1) Electric potential distribution in a medium with relative electrical permittivity 3 is given as V(x,y) -3xy+ Zyz +0.5z2+2 Volts. a) Determine the electric flux density vector in the medium. b) Determine the divergence of the electric flux
1) Electric potential distribution in a medium with relative electrical permittivity 3 is given as V(x,y) -3xy+ Zyz +0.5z2+2 Volts. a) Determine the electric flux density vector in the medium. b) Determine the divergence of the electric flux
Introductory Circuit Analysis (13th Edition)
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![1) Electric potential distribution in a medium with relative electrical permittivity 3 is given as
V(x.y) = -3xy+ 2yz + 0.5z2 +2 Volts.
a) Determine the electric flux density vector in the medium.
b) Determine the divergence of the electric flux
2) Consider a dielectric sphere of radius (a=2cm) in free space. Total charge on the sphere is-
16 nano-Coulomb. The volume charge density inside the sphere is a function of radial
distance (R) and given as p,= -2R C/m
a) Determine the electric field intensity expression for outside region of the sphere.
b) Compute the potential at the surface of the sphere.
3) Two identical charges are located on the x-axis at x 3 and x 7. At what point in space is
the net electric field zero? Explain your reasoning?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb45afa95-879f-425d-86f1-8b0a536bc303%2Ffb45c5ee-0cc6-4ef7-80fe-52a49e18a70c%2Fq3b3s65_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1) Electric potential distribution in a medium with relative electrical permittivity 3 is given as
V(x.y) = -3xy+ 2yz + 0.5z2 +2 Volts.
a) Determine the electric flux density vector in the medium.
b) Determine the divergence of the electric flux
2) Consider a dielectric sphere of radius (a=2cm) in free space. Total charge on the sphere is-
16 nano-Coulomb. The volume charge density inside the sphere is a function of radial
distance (R) and given as p,= -2R C/m
a) Determine the electric field intensity expression for outside region of the sphere.
b) Compute the potential at the surface of the sphere.
3) Two identical charges are located on the x-axis at x 3 and x 7. At what point in space is
the net electric field zero? Explain your reasoning?
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