Write maxwells equation for speed of electromagnetic waves
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1. Gauss’ Law for electric fields:
∫E→⋅dA→=q/ε0.
(The integral of the outgoing electric field over an area enclosing a volume equals the total charge inside, in appropriate units.)
2. The corresponding formula for magnetic fields:
∫B→⋅dA→=0.
(No magnetic charge exists: no “monopoles”.)
3. Faraday’s Law of Magnetic Induction:
∮E→⋅dℓ→=−d/dt(∫B→⋅dA→).
The first term is integrated round a closed line, usually a wire, and gives the total voltage change around the circuit, which is generated by a varying magnetic field threading through the circuit.
4. Ampere’s Law plus Maxwell’s displacement current:
∮B→⋅dℓ→=μ0(I+ddt(ε0∫E→⋅dA→)).
This gives the total magnetic force around a circuit in terms of the current through the circuit, plus any varying electric field through the circuit (that’s the “displacement current
∫E→⋅dA→=q/ε0.
(The integral of the outgoing electric field over an area enclosing a volume equals the total charge inside, in appropriate units.)
2. The corresponding formula for magnetic fields:
∫B→⋅dA→=0.
(No magnetic charge exists: no “monopoles”.)
3. Faraday’s Law of Magnetic Induction:
∮E→⋅dℓ→=−d/dt(∫B→⋅dA→).
The first term is integrated round a closed line, usually a wire, and gives the total voltage change around the circuit, which is generated by a varying magnetic field threading through the circuit.
4. Ampere’s Law plus Maxwell’s displacement current:
∮B→⋅dℓ→=μ0(I+ddt(ε0∫E→⋅dA→)).
This gives the total magnetic force around a circuit in terms of the current through the circuit, plus any varying electric field through the circuit (that’s the “displacement current
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