The z-axis is the symmetry axis of a very long cylinder of radius a, made from dielectric material of relative permittivity ɛ = KE0. The cylinder carries a free surface charge density Ofree = Orocosp. The electric field inside and outside the cylinder is of the form Ein = -A¡i = -A1cosp (p/p) + A,sinp (p/p), Eout = (A2cosp (p/p) + Azsino (p/p))/p?. Use the boundary conditions conditions for E and D to find the polarization P of the cylinder in terms of K and ofo
The z-axis is the symmetry axis of a very long cylinder of radius a, made from dielectric material of relative permittivity ɛ = KE0. The cylinder carries a free surface charge density Ofree = Orocosp. The electric field inside and outside the cylinder is of the form Ein = -A¡i = -A1cosp (p/p) + A,sinp (p/p), Eout = (A2cosp (p/p) + Azsino (p/p))/p?. Use the boundary conditions conditions for E and D to find the polarization P of the cylinder in terms of K and ofo
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![The z-axis is the symmetry axis of a very long cylinder of radius a, made from dielectric material of relative permittivity ɛ = Kɛo. The
cylinder carries a free surface charge density Ofree = Ofocosp. The electric field inside and outside the cylinder is of the form
Ein = -A1i = -A, cosp (p/p) + A,sino (4/p),
Eout = (A2cosp (p/p) + A2sino (p/p))/p².
Use the boundary conditions conditions for E and D to find the polarization P of the cylinder in terms of K and ofo
a](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe04f8a20-6cd4-48cd-b731-3659a12b718f%2Ff66d31ff-0c7d-4fd8-93d9-0263c7570a5e%2F4dk00qg_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The z-axis is the symmetry axis of a very long cylinder of radius a, made from dielectric material of relative permittivity ɛ = Kɛo. The
cylinder carries a free surface charge density Ofree = Ofocosp. The electric field inside and outside the cylinder is of the form
Ein = -A1i = -A, cosp (p/p) + A,sino (4/p),
Eout = (A2cosp (p/p) + A2sino (p/p))/p².
Use the boundary conditions conditions for E and D to find the polarization P of the cylinder in terms of K and ofo
a
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