http://www.physicsforums.com/showthread.php?t=209089
The electric field at a point outside a nonuniform semicircle of charge is not constant and varies depending on the distribution of charge along the semicircle. The electric field can be calculated using the principle of superposition, taking into account the contributions from each element of charge along the semicircle. The direction and magnitude of the electric field at a specific point can be determined by integrating the contributions of all the charge elements.
The electric field of a uniformly charged sphere is the same as that of a point charge located at the center of the sphere. This means that the electric field is radially outward from the center of the sphere and its magnitude decreases as you move away from the center.
The electric field inside a uniformly charged sphere is zero.
The magnitude of the electric field due to a uniformly charged circular ring at a point on its axis can be calculated using the formula: E = (k * q * z) / (z^2 + b^2)^(3/2), where k is the Coulomb constant, q is the total charge, z is the distance from the center of the ring along the axis.
The electric potential inside a uniformly charged sphere is constant and the same at all points within the sphere.
Assuming that the charhe 'q' is uniformly distributed ina sperical volume of radius Discuss the variation of Electric intensity
The electric field at a point outside a nonuniform semicircle of charge is not constant and varies depending on the distribution of charge along the semicircle. The electric field can be calculated using the principle of superposition, taking into account the contributions from each element of charge along the semicircle. The direction and magnitude of the electric field at a specific point can be determined by integrating the contributions of all the charge elements.
The electric field of a uniformly charged sphere is the same as that of a point charge located at the center of the sphere. This means that the electric field is radially outward from the center of the sphere and its magnitude decreases as you move away from the center.
The electric field inside a uniformly charged sphere is zero.
The magnitude of the electric field due to a uniformly charged circular ring at a point on its axis can be calculated using the formula: E = (k * q * z) / (z^2 + b^2)^(3/2), where k is the Coulomb constant, q is the total charge, z is the distance from the center of the ring along the axis.
The electric field inside a cavity within a uniformly charged sphere is zero.
The electric potential inside a uniformly charged sphere is constant and the same at all points within the sphere.
An even charge distribution refers to a situation where electric charge is uniformly distributed over a surface or a volume, resulting in a symmetrical electric field. This balanced distribution leads to no preferential direction for the electric field lines and results in a more stable and predictable electrical system.
The magnitude of the electric field is 2.5.
The electric field around a very long uniformly charged cylinder is uniform and points radially outward from the cylinder.
Yes, the electric field created by a point charge is directly proportional to the magnitude of the charge. As the charge increases, the electric field strength at a given distance from the charge also increases.
Inside a shell of charge, the electric field strength is zero, regardless of the thickness of the shell or the distribution of charge on it. This is due to the property of electrostatics known as Gauss's Law, which states that the electric field inside a closed surface enclosing a charge distribution is zero.