How Is the Net Electric Field Calculated at a Point in a Square of Charges?

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SUMMARY

The discussion focuses on calculating the net electric field at a specific point in a square configuration of charges. Three charges are involved: q1=q, q2=2q, and q3=q, positioned at the corners of a square with side length d. The resultant electric field at the empty corner is derived using the formula Enet = k(q1/d^2 + q2/d^2 + q3/d^2), where K is the electrostatic constant. Participants emphasize the importance of applying the correct electrostatic principles to arrive at the solution.

PREREQUISITES
  • Understanding of Coulomb's Law and electric fields
  • Familiarity with vector addition of forces
  • Knowledge of electrostatic constant K
  • Basic algebra for manipulating equations
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  • Study the principles of superposition in electric fields
  • Learn about vector components in electric field calculations
  • Explore the implications of charge configurations on electric fields
  • Practice problems involving multiple point charges and their electric fields
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Students studying electromagnetism, physics educators, and anyone interested in mastering electric field calculations in multi-charge systems.

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Homework Statement


Learning Goal:[/B]
To practice Problem-Solving Strategy 26.1 for point chargeproblems.
Three positively charged particles, with charges q1=q, q2=2q, and q3=q (where q>0), are located at the corners of a square with sides of length d. The charge q2 is located diagonally from the remaining (empty) corner.

Find the magnitude of the resultant electric field E⃗ net in the empty corner of the square.

A.
Determine the magnitude Enet of the net electric field at point P. Use K for the electrostatic constant.
Express your answer in terms of q, d, and K.

Enet =

physics probelm 2.png


Homework Equations


kQx/√( x^2+r^2)^3

The Attempt at a Solution


kq/d^2[/B]
 
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littlejon said:

The Attempt at a Solution


kq/d^2[/B]
That does not constitute an attempt. I'm sure you can do better.
 

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