Recent content by kamil9876
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Graduate Electric Field Paradox: Unraveling the Gravity vs. Repulsion Debate in Physics
Yes precisely, which is what we all agreed on earlier.- kamil9876
- Post #21
- Forum: Electromagnetism
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Graduate Electric Field Paradox: Unraveling the Gravity vs. Repulsion Debate in Physics
Yes that is an explanation of a variation of my paradox:if you remove everything from the plane except for some "small piece". However I asked what happens when that small piece is just a single point, hence coloumb's law applies everywhere in that case (and that paradox has a different solution...- kamil9876
- Post #19
- Forum: Electromagnetism
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Graduate Electric Field Paradox: Unraveling the Gravity vs. Repulsion Debate in Physics
Well in both cases the repulsion force is vertically upwards. (can be justified by symmetry in the initial case). Since all the points are below the ball, the vertical component of the repulsion force contributed by each individual point is upwards. Less such points means less force.- kamil9876
- Post #17
- Forum: Electromagnetism
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Graduate Electric Field Paradox: Unraveling the Gravity vs. Repulsion Debate in Physics
Ok so yeah the explanations of the previous posters is pretty much what I wrote in my initial post. As for the word "indeed", a good way to use it that I like is: "[Insert statement of Theorem here]. Indeed [Insert proof here]". Indeed it is good :P- kamil9876
- Post #8
- Forum: Electromagnetism
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Graduate Electric Field Paradox: Unraveling the Gravity vs. Repulsion Debate in Physics
Ok for the record I havn't studied physics in a year, I'm a math student. But I was reminded of a paradox I came up with once in physics: Suppose we place a positively charged ball above an infinite plane with positive charge. We know by Gauss law that the electric force on the ball ends up...- kamil9876
- Thread
- Electric Electric field Field Paradox
- Replies: 21
- Forum: Electromagnetism
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Graduate Proving Group Equality for Normal Subgroups
Similair idea: hkh-1k-1=(hkh-1)k-1- kamil9876
- Post #4
- Forum: Linear and Abstract Algebra