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Unformatted text preview: 3. Line integrals of vector elds (end of section 14.2) and applications. 4. Line integrals of conservative vector elds, independence of the path. Criterion for a vector eld to be conservative. Fundamental Theorem for line integrals. All these are must (in particular nding a potential of a given conservative vector eld). 5. Greens Theorem and applications (this is an absolute must ). 6. Dierential operators over vector elds, curl , grad , and div , and their properties. 7. Parametric surfaces and their area. 8. Surface integrals of scalar functions. Surface integrals of vector elds ( a must !) 9. Surface integrals of vector elds and application (an absolute must ). 10. Stokes Theorem and applications a must . 11. The Divergence Theorem (section 14.9) 12. Good luck...
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This note was uploaded on 12/12/2010 for the course MATH 251 taught by Professor Skrypka during the Spring '08 term at Texas A&M.
- Spring '08