Electric Potential: Determine Position & Charge of Particles

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SUMMARY

The electric potential in the xy-plane is defined by the equation V = 36/((x+1)^2 + y^2)^(1/2) - 45/(x^2 + (y-2)^2)^(1/2). This equation indicates the influence of two point charges on the electric potential at any given point in the plane. To determine the position and charge of the particles creating this potential, one must analyze the contributions of each term in the equation, which correspond to discrete point charges located at specific coordinates.

PREREQUISITES
  • Understanding of electric potential and its mathematical representation
  • Knowledge of point charges and their effects on electric fields
  • Familiarity with coordinate systems in physics
  • Basic proficiency in calculus for analyzing potential functions
NEXT STEPS
  • Study the principles of electric potential due to point charges
  • Learn how to derive electric field equations from potential functions
  • Explore the concept of superposition in electric fields
  • Investigate the use of software tools for visualizing electric potentials
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Students in physics, electrical engineering professionals, and anyone interested in understanding electric fields and potentials created by point charges.

chagonio87
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can anybody help me with the following question:
the electric potential everwhere in xy plane is given by
V = 36/ ((x+1)^2 +y^2)^ 1/2 - 45/(x^2 +(y-2)^2)^ 1/2
where V is in volts and x,y in meters. Determine the position and charge on each of the particles that create this potential
 
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Hi chagonio87, welcome to PF. Please the template for homework help, list the relevant equations and tell us how you would approach the problem. Specifically about this problem, what do you know about discrete point charges and the potential they create in space?
 

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