Understanding Capacitors - AP Physics C Electricity & Magnetism
Card 0 of 4
A parallel plate capacitor has a capacitance of 
. If the plates are 
apart, what is the area of the plates?
A parallel plate capacitor has a capacitance of
The relationship between capacitance, distance, and area is 
. We can rearrange this equation to solve for area.
Now, we can use the values given in teh question to solve.
The relationship between capacitance, distance, and area is
Now, we can use the values given in teh question to solve.
Compare your answer with the correct one above
Charge is distributed uniformly over the area of the two plates of a parallel plate capacitor, resulting in a surface area charge density of 
on the plates (the top plate is positive and the bottom is negative, as shown below). Each plate has area 
and are separated by distance 
. A material of dielectric constant 
has been placed between the two plates.
Which of the following would not result in an increase in the measure of electric potential difference between the two plates?
Charge is distributed uniformly over the area of the two plates of a parallel plate capacitor, resulting in a surface area charge density of
Which of the following would not result in an increase in the measure of electric potential difference between the two plates?
The electric potential difference created between the plates of a parallel plate capactor is given by the equation:
The charge can be calculated by using the equation:
The value of the capacitance is related to the dimensions of the capacitor with the equation:
Combining these equations yields:
The area becomes inconsequential, while the potential is directly proportional to the surface charge density and the distance between the plates, and inversely proportional to the dielectric of the material between the plates. Changing the area does not cause any change in the potential difference measured between the plates, and changing any of the other variables would cause a resultant change in the potential difference.
The electric potential difference created between the plates of a parallel plate capactor is given by the equation:
The charge can be calculated by using the equation:
The value of the capacitance is related to the dimensions of the capacitor with the equation:
Combining these equations yields:
The area becomes inconsequential, while the potential is directly proportional to the surface charge density and the distance between the plates, and inversely proportional to the dielectric of the material between the plates. Changing the area does not cause any change in the potential difference measured between the plates, and changing any of the other variables would cause a resultant change in the potential difference.
Compare your answer with the correct one above
A parallel plate capacitor has a capacitance of . If the plates are apart, what is the area of the plates?
A parallel plate capacitor has a capacitance of
The relationship between capacitance, distance, and area is . We can rearrange this equation to solve for area.
Now, we can use the values given in teh question to solve.
The relationship between capacitance, distance, and area is
Now, we can use the values given in teh question to solve.
Compare your answer with the correct one above
Charge is distributed uniformly over the area of the two plates of a parallel plate capacitor, resulting in a surface area charge density of on the plates (the top plate is positive and the bottom is negative, as shown below). Each plate has area and are separated by distance . A material of dielectric constant has been placed between the two plates.
Which of the following would not result in an increase in the measure of electric potential difference between the two plates?
Charge is distributed uniformly over the area of the two plates of a parallel plate capacitor, resulting in a surface area charge density of
Which of the following would not result in an increase in the measure of electric potential difference between the two plates?
The electric potential difference created between the plates of a parallel plate capactor is given by the equation:
The charge can be calculated by using the equation:
The value of the capacitance is related to the dimensions of the capacitor with the equation:
Combining these equations yields:
The area becomes inconsequential, while the potential is directly proportional to the surface charge density and the distance between the plates, and inversely proportional to the dielectric of the material between the plates. Changing the area does not cause any change in the potential difference measured between the plates, and changing any of the other variables would cause a resultant change in the potential difference.
The electric potential difference created between the plates of a parallel plate capactor is given by the equation:
The charge can be calculated by using the equation:
The value of the capacitance is related to the dimensions of the capacitor with the equation:
Combining these equations yields:
The area becomes inconsequential, while the potential is directly proportional to the surface charge density and the distance between the plates, and inversely proportional to the dielectric of the material between the plates. Changing the area does not cause any change in the potential difference measured between the plates, and changing any of the other variables would cause a resultant change in the potential difference.
Compare your answer with the correct one above