Choose a Gaussian surface. 2. Calculate the electric flux through the surface. 3. Determine the enclosed charge. 4. Apply Gauss's Law: ΦE=ϵ0Qenc.
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
Flip
Revise later
SpaceTo flip
If confident
All Flashcards
Steps to apply Gauss's Law?
1. Choose a Gaussian surface. 2. Calculate the electric flux through the surface. 3. Determine the enclosed charge. 4. Apply Gauss's Law: \(\Phi_E = \frac{Q_{enc}}{\epsilon_0}\).
Steps to calculate electric flux when \(E\) is uniform and perpendicular to \(A\)?
1. Identify the electric field \(E\). 2. Identify the area \(A\). 3. Calculate \(\Phi = EA\).
Steps to calculate electric flux when \(E\) is at an angle \(\theta\) to \(A\)?
1. Identify the electric field \(E\). 2. Identify the area \(A\). 3. Identify the angle \(\theta\) between \(E\) and \(A\). 4. Calculate \(\Phi = \vec{E} \cdot \vec{A} = EA \cos(\theta)\).
Steps to determine electric field for spherical symmetry using Gauss's Law?
1. Choose a spherical Gaussian surface. 2. Calculate the flux: \(\Phi = E(4\pi r^2)\). 3. Determine the enclosed charge \(Q_{enc}\). 4. Apply Gauss's Law to find \(E\).
Steps to find enclosed charge with non-uniform charge density \(\rho(r)\)?
1. Define the volume element \(dV\). 2. Set up the integral: \(q_{enc} = \int \rho(r) dV\). 3. Evaluate the integral to find \(q_{enc}\).
Difference between uniform and non-uniform charge density?
Uniform: Charge evenly distributed. | Non-uniform: Charge density varies with position.
Difference between flux entering and exiting a closed surface?