Let (A) be the area enclosed by a simple closed curve (C), and assume that (C) is
Question:
Let \(A\) be the area enclosed by a simple closed curve \(C\), and assume that \(C\) is oriented counterclockwise. Indicate whether the value of each integral is \(0,-A\), or \(A\).
(a) \(\oint_{C} x d x\)
(b) \(\oint_{C} y d x\)
(c) \(\oint_{C} y d y\)
(d) \(\oint_{C} x d y\)
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Let C be the boundary of the domain mathcalD Then a In Greens Theorem we have F1x and F2...View the full answer
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