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In dielectric medium, the Maxwell second equation becomes
  • a)
    Curl(H) = Jd
  • b)
    Curl(H) = Jc
  • c)
    Curl(E) = Jd
  • d)
    Curl(E) = Jd
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
In dielectric medium, the Maxwell second equation becomesa)Curl(H) = J...
Answer: a
Explanation: In dielectric medium conductivity σ will be zero. So the current density has only the displacement current density. Thus the Maxwell equation will be Curl(H) = Jd.
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Most Upvoted Answer
In dielectric medium, the Maxwell second equation becomesa)Curl(H) = J...
In a dielectric medium, the Maxwell's second equation is given by Curl(H) = Jd. Let's understand this equation in detail:

1. Maxwell's Equations:
Maxwell's equations are a set of four fundamental equations that describe the behavior of electromagnetic fields. These equations are derived from various laws and principles in electromagnetism.

2. The Second Equation:
The second equation, also known as Ampere's law with displacement current, relates the curl of the magnetic field (H) to the electric current density (J) and the rate of change of electric field (D) with respect to time.

3. Dielectric Medium:
A dielectric medium is a material that can support the propagation of electric fields. It is characterized by its permittivity (ε) and permeability (μ), which determine how the electric and magnetic fields interact with the medium.

4. Curl of Magnetic Field (H):
The curl of a vector field represents the rotation or circulation of the field. In this equation, Curl(H) represents the curl of the magnetic field (H).

5. Electric Current Density (J):
The electric current density (J) represents the flow of electric charge per unit area. It is a vector quantity that describes the direction and magnitude of current flow.

6. Maxwell's Second Equation in Dielectric Medium:
In a dielectric medium, the second equation of Maxwell's equations is modified to include the displacement current. The displacement current is a term that accounts for the changing electric field in the medium.

By including the displacement current, the Maxwell's second equation becomes Curl(H) = Jd, where Jd represents the displacement current density.

This equation states that the curl of the magnetic field is equal to the sum of the conduction current density (J) and the displacement current density (Jd). It relates the magnetic field to the currents flowing in the medium.

The displacement current density (Jd) arises due to the changing electric field and plays a crucial role in the propagation of electromagnetic waves in dielectric materials.

In summary, in a dielectric medium, the Maxwell's second equation becomes Curl(H) = Jd, where the curl of the magnetic field is equal to the sum of the conduction current density and the displacement current density.
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