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Explore the principles of Coulomb's Law, which determines the force between two charged particles. Learn how the force depends on the amount of charge, the distance between the particles, and the magnitude of the charges. Discover the directional properties of the Coulomb force and its vector representation.
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Dependence on Amount of Charge Dependence on Distance Magnitude of the Coulomb Force Direction of the Coulomb Force Coulomb Force as a Vector Multiple Particles and Forces
The amount of electric force between two particles depends on the amount of charge each has. q -q q = 1 μC q q q = 2 μC q = 3 μC -q -q
The amount of electric force between two particles depends on the distance between them. q -q q -q This dependence is inverse and square. Top
What did Charles-Augustin Coulomb discover? The force between two charges is directly proportional to the magnitude of each charge. The force between two charges is inversely proportional to the square of the distance between them. The constant of proportionality has the value Like charges repel along the line between them and unlike charges attract along the same line.
In equation form, we have the magnitude of the Coulomb force… q2 r q1 It has the same magnitude for both particles !!!!
The direction of the Coulomb force is… away from the other particle if they are alike and toward each other if they are opposite. q2 q1 -q2 q1
In general, Coulomb’s Law can be written… and should be added along with Normal Force, Tension, Gravity, Friction and Elastic Force in a free-body diagram.
Note that Coulomb’s Law works even for a sphere… as long as you remember that r is the distance between the center’s of the sphere.
An example of using Coulomb’s Law… Q. A what radius does the electron orbit in a hydrogen atom? What force act on the electron? Gravity Electric What is its magnitude? What does Newton’s Second Law tell us?
Dependence on Amount of Charge Dependence on Distance Magnitude of the Coulomb Force Direction of the Coulomb Force Coulomb Force as a Vector Multiple Particles and Forces