There are many ways to express Gauss’s law, and although notation differs among textbooks, the integral form is generally written like this: \(\oint \vec{E}\hat{n}\space da = \frac{q_{enc}}{\epsilon_{0}}\) Gauss’s law for electric fields (integral form). The left side of this equation is no more than a mathematical description of the electric flux – the number of electric field lines – passing through a closed surface S, whereas the right side is the [...]
Answer
total amount of charge contained within that surface divided by a constant called the permittivity of free space
Question
There are many ways to express Gauss’s law, and although notation differs among textbooks, the integral form is generally written like this: \(\oint \vec{E}\hat{n}\space da = \frac{q_{enc}}{\epsilon_{0}}\) Gauss’s law for electric fields (integral form). The left side of this equation is no more than a mathematical description of the electric flux – the number of electric field lines – passing through a closed surface S, whereas the right side is the [...]
Answer
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Question
There are many ways to express Gauss’s law, and although notation differs among textbooks, the integral form is generally written like this: \(\oint \vec{E}\hat{n}\space da = \frac{q_{enc}}{\epsilon_{0}}\) Gauss’s law for electric fields (integral form). The left side of this equation is no more than a mathematical description of the electric flux – the number of electric field lines – passing through a closed surface S, whereas the right side is the [...]
Answer
total amount of charge contained within that surface divided by a constant called the permittivity of free space
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Open it s law for electric fields (integral form). The left side of this equation is no more than a mathematical description of the electric flux – the number of electric field lines – passing through a closed surface S, whereas the right side is the <span>total amount of charge contained within that surface divided by a constant called the permittivity of free space<span><body><html>
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owner: shihabdider - (no access) - A Student's Guide To Maxwell's Equations, p13
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