1)
∂U/∂x=-(-yz)=yz
U=∫▒yzdx=xyz+f(y,z)
∂U/∂y=-(-xz)=xz=xz+∂f/∂y→∂f/∂y=0
Thus,
U=xyz+g(z)
∂U/∂z=-(-xy)=xy=xy+∂g/∂z→∂g/∂z=0
Therefore,
U=xyz+C.
2)
U=-∫▒Fdx
U=-∫▒〖cx^3 dx〗=-(cx^4)/4+C.
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