Question about Electric Fields and Charges

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SUMMARY

The discussion focuses on solving electric field and charge problems, specifically questions Q1, Q2, and Q4 from a homework assignment. The participant initially struggled with calculating forces and electric fields using the equations F = k q1q2/r^2 and E = kq/r^2. Key insights include recognizing that the net force on charge Q must equal zero and understanding the vector nature of electric fields. The conversation emphasizes using symbolic representation to analyze forces and electric fields effectively.

PREREQUISITES
  • Understanding of Coulomb's Law (F = k q1q2/r^2)
  • Knowledge of electric field concepts (E = kq/r^2)
  • Familiarity with vector addition and components
  • Basic principles of torque on electric dipoles
NEXT STEPS
  • Study the vector nature of electric fields and forces in electrostatics
  • Learn about torque on electric dipoles and its mathematical representation
  • Practice solving problems involving net forces on charges
  • Explore graphical methods for visualizing electric fields and forces
USEFUL FOR

Students studying physics, particularly those focusing on electromagnetism and electric fields, as well as educators seeking to enhance their teaching methods in these topics.

gamma-guy
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Homework Statement


So I was given some questions as practice, and I can't seem to do them. Here is a link to the questions:

http://i.imgur.com/ZmkqCAV.jpg (the answers are in square brackets)

Ive only been able to calculate Q3 and Q2 so far. I would really especially like help with Q1. I've been stuck on it for ages.

Homework Equations


Ive been told this would be helpful: http://i.imgur.com/nmrsk2E.jpg

The Attempt at a Solution


Ive been stuck on Q1 for ages. I've been playing around with F = k q1q2/r^2 but that's not getting me anywhere.

For Q2: I used E = kq/r^2 for q1 and q2. Subtracting the answers gave me -225x10^3, which is somewhat equal to 2.3x10^5. I've got no idea on how to get the j vector component though.
Edit: I just got the j vector. Pythag and then the formula above got it.

I have no idea where to begin for Q4

ANY help appreciated. Thank you
 
Last edited:
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Lets take them one at a time:
Q1: you have the correct equation... you need to use the fact that force is a vector and Q seen a net zero force. However, it may give simpler maths if you use the electric field equation instead.
Work out the force on Q due to each charge ... just using symbols to start with.
What does the force add up to?
How do you write that in maths?

Q2: the electric field is a vector - which way does the electric field of q3 point?

Q4: you need to look at your notes ... you will have an equation about the torque on a dipole.
 
Simon Bridge said:
Lets take them one at a time:
Q1: you have the correct equation... you need to use the fact that force is a vector and Q seen a net zero force. However, it may give simpler maths if you use the electric field equation instead.
Work out the force on Q due to each charge ... just using symbols to start with.
What does the force add up to?
How do you write that in maths?

Q2: the electric field is a vector - which way does the electric field of q3 point?

Q4: you need to look at your notes ... you will have an equation about the torque on a dipole.
Thank you, i really appreciate it. Am I right in assuming the Force from Q to q1 = Q to q3? Or Q to q1 - Q-q3 = 0?
 
The question says it is the force on Q due to the other three that is zero.
You can use your understanding of forces (or electric fields) to work out the directions.
i.e. a positive charge to the left of Q contribute an electric field pointing to the right and F=QE
The actual value of Q does not matter (you'll see) so you can assume it is positive.
 
Simon Bridge said:
The question says it is the force on Q due to the other three that is zero.
You can use your understanding of forces (or electric fields) to work out the directions.
i.e. a positive charge to the left of Q contribute an electric field pointing to the right and F=QE
The actual value of Q does not matter (you'll see) so you can assume it is positive.

Ok, so the forces (Q to q1) + (Q to q2) + (Q to q3) = 0?
 
That is what the problem statement says all right - well done.
 
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