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QuickNotes™ 
Maxwell's Equations
- There are four equations that constitute Maxwells equations:
- Gausss law: The integral of E.da over a closed surface is equal to the charge enclosed within the surface divided by epsilon_0.
- Gausss law in magnetism: The integral of B.da over any closed surface is zero.
- Faradays law: The line integral of E.dl over a closed path is equal to minus the derivative with respect to time of the flux through the closed path.
- Ampere-Maxwells law: The line integral of B.dl over a closed path is equal to mu_0*I plus mu_0*epsilon_0*(derivative of the electric flux with respect to time).
- Maxwells equations predict the existence of electromagnetic waves that travel in vacuum with the speed of light.
- In a plane electromagnetic wave, the electric field E and the magnetic field B are perpendicular to each other and both are perpendicular to the direction of propagation.
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