Let π be the part of the surface π§=π¦2 that lies within the
cylinder π₯2 +π¦2 =2, with upward orientation. Use Stokesβ Theorem to
evaluate β« πΉββππβπΆ , where πΉβ(π₯,π¦,π§)=β©β2π¦π§,π¦,3π₯βͺ and πΆ is the
boundary curve of π.
Let 𝑆 be the part of the surface 𝑧=𝑦2 that lies within the cylinder 𝑥2 +𝑦2 =2, w
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