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Considering the case of a parallel plate capacitor being charged, show how one is required to generalise Ampere’s circuital law to include the term due to displacement current.

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To generalize Ampere's circuital law to include the term due to displacement current, we use Maxwell's modification of Ampere's law, which states:∮B⋅dl=μ0(∬J⋅dA+ε0dtd∬E⋅dA) Where: BB is the magnetic field, dldl is an infinitesimal element of the closed path, μ0μ0 is the...
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To generalize Ampere's circuital law to include the term due to displacement current, we use Maxwell's modification of Ampere's law, which states:

B⋅dl=μ0(J⋅dA+ε0dtdE⋅dA)

Where:

  • BB is the magnetic field,
  • dldl is an infinitesimal element of the closed path,
  • μ0μ0 is the permeability of free space,
  • JJ is the current density,
  • dAdA is an infinitesimal element of area,
  • ε0ε0 is the permittivity of free space,
  • EE is the electric field.

 This modification includes the term ε0ddt∬E⋅dAε0dtdE⋅dA, which accounts for the displacement current.

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