Difference between revisions of "Stokes' Theorem"
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'''Stokes' Theorem''' is a theorem in [[calculus]] regarding the relationship between surface integrals and line integrals. | '''Stokes' Theorem''' is a theorem in [[calculus]] regarding the relationship between surface integrals and line integrals. | ||
==Statement== | ==Statement== | ||
| − | <math>\int_{S} \int \text{curl} '''F''' \cdot \text{d}</math>'''S'''<math>=</math> | + | <math>\int_{S} \int \text{curl}</math>'''F'''<math>\cdot \text{d}</math>'''S'''<math>=\int_{C}</math>'''F'''<math>\cdot \text{d}</math>'''r''' |
==Proof== | ==Proof== | ||
Revision as of 20:19, 8 January 2024
Stokes' Theorem is a theorem in calculus regarding the relationship between surface integrals and line integrals.
Statement
F
S
Fr
Proof
See Also
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