Find the electric field and force at a point in 3d space

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Discussion Overview

The discussion revolves around solving a homework problem related to calculating the electric field and force at a point in 3D space, specifically focusing on the contributions from multiple charges. Participants share their attempts, seek help, and provide feedback on each other's approaches.

Discussion Character

  • Homework-related
  • Exploratory
  • Technical explanation

Main Points Raised

  • One participant expresses uncertainty about how to approach the problem and acknowledges that their initial work is incorrect.
  • Another participant suggests reducing the Coulomb constant to simplify calculations and recommends addressing the contributions from each charge separately.
  • A participant reports finding values for the charges involved, indicating some progress in their understanding of the problem.
  • There are requests for verification of answers related to a subsequent problem, indicating ongoing engagement with the material.

Areas of Agreement / Disagreement

Participants do not appear to reach a consensus on the correctness of the solutions presented, as some express uncertainty and seek validation of their answers. Multiple views on the approach to the problem remain evident.

Contextual Notes

Some participants mention issues with clarity in their uploads, which may affect the understanding of their solutions. There is also a lack of consensus on the correctness of the answers provided.

Who May Find This Useful

Students working on problems related to electric fields and forces in electrostatics, particularly those seeking peer feedback on their approaches and solutions.

DODGEVIPER13
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Homework Statement


Uploaded Problem 2.1


Homework Equations


Etotal=Eq1+eq2


The Attempt at a Solution


On problem 2.1 I need quite a bit of help here. I am not really sure how to approach this I have done some work but it is highly incorrect. I hand wrote my solution, so I will upload that too.
 

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Here is my redo I saw a problem in the book that looked kinda close so i tried to follow it but it really wast that close in the end
 

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Your second attempt is better as it is taking the vectors into account, but I think you're trying to do too much at once.

Start by reducing the Coulomb constant to a single constant: ##k = \frac{1}{4 \pi \epsilon_o}##. That way you don't need to drag the whole thing through the calculations.

Next, Deal with one charge at a time. Find the field at the point in question due to Q2 alone, since it's a fixed feature. Call that E2.

Then find the contribution by Q1, leaving just the Q1 as a variable (so you'll end up with some vector constant, say D, multiplied by Q1 to yield the vector components of the E-field due to Q1 at the point in question). Call that E1.

At this point you should be able to deal component-wise with the various E vectors to address the requirements of the questions.
 
well I figured it out but thanks for the reply I get Q1=-8.323 nC and Q1=-45nC. Well I didnt figure it out but I saw a solution I understood
 
hey can you check my 2.2 answer though I feel that it is right I get 40nC. Sorry my upload wasnt super clear!
 

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DODGEVIPER13 said:
hey can you check my 2.2 answer though I feel that it is right I get 40nC. Sorry my upload wasnt super clear!

I don't follow your working, but answer looks okay to me.
 
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Thanks I have moved onto 2.3 and broke it off onto another post as you has said earlier. Thanks again
 

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