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What is the relationship between the electric potential outside a conducting sphere and its potential at the surface?
The electric potential outside a conducting sphere is the same as the potential at its surface.
What is the relationship between the voltage inside a uniformly charged sphere and the distribution of charge within the sphere?
The voltage inside a uniformly charged sphere is directly related to the distribution of charge within the sphere. As the charge distribution becomes more uniform, the voltage inside the sphere becomes more evenly distributed. This means that the voltage is higher towards the center of the sphere where the charge is concentrated, and decreases towards the surface where the charge is spread out.
The electric field inside a hollow uniformly charged sphere is zero Does this imply that the potential is zero inside the sphere Explain?
If the net charge enclosed by a surface is zero then the field at all points on the surface is not zero because gauss's law states that if the charge enclosed by a surface is zero then the flux through the surface is zero which depends upon the magnitude of field and the angle that it makes with the area vector at each point and so it is not necessary that the field will be zero at all points of the surface.
What is potential inside the hollow charged sphere?
Inside a hollow charged sphere, the electric potential is constant and zero throughout the interior of the sphere. This is because the electric field due to the charges on the outer surface cancels out within the hollow region, resulting in no work done on a test charge to move it within the hollow sphere.
What is the electric potential at the center of a sphere?
The electric potential at the center of a sphere is zero.
What is the relationship between the electric potential outside a conducting sphere and its potential at the surface?
The electric potential outside a conducting sphere is the same as the potential at its surface.
How many face and corner does a sphere have?
A sphere has a single face, one surface. A sphere has no corners. Or if you want to think about it from another perspective - a sphere has an infinity number of sides allowing for the curved surface.
What is the relationship between the voltage inside a uniformly charged sphere and the distribution of charge within the sphere?
The voltage inside a uniformly charged sphere is directly related to the distribution of charge within the sphere. As the charge distribution becomes more uniform, the voltage inside the sphere becomes more evenly distributed. This means that the voltage is higher towards the center of the sphere where the charge is concentrated, and decreases towards the surface where the charge is spread out.
Why the potential at the surface and center of a sphere is same?
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The electric field inside a hollow uniformly charged sphere is zero Does this imply that the potential is zero inside the sphere Explain?
If the net charge enclosed by a surface is zero then the field at all points on the surface is not zero because gauss's law states that if the charge enclosed by a surface is zero then the flux through the surface is zero which depends upon the magnitude of field and the angle that it makes with the area vector at each point and so it is not necessary that the field will be zero at all points of the surface.
Is a sphere a type of geometric ball or a ball they use in a lot of places?
A sphere is a closed geometric figure with every location on it's surface equidistant from and infinity small center point.
Is it possible to draw two lines on a sphere that are parallel?
If by parallel, you mean two lines that do not intersect, yes, it is possible to draw them on the surface of a sphere. They will end up being circles, and most pairs will not be equal in size. If you add the idea that the two lines also continue to infinity to the definition, then you cannot draw such things on the surface of a sphere.
How many different ways can a sphere be drawn?
Infinity
What is the electric potential at the center of a sphere?
The electric potential at the center of a sphere is zero.
What is potential inside the hollow charged sphere?
Inside a hollow charged sphere, the electric potential is constant and zero throughout the interior of the sphere. This is because the electric field due to the charges on the outer surface cancels out within the hollow region, resulting in no work done on a test charge to move it within the hollow sphere.
Are the stars located with the respect to the celestial sphere on the surface of the sphere?
No, because there is no such thing as the celestial sphere. So there is no inner surface of a celestial sphere.
What is the formula for the surface of a sphere?
Surface Area of a Sphere = 4 pi r2
