Gilbert Strang, Calculus, 3rd edition (Wellesley-Cambridge Press; MIT OpenCourseWare RES.18-001) §15.6 Stokes’ Theorem and the Curl of F, #11 · Multivariable Calculus · Green, Stokes & divergence

…, … circle …,

, compute curl F and find $\oint_{C} F \cdot d R$ by Stokes’ Theorem.

$F = x^{2} i + y^{2} k$ , $C =$ circle $x^{2} + z^{2} = 1$ , $y = 0$ .

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Gilbert Strang, Calculus, 3rd edition (Wellesley-Cambridge Press; MIT OpenCourseWare RES.18-001) · §15.6 Stokes’ Theorem and the Curl of F, #11

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