Tuesday
May 21, 2013

Homework Help: Physics

Posted by Eddie on Sunday, January 22, 2012 at 8:40pm.

1. The problem statement, all variables and given/known data

A point charge is placed at each corner of a square with side length a. The charges all have the same magnitude q. Two of the charges are positive and two are negative, as shown in the following figure.

The two positive charges are on top and the two negative charges are on the bottom

What is the magnitude of the net electric field at the center of the square due to the four charges in terms of q and a?


2. Relevant equations

E = k ( q / r^2), k = 9.0*10^9
3. The attempt at a solution

The distance from the middle to one of the charges a/(2^1/2)

The x-components cancel out, leaving only the y-components.

The electric field due to one of the charge to my guess is-
E1sinω = 9.0*10^9 ( 2q / a^2 ) * (1/ (2^1/2))

I assumed that each charge exerts the same electric field so the answer would\ be
4 * 9.0*10^9 ( 2q / a^2 ) * (1/ (2^1/2))

I am not sure what I did wrong.

Thanks so much

No one has answered this question yet.

Answer this Question

First Name:
School Subject:
Answer:

Related Questions

physics - In the rectangle in the drawing, a charge is to be placed at the empty...
physics PLEASE HELP - In the rectangle in the drawing, a charge is to be placed ...
physics PLEASE HELP - In the rectangle in the drawing, a charge is to be placed ...
physics ..PLEASE HELP ASSIGN DUE SOON :( - A charge is to be placed at the empty...
Physics; Elect. - 1. A charge (uniform linear density=9.0 nC/m) is distributed ...
physics - A positive point charge and a negative point charge have equal ...
physics2 - Charges are placed on an equilateral triangle (all angles are equal ...
Physics - Suppose a charge q is placed at point x = 0, y = 0. A second charge q ...
Physics - On the lower left corner of a square is a fixed charge qLL = 1.5x10^-9...
Physics Superpostion Principle - four charged particles are placed so that each ...

For Further Reading

Search
Members
Community