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Using Green's Theorem, Find the Outward Flux of F Across

question 111

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Using Green's Theorem, find the outward flux of F across the closed curve C.
- F=(yeycosx) i+(yeysinx) j;C\mathbf { F } = \left( - \mathrm { y } - \mathrm { e } ^ { \mathrm { y } } \cos \mathrm { x } \right) \mathbf { i } + \left( \mathrm { y } - \mathrm { e } ^ { \mathrm { y } } \sin \mathrm { x } \right) \mathbf { j } ; \mathrm { C } is the right lobe of the lemniscate r2=cos2θ\mathrm { r } ^ { 2 } = \cos 2 \theta that lies in the first quadrant.


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