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ConfusedRookie
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sorry I have use the image I made. Since I don't know how to perform the formula on forum :(
This is the problem I am having.
This is the problem I am having.
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Oh my god. I've just realized without the absolute symbols. It would be more easier to express the direction. Oh my oh my thank you very much teacher :)BvU said:Hello Rookie,
You would miss the direction of ##\vec F## if one of the two charges has a charge opposite to the other...
In other words: ##\vec F## can be in the same direction as ##\vec r## or it can be in the opposite direction.
Teacher. There's one more thing I would like to ask. I see there are many formula using "charge density". Is charge density able to be negative !?BvU said:My pleasure
Click HELP at the bottom of any page and then LaTeX Primer.ConfusedRookie said:Since I don't know how to perform the formula on forum :(
Coulomb's law in its vector form is a mathematical equation that describes the force between two charged particles. It takes into account the direction and magnitude of the force, represented by vectors.
The equation for Coulomb's law in its vector form is F = k(q1q2/r^2) * r̂, where F is the force vector, k is the Coulomb's constant, q1 and q2 are the charges of the particles, r is the distance between them, and r̂ is a unit vector in the direction of the force.
Coulomb's constant, denoted by k, is equal to 1/(4πε0), where ε0 is the permittivity of free space. This constant is used to convert the force between two charged particles into a measurable value.
Yes, Coulomb's law in its vector form can be applied to any number of charged particles. The total force on a particle is the vector sum of all individual forces from the other particles.
The direction of the force in Coulomb's law in its vector form is important as it indicates the direction in which the particles will move. If the force is positive, the particles will repel each other, and if the force is negative, the particles will attract each other.