Show that A is a Maxwell's equation. Justify your answers.
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![a.
b.
For a current distribution in free space,
Ã= (2x²y + y²)⸠+(xy² − xz³)â‚ − (6xyz – 2x²y²)⸠Wb/m .
Show that A is a Maxwell's equation. Justify your answers.
An x-y plane is an interface between two media. The interface carries current of 1/μ â, mA/m.
The relative permeability for the regions are 6 and 4 respectively. The magnetic flux density
of region with relative permeability of 4 is 5⸠+8â mWb/m².
i.
Sketch the interface between the two medium.
ii.
Analyse the media to determine the magnetic fields for both regions and magnetic flux
density in the region with relative permeability of 6.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc0aab03f-ecde-4726-93a1-c1655cdca9af%2Fe6beaea4-cc2c-481b-9f4b-62664d7929b0%2Fe3e5wud_processed.jpeg&w=3840&q=75)
Transcribed Image Text:a.
b.
For a current distribution in free space,
Ã= (2x²y + y²)⸠+(xy² − xz³)â‚ − (6xyz – 2x²y²)⸠Wb/m .
Show that A is a Maxwell's equation. Justify your answers.
An x-y plane is an interface between two media. The interface carries current of 1/μ â, mA/m.
The relative permeability for the regions are 6 and 4 respectively. The magnetic flux density
of region with relative permeability of 4 is 5⸠+8â mWb/m².
i.
Sketch the interface between the two medium.
ii.
Analyse the media to determine the magnetic fields for both regions and magnetic flux
density in the region with relative permeability of 6.
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