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Daniella Garcia-Loos
Daniella Garcia-Loos
Electric force results from the interaction of one object that has an electric charge with another object that has an electric charge.
a. Normal force, friction, and tension are forces on a macroscopic scale you have heard of but truly stem from microscopic electric forces.
b. Electric forces can attract or repel, depending on the charge of the objects.
Name: Electric Force
Units: Newtons
Math Relation: Inverse Square Law
Fundamental Property: Charge
Pioneer: Charles Coulomb
Force Type: Attractive or Repulsive
Now let's look at the forces between charged objects and a charged object in an electric field.
where F is the electric force, k is a constant known as the Coulomb's constant, q1 and q2 are the magnitudes of the charges, and r is the distance between the charges.
Object 1 | Object 2 | Force Type |
Positive | Positive | Repulsive |
Negative | Negative | Repulsive |
Positive | Negative | Attractive |
Negative | Positive | Attractive |
Direction of the E Field | Charge | Direction of Force |
Left | Positive | Left |
Right | Negative | Left |
Up | Neutral | No Force |
Down | Positive | Down |
Into the page | Negative | Out of the page |
Out of the page | Neutral | No Force |
Example Problem:
Two point charges are placed a certain distance apart in a vacuum. One charge has a positive charge of 3 Coulombs, while the other has a negative charge of 4 Coulombs. Qualitatively, what is the expected direction of the electric force between the charges? Quantitatively, what is the magnitude of the electric force between the charges, according to Coulomb's law?
Solution:
To answer this question qualitatively, you would need to consider the fact that opposite charges experience a force of attraction, while like charges experience a force of repulsion. Based on this information, you could conclude that the electric force between the two charges in this example would be attractive.
To answer the question quantitatively, you would need to use Coulomb's law to calculate the electric force between the charges. Using the equation provided in the previous answer, you would plug in the values for the charges (q1 = 3 Coulombs, q2 = -4 Coulombs) and the distance between them (r) to determine the magnitude of the electric force.
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Daniella Garcia-Loos
Daniella Garcia-Loos
Electric force results from the interaction of one object that has an electric charge with another object that has an electric charge.
a. Normal force, friction, and tension are forces on a macroscopic scale you have heard of but truly stem from microscopic electric forces.
b. Electric forces can attract or repel, depending on the charge of the objects.
Name: Electric Force
Units: Newtons
Math Relation: Inverse Square Law
Fundamental Property: Charge
Pioneer: Charles Coulomb
Force Type: Attractive or Repulsive
Now let's look at the forces between charged objects and a charged object in an electric field.
where F is the electric force, k is a constant known as the Coulomb's constant, q1 and q2 are the magnitudes of the charges, and r is the distance between the charges.
Object 1 | Object 2 | Force Type |
Positive | Positive | Repulsive |
Negative | Negative | Repulsive |
Positive | Negative | Attractive |
Negative | Positive | Attractive |
Direction of the E Field | Charge | Direction of Force |
Left | Positive | Left |
Right | Negative | Left |
Up | Neutral | No Force |
Down | Positive | Down |
Into the page | Negative | Out of the page |
Out of the page | Neutral | No Force |
Example Problem:
Two point charges are placed a certain distance apart in a vacuum. One charge has a positive charge of 3 Coulombs, while the other has a negative charge of 4 Coulombs. Qualitatively, what is the expected direction of the electric force between the charges? Quantitatively, what is the magnitude of the electric force between the charges, according to Coulomb's law?
Solution:
To answer this question qualitatively, you would need to consider the fact that opposite charges experience a force of attraction, while like charges experience a force of repulsion. Based on this information, you could conclude that the electric force between the two charges in this example would be attractive.
To answer the question quantitatively, you would need to use Coulomb's law to calculate the electric force between the charges. Using the equation provided in the previous answer, you would plug in the values for the charges (q1 = 3 Coulombs, q2 = -4 Coulombs) and the distance between them (r) to determine the magnitude of the electric force.
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