Force is the reason behind all phenomena that we observe in the physical world. One of the most well-known types of force is the electrostatic force – a force that governs interactions between the tiniest of entities, electrons in atoms.
The Coulomb force between multiple charges is the foundation for many devices and observations. Understanding how forces operate when there are multiple sources of them is imperative.
Coulomb’s law of electrostatics states that, “The electrical force between two charged objects is directly proportional to the product of the quantity of charge on the objects and inversely proportional to the square of the separation distance between the two objects.”
According to this law, there is an aimed description when two objects play the role of point charges. Coulomb’s law can be represented as an equation:
F= k*Q1*Q2/ d2
In the equation,
F= Electrostatic force
k= proportionality constant
Q1= Quantity of charge on object 1
Q2= Quantity of charge on object 2
d= Distance between the two objects by which they are separated.
The two Qs in the Coulomb’s charge represent the quantities of charge of two objects that are present during interactions. These objects can be either positively or negatively charged. The force value is positive when two Qs are of the same charge and negative when they are of opposite charge.
Apart from Coulomb’s law of electrostatics, there are other laws proposed by him for charges. According to Coulomb, when charges are of the same kind, they repel. When the charges are of opposite kinds (positive and negative), they attract.
In practice, electrostatic forces and Coulomb’s law of electrostatics work as the determinants for various aspects. These are:
These are the applications and significance of electrostatic forces and Coulomb’s law of electrostatics.
When a number of charges are interacting, the resultant force on a particular charge is given by the vector sum of the forces produced by the individual charges.
If several point charges q1, q2 , q3….qn simultaneously exert electrical force on the charge, q, then the net force ‘q’ is obtained by taking the vector sum of the individual forces.
Let us take an example and try to understand this in a better manner. If there are three charges Q1, Q2 and Q3, all in the vicinity of each other, we need to find how the force on a unit charge particle will be when it is close to these three source charges. Electrostatic forces follow the superposition principle. Therefore, if there is more than one force acting on a particle, then the resultant force acting on the particle will be the sum of all these forces. So if a unit charge is placed in between three charges, then the total force on it will be the sum of all the three forces due to the charges.
But force is a vector quantity. Hence the unit charge will get displaced in the direction of the resultant force vector that has a greater magnitude. What this essentially means is if there are just two source charges, A and B, and a unit charge is placed between them, then the charge will move towards the source charge with higher magnitude.
The Coulomb force between multiple charges is the foundation for many devices and observations. Understanding how forces operate when there are multiple sources of them is imperative.
When a number of charges are interacting, the resultant force on a particular charge is given by the vector sum of the forces produced by the individual charges.
If several point charges q1, q2 , q3….qn simultaneously exert electric force on charge q, then the net force on q is obtained by taking the vector sum of the individual forces.