## Vector Analysis – Evaluate \$ int vec {F} .ndS \$ where \$ S \$ is the entire surface of the solid formed by?

Assess $$int vec {F} .ndS$$ or $$S$$ is the entire surface of the solid formed by $$x ^ 2 + y ^ 2 = a ^ 2, z = x + 1, z = 0$$ and $$n$$ is the normal drawn unit and the vector function $$vec {F} = langle2x, -3y, z rangle$$

My question is: Can I directly apply the divergence theorem in this regard?