How to derive Coulomb's Law using F=eE

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Discussion Overview

The discussion revolves around the derivation of Coulomb's Law using the relationship F=eE and the integral Φ=∫ E dS. Participants explore the complexity of the concepts involved and their appropriateness for a high school senior studying physics.

Discussion Character

  • Exploratory, Conceptual clarification, Debate/contested

Main Points Raised

  • One participant expresses uncertainty about the appropriateness of the material for a high school senior, suggesting it may be too advanced.
  • Another participant dismisses this concern, implying that the individual may not be capable of understanding the material.
  • A different participant suggests that familiarity with partial differential equations is beneficial for understanding modern physics, indicating that such knowledge is essential.
  • A later reply indicates that the original poster has not yet completed multivariable calculus and plans to revisit the material later.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the appropriateness of the material for a high school senior, with differing opinions on the complexity and necessary background knowledge.

Contextual Notes

Limitations: The discussion does not clarify the specific prerequisites for understanding the derivation, nor does it resolve the differing views on the difficulty of the material.

devious_
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I didn't know where else to post this, so sorry if this is the wrong subforum.

Anyway, I bought myself a physics textbook for self-teaching purposes. I decided to take a look at its Fields chapters, and now I know how to derive Coulomb's Law using F=eE and Φ=∫ E dS. Right, so how advanced is this stuff? I feel it's a little too much for a high school senior. :rolleyes:
 
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You are right, it is too much for your brain.

Refund it.
 
If you are comfortable around partial differential equations, go ahead!
Just for the record:
Partial differential equations are used A LOT in modern physics, it's an indispensable tool.
 
I still haven't finished multivariable calculus, but I will soon. I guess I'll come back to this book in a while.

Thanks
 

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