Maxwell’s Equations: Gauss’ Law Explained (ft. @Higgsinophysics ) | Physics for Beginners
Maxwell’s Equations: Gauss’ Law Explained (ft. @Higgsinophysics ) | Physics for Beginners

Download presentation

Presentation is loading. Please wait.

Published byJonah Pierce Modified over 7 years ago

1
Divergence and Curl of Electrostatic Fields Field of a point charge arrowsfield lines:

2
Bits of thread in oil align with the field lines.

5
Construction principle: Field lines start at +q and end at –q. The number of lines is proportional to q. If the total charge is different from 0, there will be lines going to or coming from infinity. Field lines never cross. The field lines point in radial direction near point charges.

6
Divergence of E (Gauss’s Law)

7
Application of Gauss’s law (integral form): 1. Spherical symmetry: 3. Plane symmetry: The direction of the field is known, and it is constant on the Gaussian surface 2. Cylindrical symmetry:

8
Example 2.2 What is the field outside the uniformly charged sphere?

9
Example 2.3 Field inside a long cylinder with charge density

10
Example 2.4 Infinite plate with uniform surface charge density

11
Example 2.5

12
Field Lines and Flux Flux through a surface:

13
Streamlines of a fluid flowing around a cylinder.

14
Conservation of flux: Flux tube: The flux (number of field/stream lines) through the different cross sections of the flux tube is constant.

15
Curl of E General properties

16
Laws of electrostatics

Similar presentations

© 2023 SlidePlayer.com Inc.
All rights reserved.

You are watching: Divergence and Curl of Electrostatic Fields Field of a point charge arrowsfield lines:. Info created by Bút Chì Xanh selection and synthesis along with other related topics.