Why can't a uniform electric field be described by E=\frac{kq}{r^2}?

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SUMMARY

A uniform electric field cannot be described by the formula E=\frac{kq}{r^2} because this equation represents the electric field generated by a point charge, which varies with distance (r). In contrast, a uniform electric field is characterized by a constant magnitude and direction across a specified region of space, independent of distance. The distinction lies in the nature of the electric field: uniform fields are produced by parallel plate configurations, while E=\frac{kq}{r^2} applies to point charges.

PREREQUISITES
  • Understanding of electric fields and their properties
  • Familiarity with Coulomb's law and point charge interactions
  • Knowledge of uniform electric field configurations, such as parallel plates
  • Basic concepts of vector fields in physics
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  • Study the characteristics of uniform electric fields in parallel plate capacitors
  • Explore the derivation and applications of Coulomb's law
  • Learn about the superposition principle in electric fields
  • Investigate the differences between electric fields and gravitational fields
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temaire
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This is not a homework question, but I was just wondering, why can't a uniform electric field be described by the formula E=\frac{kq}{r^2} ?
 
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When we have to case of a uniform electric field, it means that the field is constant in a region of space. In the definition of the above electric field, what happens to the electric field as r increases and decreases.
 
Ok thanks I got it.
 

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