Net force acting on positive charge

AI Thread Summary
The discussion centers on the net electric force acting on a positive charge P due to two other charges, Q1 and Q2. It is argued that for the net force on P to be zero, the forces from Q1 and Q2 must cancel each other out, implying one must be positive and the other negative. However, the user questions why Q1 should have a greater magnitude than Q2, given that Q2 is closer to P. The relationship between distance and electric force is highlighted, indicating that the force diminishes with distance, necessitating a larger magnitude for Q1 to balance the forces. This leads to the conclusion that the charges cannot have opposite signs if the net force is zero.
ardour

Homework Statement


upload_2017-10-3_18-55-36.png


Homework Equations


F= (k*q*Q)/r^2

The Attempt at a Solution


The answer key gives the answer as D. I thought it was C. If the net electric force acting on P is zero, doesn't that mean that the force between Q1 and P and the force between Q2 and P need to cancel each other out? If you added them together, one would have to be positive, and the other would have to be negative to cancel out. Also, why should Q1 have a magnitude greater than Q2? Since Q2 is closer to P, I would have thought that it would have had a greater charge than Q1.
 
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if one ##Q## was positive, the other negative, let's just say ##Q_1## positive and ##Q_2## negative, then the force of ##Q_1## on ##P## would push ##P## to the right and the force of ##Q_2## on ##P## would pull it to the right. So both forces would act in the same direction and the net force on ##P## cannot be zero. That means the charges cannot have opposite signs.

Electric force falls off with distance with ##\frac{1}{r^2}##. So if ##Q_1## is farther away from ##P## but still acts with an equal force on ##P## as ##Q_2## does then the magnitude of ##Q_1## must be greater than the magnitude of ##Q_2## to compensate for the greater distance.
 
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