I need help on this.

Let C be the smooth curve oriented counterclockwise, for which the plane z=2 meets the hemisphere x²+y²+z²=8 .

Verify stokes theorem for the vector field F=(x²+z)i+(y²+2x)j+(z²-y)k.

Note: You must integrate vector field over the surface of hemisphere. Please do not skip curl integral, over surface of Hemisphere.