“Gauss’s Law for a charged wire. 1. Step by step and in detail, apply Gauss’s Law to calculate the electric field at a distance r from an infinite straight wire with charge density λ. When calculating the flux through the Gaussian surface, indicate on which of the surfaces we have an electric flux equal to zero. 2. Now the wire is surrounded by a Gaussian surface in the shape of a cube where the infinite straight wire passes perpendicularly through two of the cube’s faces. The cube has side L. Calculate the electric flux through each of the six faces of the cube as a function of λ and L. help!
“Gauss’s Law for a charged wire. 1. Step by step and in detail, apply Gauss’s Law to calculate the electric field at a distance r from an infinite straight wire with charge density λ. When calculating the flux through the Gaussian surface, indicate on which of the surfaces we have an electric flux equal to zero. 2. Now the wire is surrounded by a Gaussian surface in the shape of a cube where the infinite straight wire passes perpendicularly through two of the cube’s faces. The cube has side L. Calculate the electric flux through each of the six faces of the cube as a function of λ and L. help!
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“Gauss’s Law for a charged wire.
1. Step by step and in detail, apply Gauss’s Law to calculate the electric field at a distance r from an infinite straight wire with charge density λ. When calculating the flux through the Gaussian surface, indicate on which of the surfaces we have an electric flux equal to zero.
2. Now the wire is surrounded by a Gaussian surface in the shape of a cube where the infinite straight wire passes perpendicularly through two of the cube’s faces. The cube has side L. Calculate the electric flux through each of the six faces of the cube as a function of λ and L.
help!
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