Electric Field of Two Charged Plates

In summary, the first question involves finding the magnitude of the electric field at point B between two parallel plates with charges of -2.30 µC and +2.30 µC, with the distance from the plates to point B not specified. The electric field between two parallel plates is uniform, so the distance does not affect the calculation. For the second question, the charge per unit area on a large, uniformly charged plate is to be determined given a uniform electric field of strength 4.80×10^4 N/C in the region adjacent to the plate. However, the complete question is not provided, making it difficult to solve.
  • #1
Physics197
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Homework Statement


1. If two plates, 1.0 cm by 1.0 cm, with charges of −2.30 µC and +2.30 µC, what is the magnitude of the electric field at b?
+++++++++++++
...b
-----------------

2. A uniform electric field of strength E = 4.80×10^4 N/C is observed in the region adjacent to a large, uniformly charged plate. What is the charge per unit area on the plate?
ll---->
ll---->
ll---->
ll---->
bar ll E field -->


Homework Equations



E=F/Q
E= sum kq1/(d1)^2
density = E*[tex]\epsilon[/tex]o
[tex]\epsilon[/tex] = 8.85x10^-12

The Attempt at a Solution



Not sure how to solve 1, due to the distance from the plate to B is not given.

for 2, I thought it would just be (8.85x10^-12)(4.80x10^4) = 4.25x10^-7 C/m^2
 
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  • #2
for part (1):

have a look at this figure which shows the electric field produced from the plates:

http://img189.imageshack.us/img189/2665/29517379.jpg


the electric field between two oppositely charged parallel plates is uniform in any region between them , so what that tells you?

for part (2):

did you write the whole question?
 
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  • #3
So for 1, the distance has no effect on the electric field.

and for #2, I copied and pasted the question exactly, I too felt like something was missing.
 
  • #4
for question(1) .. You are correct the distance doesn't matter .. And as you can notice the electric field between the plates is just the vector addition of the electric field of each one which is simply 2E (here E is the electric field from one plate since it is the same for both) ..

For question (2) I am sorry i don't understand the drawing you made .. Can you please scan the figure from the book or make a better drawing and attach it , maybe then i would be able to help. .
 

1. What are electric fields of two plates?

Electric fields of two plates refer to the electric field that is created between two parallel plates with opposite charges. The electric field is a region where a charged particle will experience a force, either attractive or repulsive, due to the presence of an electric charge.

2. How are electric fields of two plates calculated?

The electric field between two plates can be calculated by dividing the difference in potential between the two plates by the distance between them. It can also be calculated by multiplying the charge on the plates by the distance between them and dividing it by the permittivity of the medium between the plates.

3. What factors affect the strength of electric fields of two plates?

The strength of electric fields of two plates is affected by the distance between the plates, the magnitude of the charges on the plates, and the permittivity of the medium between the plates. The greater the distance, the weaker the electric field. The larger the charges on the plates, the stronger the electric field. And the higher the permittivity of the medium, the stronger the electric field.

4. Can the direction of the electric field between two plates be reversed?

Yes, the direction of the electric field between two plates can be reversed by reversing the charges on the plates. If the plates have the same charge, the direction of the electric field will be repulsive. If the plates have opposite charges, the direction of the electric field will be attractive.

5. What are some applications of electric fields of two plates?

Electric fields of two plates have various applications in technology, including in capacitors, which store electric energy, and in electrostatic precipitators, which are used to remove particles from smoke and air. They are also used in particle accelerators and in electroplating processes.

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