Difference between revisions of "Stokes' Theorem"

m (Statement)
m (Statement)
Line 1: Line 1:
 
'''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} </math>'''F'''<math> \cdot \text{d}</math>'''S'''<math>=</math>
+
<math>\int_{S} \int \text{curl} '''F''' \cdot \text{d}</math>'''S'''<math>=</math>
  
 
==Proof==
 
==Proof==

Revision as of 21:18, 8 January 2024

Stokes' Theorem is a theorem in calculus regarding the relationship between surface integrals and line integrals.

Statement

$\int_{S} \int \text{curl} '''F''' \cdot \text{d}$S$=$

Proof

See Also



This article is a stub. Help us out by expanding it.