The closed Gaussian surface shown at right consists of a hemispherical surface and a flat plane. A point charge +q is outside the surface, and no charge is enclosed by the surface. a. What is the flux through the entire closed surface? Explain.

Question

The closed Gaussian surface shown at right consists of a hemispherical surface and a flat plane. A point charge +q is outside the surface, and no charge is enclosed by the surface. a. What is the flux through the entire closed surface? Explain.

Accepted Answer

Final answer:Thefluxthrough the entire closed surface is zero because no charge is enclosed within the surface.Explanation:The flux through the entire closed surface is zero.According toGauss's law,if no charge is enclosed within a closed surface, the electric flux through that surface will be zero.This means that the total number of electric field lines entering the surface is equal to the number ofelectric fieldlines leaving the surface.In this case, since the point charge +q is outside the surface and no charge is enclosed by the surface, the net electric flux through the entire closedsurfaceis zero.Learn more about Gauss's law and electric flux here:brainly.com/question/35360767#SPJ11...

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The closed Gaussian surface shown at right consists of a hemispherical surface and a flat plane. A point charge +q is outside the surface, and no charge is enclosed by the surface. a. What is the flux through the entire closed surface? Explain.

The closed Gaussian surface shown at right consists of a hemispherical surface and a flat plane. A point charge +q is outside the surface, and no charge is enclosed by the surface. a. What is the flux through the entire closed surface? Explain.