4 identical point charges on a rectangle's corners

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SUMMARY

The discussion revolves around calculating the net electric force on a point charge located at the lower left corner of a rectangle, with four identical point charges (q = +10.0 µC) positioned at each corner. The rectangle's dimensions are L = 60.0 cm and W = 15.0 cm. Participants emphasize the application of Coulomb's Law to determine the forces exerted by the other three charges on the charge at the lower left corner. The solution involves resolving forces into components and calculating the resultant force through vector addition.

PREREQUISITES
  • Coulomb's Law for electric forces
  • Vector addition and resolution of forces
  • Basic understanding of electric charge interactions
  • Familiarity with geometry of rectangles
NEXT STEPS
  • Study the application of Coulomb's Law in two-dimensional charge configurations
  • Learn about vector resolution techniques in physics
  • Explore the concept of electric field and force calculations
  • Investigate the effects of charge placement on net force outcomes
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Students studying electrostatics, physics enthusiasts, and anyone seeking to understand electric forces in multi-charge systems.

S.U.S
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hi ,, I'm having this problem that i tried to solve but I couldn't so if anyone could help with EXPLANATION I would be greatful

Homework Statement



Four identical point charges (q = +10.0 µC) are located on the corners of a rectangle. The dimensions of the rectangle are L = 60.0 cm and W = 15.0 cm. Calculate the magnitude and direction of the net electric force exerted on the charge at the lower left corner by the other three charges.


Homework Equations



coulomb's law

The Attempt at a Solution



I couldn't really :cry:


P.S : I'm not an english native speaker so if there is any thing wrong above please forgive me

thanks
 
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Hi S.U.S. welcome to PF.
If A B C and D are the corners of the rectangle, then using coulomb's law, find the force on D by A, B and C. Forces due to A and C are perpendicular to each other. Resolve force on D due to B into two component. One along AD and another along CD. Find the net forces along these two directions and then find the resultant force.
 
yes, the vector sum of the 3 forces is what you want.
(Perhaps you will be surprised to see how large that resultant force is!)
 
thanks ,, I'll try and tell you what happens
 

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