PPE16_FieldPotential

PPE16_FieldPotential - Potential Electric Field and...

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Potential Potential Electric Field and Electric Field and Potential Potential © RHJansen
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The equation relating these two variables is This can easily be restated in integral form Electric Field and Electric Potential E = - δς δρ V = Εδρ Use this to solve for parallel charged plates V = Ε E is uniform Distance between the charges r is the same at all locations, and r = d V = Εδ V = κ θ ρ 2 Use this to solve for point charges E = κ 2 From Gauss’s Law, we know V = κθ 1 2 Constants do not require integration V = κΣ
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Slopes and Areas © RHJansen The electric field is the derivative of… Electric Potential The electric field is the slope of… Electric Potential vs. distance graph Electric Potential is the integral of… The Electric Field Electric Potential is the area under the… Electric Field vs. distance graph E = - δς δρ V = Εδρ
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E V Graphs of Field and Potential © RHJansen In the last chapter test we graphed the electric field around spherical and cylindrical charge distributions.
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PPE16_FieldPotential - Potential Electric Field and...

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