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\nGauss's Law - Point Charge Electric Flux\n

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\n\nPublisher:\n\nFlipping Physics\n\n\n
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\nIn this video, we learn how to determine the electric flux through a sphere that surrounds a positive point charge. We start by discussing the equation for electric flux and how it applies to uniform electric fields. We then move on to...\nIn this video, we learn how to determine the electric flux through a sphere that surrounds a positive point charge. We start by discussing the equation for electric flux and how it applies to uniform electric fields. We then move on to the more general equation for electric flux, which does not require the electric field to be constant. We use this equation to calculate the electric flux through a concentric spherical surface surrounding a positive point charge and show that it is independent of the radius of the surface. This demonstration illustrates Gauss' law, which states that the electric flux through a closed surface is equal to the closed surface integral of the dot product of the electric field and the area of the surface. \n
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Resource Details

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Curator Rating
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Educator Rating
Not yet Rated
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Media Length
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6:59
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Grade
12th - Higher Ed
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Subjects
Science
6 more...
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Media Type
Instructional Videos
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Source:
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\nFlipping Physics\n\n
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Date
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2023
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Language
English
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Audiences
For Teacher Use
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Usage Permissions
Fine Print: Educational Use
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Concepts

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surface area, area, work, sides, cosine
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Additional Tags

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gauss’s law, electric flux, point charge, derivation, closed surface, gaussian surface, ap physics, physics, ap physics c, electricity and magnetism, e&m, jee, neet, dubbedwithaloud, dot product, free space, electric field, area da, area vector, constant radius, flux, charge, sphere, concentric, constant, integral, surrounds, equation, uniform, angle, outward, direction, passes, divided, square
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Classroom Considerations

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Best For: Explaining a topic
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\n\" data-title=\"Get Full Access\" data-container=\"body\" rel=\"popover\" tabindex=\"0\" aria-label=\"Play video: Gauss's Law - Point Charge Electric Flux\" href=\"/subscription/new\">\"Gauss's\n\n
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