The phase shift in the electric and magnetic fields in an EM wave is g...
Answer: d
Explanation: The intrinsic impedance in a conductor is given by η = √(ωμ/2σ) x (1+j). The phase shift is represented by the 1+j term. In polar form it indicates 45 degree phase shift.
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The phase shift in the electric and magnetic fields in an EM wave is g...
Phase Shift in EM Wave
The phase shift in the electric and magnetic fields in an electromagnetic (EM) wave is determined by the intrinsic impedance of the medium through which the wave is propagating.
Intrinsic Impedance
The intrinsic impedance, also known as the characteristic impedance, represents the ratio of the electric field to the magnetic field in an EM wave. It is denoted by the symbol Z0 and is given by the equation:
Z0 = √(μ0/ε0)
where μ0 is the permeability of free space and ε0 is the permittivity of free space.
Phase Shift
The phase shift in an EM wave refers to the change in the relative position of the electric and magnetic fields at different points along the wave. It is measured in radians or degrees.
Relation to Intrinsic Impedance
The intrinsic impedance of a medium determines how the electric and magnetic fields interact with each other as the wave propagates through the medium. It affects the phase relationship between the two fields.
When an EM wave passes from one medium to another, the intrinsic impedance changes. This change in impedance leads to a phase shift in the electric and magnetic fields of the wave. The phase shift is determined by the ratio of the new impedance to the old impedance.
If the intrinsic impedance of the medium remains constant along the propagation path, there will be no phase shift. However, in practical scenarios, the intrinsic impedance can vary due to factors like frequency, material properties, and geometry.
Conclusion
In summary, the phase shift in the electric and magnetic fields in an EM wave is determined by the intrinsic impedance of the medium through which the wave is propagating. The intrinsic impedance represents the ratio of the electric field to the magnetic field and is influenced by the properties of the medium. Understanding the phase shift is crucial in various applications of electromagnetic waves, such as communication systems, antenna design, and electromagnetic interference analysis.
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