A specified charge density o is glued over the surface of the spherical shell of radius R. For o = C, where Cis a constant, answer the following two questions 1. Calculate the dipole monment of this charge distribution. 2. Find the approximate (only the dipole term) potential at points far from the sphere. By symmetry, p is clearly in the z direction: p = på. 9.
A specified charge density o is glued over the surface of the spherical shell of radius R. For o = C, where Cis a constant, answer the following two questions 1. Calculate the dipole monment of this charge distribution. 2. Find the approximate (only the dipole term) potential at points far from the sphere. By symmetry, p is clearly in the z direction: p = på. 9.
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![A specified charge density o is glued over the surface of the spherical
shell of radius R.
For o = C, where Cis a constant, answer the
following two questions
1. Calculate the dipole moment of this charge
distribution.
2. Find the approximate (only the dipole term)
potential at points far from the sphere.
By symmetry, p is clearly in the z direction: p = på](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9fc44de9-1329-4bb9-bcaf-072ae610731c%2Fd88bc6f4-53f5-4187-8b6f-d532cc05cf33%2Fjeoy63g_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A specified charge density o is glued over the surface of the spherical
shell of radius R.
For o = C, where Cis a constant, answer the
following two questions
1. Calculate the dipole moment of this charge
distribution.
2. Find the approximate (only the dipole term)
potential at points far from the sphere.
By symmetry, p is clearly in the z direction: p = på
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