4.30P) Magnetic dipole density of a material is M = M,ż + Mo/Rf Calculate the current densities, and total magnetic dipoles. a) If the geometry is a cylinder with length of L and radius ofR (In this case M = M,2 + M,/Rp and p is unit vector in cylindrical coordinates.). b) If the geometry of material is a solid sphere with radius R. (In this case M = M,2 + M,/Rf and f is unit vector in spherical coordinates.)

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4.30P) Magnetic dipole density of a material is M = M,2 + M./Rf Calculate the current densities,
and total magnetic dipoles.
a) If the geometry is a cylinder with length of L and radius of R (In this case M = M,2 + M,/Rp and
p is unit vector in cylindrical coordinates.).
b) If the geometry of material is a solid sphere with radius R. (In this case M = M,ż + M./Rf and f
is unit vector in spherical coordinates.)
Transcribed Image Text:4.30P) Magnetic dipole density of a material is M = M,2 + M./Rf Calculate the current densities, and total magnetic dipoles. a) If the geometry is a cylinder with length of L and radius of R (In this case M = M,2 + M,/Rp and p is unit vector in cylindrical coordinates.). b) If the geometry of material is a solid sphere with radius R. (In this case M = M,ż + M./Rf and f is unit vector in spherical coordinates.)
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