Another Electric Field Problem

In summary, the conversation discussed the problem of finding the charge of a second point charge when given the electric field at a certain distance from the two charges. The correct equation for electric field due to a point charge is E=kq/r^2. The solution to the problem was q2 = 2.44x10^-6C.
  • #1
dminus
5
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Homework Statement


Two charges, one at the origin and one at x=1.6 m produce a field 1.59x10^3N/C at x = 9.11 m. The charge at the origin has a charge of 1.11 x 10^-5 C. How much charge does the second charge have?

http://books.google.com/books?id=vN...the origin has a magnitude of 845 N/C&f=false

Page 96 Question 3.49

Homework Equations



E=F/q
E=kq1q2/r^2
k=8.99x10^9


The Attempt at a Solution



I tried using coulomb's law to find Q2

1590=(9x10^9)(1.11x10^-5)(q2)/(9.11^2)

But my solution did not match the answer which was q2 = 2.44x10^-6C
 
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  • #2
That's not the correct equation for the electric field due to a point charge. You have the equation for the force between two point charges. It's not really useful for this problem.
 
  • #3
ah yes i got it ty
 

1. What is an electric field problem?

An electric field problem refers to a situation in which electric charges or currents interact with each other, producing an electric field that can affect the movement or behavior of other charged particles in the vicinity.

2. How is an electric field problem solved?

An electric field problem can be solved by using the principles of electrostatics and electromagnetism, such as Coulomb's law and Gauss's law. These laws help us calculate the electric field strength and direction at different points in space.

3. What are the common types of electric field problems?

Some common types of electric field problems include point charge problems, line charge problems, and problems involving conductors and insulators. These problems can also involve different boundary conditions and charge distributions.

4. What are the applications of solving electric field problems?

The solutions to electric field problems have many practical applications, such as designing electrical circuits, analyzing the behavior of charged particles in accelerators, and understanding the behavior of lightning and other natural phenomena.

5. What are some common challenges when solving electric field problems?

Some common challenges when solving electric field problems include dealing with complex geometries, accounting for the effects of nearby conductors or insulators, and using the correct mathematical techniques to solve the problem accurately.

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