-2 Stokes' theorem a. Give Stokes' theorem, defining all quantities involved, • in three dimensions in its standard inte

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-2 Stokes' theorem a. Give Stokes' theorem, defining all quantities involved, • in three dimensions in its standard inte

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2 Stokes Theorem A Give Stokes Theorem Defining All Quantities Involved In Three Dimensions In Its Standard Inte 1
2 Stokes Theorem A Give Stokes Theorem Defining All Quantities Involved In Three Dimensions In Its Standard Inte 1 (28.93 KiB) Viewed 34 times
-2 Stokes' theorem a. Give Stokes' theorem, defining all quantities involved, • in three dimensions in its standard integral form. • in three dimensions in infinitesimal form as seen in the lecture. • in one dimension in integral form. b. Evaluate v frr Vir and give a physical or intuitive interpretation of your results supported by a drawing, c. Prove the identity V9 X 97. dr = 1, 59 x Th. ds using Stokes' theorem (C is the boundary curve of S). To obtain full marks do a drawing of the orientation choosing a simple curve C.
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