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Whether you find a digital copy or a worn hardback from your university library, the key is to engage actively with the material. Work the problems. Draw the fields. And when you finally understand why $\oint_\partial S \mathbfF \cdot d\mathbfr = \iint_S (\nabla \times \mathbfF) \cdot d\mathbfS$, you will thank Peter Baxandall for showing you the geometry behind the notation.
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They realized that Baxandall hadn't just written a textbook; he had designed a machine that used the very principles of multivariable calculus Whether you find a digital copy or a
"Vector Calculus" by Peter Baxandall stands out as a top choice for several reasons: And when you finally understand why $\oint_\partial S
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