 2, y = 0, z = 0, z = 2. The open face is given by y = 2.
A vector field is given by F = yz i + xyz j + xy k.
∫(should have a circle in the centre of it)
Perform the four separate line integrals in order to calculate ∫F.dr
wheredr is the element of the path C around the open end of the cube.
Can some one show me what this would look like and help me do the question