Electric field produced by a uniform charge density on a wall

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SUMMARY

The discussion centers on calculating the electric field produced by a uniform charge density on an infinite plane, specifically using Gauss's law. Participants emphasize the importance of using the correct formula, noting that the unit of electric field is not C/m². The standard equation for the electric field near a uniformly charged infinite plane is referenced, and users are encouraged to consult their lecture notes for this equation. A link to HyperPhysics is provided for further clarification on the topic.

PREREQUISITES
  • Understanding of Gauss's law
  • Familiarity with electric field concepts
  • Knowledge of units of measurement in electromagnetism
  • Ability to interpret physics equations
NEXT STEPS
  • Review the derivation of electric fields using Gauss's law
  • Study the properties of electric fields from infinite planes
  • Explore the HyperPhysics resource on electric fields
  • Practice solving problems involving uniform charge distributions
USEFUL FOR

Students studying electromagnetism, physics educators, and anyone seeking to understand electric fields produced by charged surfaces.

Jamesdn
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Homework Statement
electric field
Relevant Equations
electric field
103951568_2615649302029582_4894135755977766173_n.png

I couldn't solve the question. Can you help me?
 
Last edited by a moderator:
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Welcome to PF!
While posting in the homework-help forum, you need to show your own attempt at a solution first.
 
cnh1995 said:
Welcome to PF!
While posting in the homework-help forum, you need to show your own attempt at a solution first.
1591877785065.png

I'm not sure about the answer
 
You are using an incorrect formula. This is why your answer is both numerically and dimensionally incorrect. The unit of electric field is not C/m2.

You have an infinite plane with a uniform surface charge density. The electric field at a point near such plane is given by a standard equation.
If you have covered Gauss' law in class, that equation should be in your lecture notes. Can you find that equation?

We cannot give direct answers here. All we can do is point out mistakes and provide hints.
 
1591878871434.png

This is the equation we deal with in Gauss's law. We didn't solve an example of this question, so I can't understand
 
tnx for help
 

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