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Hami Hashmi
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I found that the electric field at r=0 equals infinity. What if two negative charges were put infinitely close together so the electric field was infinite, then would the charge of those two points be -infinity as well?
That is the equation for the field. I gave the equation for the force, which is the product of the field and the charge the field is acting on. So replace the ##C## in my formula with ##k## - it's Coulomb's constant either way - and identify ##Q_1## as the source charge and the two equations are saying the same thing.Hami Hashmi said:I thought the formula for an electric field E=k*Q/d^2 (where k=constant, Q=source charge, and d=distance between the centers of the two objects)?
http://www.physicsclassroom.com/class/estatics/Lesson-4/Electric-Field-Intensity
##\frac10 \ne +\infty##Hami Hashmi said:I found that the electric field at r=0 equals infinity. What if two negative charges were put infinitely close together so the electric field was infinite, then would the charge of those two points be -infinity as well?
In this context, "r=0" refers to the distance between two points. It means that the two points are in the same location, or they are essentially on top of each other.
The distance between two points does not directly affect the electric charge. The electric charge is a property of a single point or object and is not affected by the distance between other points or objects.
No, it is not possible for the electric charge of two points to be infinity. Electric charge is a physical quantity that is measured in units such as coulombs, and it cannot have an infinite value.
In theory, "r" can be zero in certain situations, such as when two particles are in the same location. However, in real-life situations, this is not possible as particles cannot occupy the exact same space. Additionally, at extremely small distances, other factors such as quantum effects come into play.
The electric charge of two points is not directly related to the distance between them. However, the electric force between two charged points does depend on the distance between them, following the inverse square law. As the distance between two points increases, the electric force between them decreases.