For a spherically symmetric volume of charge in a vacuum with a charge density that is given by: pv =Qe* for 0 a Find the Displacement Current Density vector for r < a if the charge distribution is in a material with a dielectric constant that is er. (Q/r2)[In(b) - In(a)] ar
For a spherically symmetric volume of charge in a vacuum with a charge density that is given by: pv =Qe* for 0 a Find the Displacement Current Density vector for r < a if the charge distribution is in a material with a dielectric constant that is er. (Q/r2)[In(b) - In(a)] ar
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![For a spherically symmetric volume of charge in a vacuum with a charge density that is
given by:
Pv = Qe™ for 0 < r < a and py = 0 for r>a
%3D
Find the Displacement Current Density vector for r < a if the charge distribution is in a
material with a dielectric constant that is er.
(Q/r2)[In(b) - In(a)] ar
-(Qea/r2)[1/a + 1/a²] ap
-[QaaIn(a)][a? + 2a +2] ar
O ar
-(Qe" )(1 + 2/r +
2/r2) a
r
(-Qeª/r²) ar](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb9d93d5b-3633-421c-9998-1d7367e4399c%2F1966b437-e44d-463f-af43-75f5dd237a42%2Fu60l7k_processed.jpeg&w=3840&q=75)
Transcribed Image Text:For a spherically symmetric volume of charge in a vacuum with a charge density that is
given by:
Pv = Qe™ for 0 < r < a and py = 0 for r>a
%3D
Find the Displacement Current Density vector for r < a if the charge distribution is in a
material with a dielectric constant that is er.
(Q/r2)[In(b) - In(a)] ar
-(Qea/r2)[1/a + 1/a²] ap
-[QaaIn(a)][a? + 2a +2] ar
O ar
-(Qe" )(1 + 2/r +
2/r2) a
r
(-Qeª/r²) ar
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