Where Does the Electric Field Between Two Charges Equal Zero?

In summary, the question asks for the point along the line connecting two charges where the total electric field is zero. The problem involves using Coulomb's Law to calculate the electric fields of the two charges and taking their sum. To start, write down the expression for the electric fields of the two charges separately and consider what is meant by the "total electric field due to the charges."
  • #1
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Homework Statement


Two particles having charges q1 = 0.600 nC and q2=5.50 nC are separated by a distance of 1.10 m.

At what point along the line connecting the two charges is the total electric field due to the charges equal to zero?


Homework Equations


Coulomb's Law


The Attempt at a Solution



i have no clue. I know that d = 1.10m. But how do I start the problem. Any suggestions would be nice..thanks in advance.
 
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  • #2
1. Can you write down the expression for the electric fields of the two charges separately?

2. What do you think is meant by the phrase "total electric field due the charges"?

Think about what you're doing.
 

1. What is meant by "two particles on an x axis"?

"Two particles on an x axis" refers to a scenario in which two particles are positioned on a one-dimensional coordinate system, with the x axis being the only dimension in which they can move.

2. What are the key characteristics of this system?

The key characteristics of this system include the positions of the two particles on the x axis, their velocities, and any external forces acting on them.

3. How is the motion of the particles described in this system?

The motion of the particles in this system is described using the laws of motion, specifically Newton's second law. This states that the acceleration of a particle is directly proportional to the net force acting on it, and inversely proportional to its mass.

4. What is the significance of studying this system?

Studying this system can help in understanding the behavior of particles in one-dimensional motion, as well as how external forces affect their motion. This can have practical applications in fields such as physics, engineering, and chemistry.

5. Are there any limitations to this system?

Yes, there are limitations to this system. It only considers the motion of particles in one dimension, and does not take into account other factors such as air resistance or interactions between the particles themselves. Additionally, it assumes that the particles have negligible size and interact only through external forces.

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