Understanding Electromagnetism: Clearing Up Concepts and Interactions

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SUMMARY

This discussion centers on the interactions between charged particles in electromagnetism, specifically addressing the behavior of a positive charge interacting with an equal negative charge. When the distance between the two particles approaches zero, the electric field theoretically becomes zero; however, real-world scenarios complicate this due to energy conservation principles. The conversation highlights the importance of understanding electric dipoles and the application of Coulomb's Law in calculating electric fields. Participants emphasize the need for clarity in questions and suggest using resources like introductory physics textbooks and online platforms such as Hyperphysics for deeper insights.

PREREQUISITES
  • Understanding of electric fields and Coulomb's Law
  • Familiarity with electric dipoles and their properties
  • Basic knowledge of vector calculus in physics
  • Ability to visualize electromagnetic interactions in a spatial context
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  • Study the concept of electric dipoles and their fields in detail
  • Learn how to apply Coulomb's Law to calculate electric fields between point charges
  • Explore the Heaviside-Lorentz units for expressing electric fields
  • Investigate real-life applications of electromagnetic fields in particle physics
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Students of physics, educators teaching electromagnetism, and anyone interested in the fundamental principles of electric fields and particle interactions.

Deepak247
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I need to clear few concepts regarding electromagnetism so please help me...my question is


let's say a hypothetical particle with a positive charge interacts with a negative particle with the same amount of charge, what will happen to their electromagnetic field? will it get neutralized?


please help me clear up my concepts regarding electromagnetism..

thank you...
 
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That's an interesting question.
Which is the relative position of these two particles ?
The geometry is an important point when thinking about electromagnetic fields.
For instance, let us suppose the two particles are in fixed positions, separated by a distance a.
Could you visualize the resultant electrical field ?
Where would the field get the value zero ? Everywhere ?
Remember the dependence of the intensity of electric field with the distance.
 
Deepak247 said:
I need to clear few concepts regarding electromagnetism so please help me...my question is


let's say a hypothetical particle with a positive charge interacts with a negative particle with the same amount of charge, what will happen to their electromagnetic field? will it get neutralized?


please help me clear up my concepts regarding electromagnetism..

thank you...

I'm not sure what is stopping you from solving this yourself. For example, put a +q at x=a, and put another charge -q at x=-a. Solve for the E-field everywhere! If you find that too difficult for any r (i.e. you don't know how to use Green's method), then solve it along the axis of symmetry for simplicity sake.

For a approaching zero, you get the solution to the electric dipole problem.

Zz.
 
Guys...i m really not familiar with green's method or axis of symmetry...

let's say the two particles are mixed (the distance between them is zero), then what happens to the e-m field? does it get neutralized?

i just want to know the result and some proof is also welcomed...
 
My two cents: the keyword that describes your problem is "electric point dipole".
Put that into google to find the result/proof.
 
can anyone be more specific?
 
Deepak247 said:
can anyone be more specific?

What about YOU being more specific? What is it exactly that you are having trouble here?

Are you able to, say find the E-field of a point charge, located at a location?

Are you also able to google the phrase "electric dipole"? Have you checked that at, say, the Hyperphysics website?

So where exactly are you still having a problem here? The request to be clear and specific goes both ways!

Zz.
 
Last edited:
Deepak247 said:
the distance between them is zero
In that case the electric field is zero. However, it's a lot more interesting to think about if the distance between them is "very small", but not zero.
 
Redbelly98 said:
In that case the electric field is zero. However, it's a lot more interesting to think about if the distance between them is "very small", but not zero.

In this case i believe the electric field will also be very small but not zero

Right?
 
  • #10
Right.

In your original question, the field would disappear. But reality is a little more complicated and wants to conserve energy. The charges will either destroy each other releasing their energy as outgoing fields or other forces will intervene to prevent the charges from coinciding (ex hydrogen atom).
 
  • #11
Also, is the coulomb's law useful here in calculating the electromagnetic field between two particles?
 
  • #12
Not Coulomb's Law per se, since you are not calculating a force. But an equation similar to Coulomb's Law is used to calculate the E-field of a point charge:

E = k \frac{q}{r^2} \ ,

pointing away from the charge if it is positive, or towards the charge if it is negative.

The best way to learn this is to look at any introductory physics textbook, and go to the section on electric field lines. Also read the material leading up to that discussion, if this is really new to you. Here is a really quick overview of the electric dipole field:

For the electric field of two charges, you need to take the vector sum of the fields due to each charge (E1 and E2 in this figure):

http://www.cavehill.uwi.edu/fpas/cmp/online/p10d/Hunte/Electric%20fields_files/image032.jpg​

And the field you get looks something like this:

http://www.cavehill.uwi.edu/fpas/cmp/online/p10d/Hunte/Electric%20fields_files/image046.gif​

(Images are from http://www.cavehill.uwi.edu/fpas/cmp/online/p10d/Hunte/Electric fields.htm )
 
  • #13
It's better to write the fundamental laws in vector form right away. The electric field of a point charge at rest (in the origin of the coordinate system) reads (in Heaviside-Lorentz units)

\vec{E}(\vec{x})=\frac{q}{4 \pi} \frac{\vec{x}}{|\vec{x}|^3}.
 
  • #14
vanhees71 said:
It's better to write the fundamental laws in vector form right away.
What's better or best depends on the level of understanding of the person you are addressing.
 
  • #15
Redbelly98 said:
In that case the electric field is zero. However, it's a lot more interesting to think about if the distance between them is "very small", but not zero.

Are there any real life scenarios where the electromagnetic field is observed as zero?

Also, if any particle's em field is zero (or very small) then does it still have the ability to excite or ionize other particles (let's say in a reactor)?
 

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