Yes, the electric field can be zero at points where the net charge is zero or where the electric field vectors cancel each other out.
The electric potential at the point on the x-axis where the electric field is zero is zero.
If the electric potential is zero, the electric field at that point is perpendicular to the equipotential surface.
The electric field is zero at points where the electric charges are balanced or canceled out, resulting in no net electric force acting on that point.
The electric field intensity at the midpoint of a dipole is zero. This is because the electric fields created by the positive and negative charges of the dipole cancel each other out at that point, resulting in a net electric field intensity of zero.
Yes, if the electric field is zero, then the electric potential is also zero.
The electric potential at the point on the x-axis where the electric field is zero is zero.
If the electric potential is zero, the electric field at that point is perpendicular to the equipotential surface.
The electric field is zero at points where the electric charges are balanced or canceled out, resulting in no net electric force acting on that point.
The electric field intensity at the midpoint of a dipole is zero. This is because the electric fields created by the positive and negative charges of the dipole cancel each other out at that point, resulting in a net electric field intensity of zero.
When the electric field is zero, the electric potential is constant throughout the region and is independent of position. This means that the electric potential is the same at every point in the region where the electric field is zero.
Yes, if the electric field is zero, then the electric potential is also zero.
To show the zero electric field point past the -q charge, you can calculate the electric field contributions from both charges at that point and add them together. The electric fields from the two charges will point in opposite directions at that point, leading to their cancellation. Mathematically, you can write the equation for the electric field E at that point as E = Efrom3q + Efrom-q = 0.
zero along the direction of the field
zero along the direction of d field
The electric field produced by a point charge is directly proportional to the charge and inversely proportional to the square of the distance from the charge. For a charged sphere, the electric field outside the sphere behaves as if all the charge is concentrated at the center, similar to a point charge. Inside the sphere, the electric field is zero.
The net electric force between two point charges is zero at the point where the electric field due to one charge cancels out the electric field due to the other charge. This occurs along the line connecting the two charges at a point where the electric field vectors due to each charge are equal in magnitude but opposite in direction.
No, the electric field does not necessarily have to be zero just because the potential is constant in a given region of space. The electric field is related to the potential by the gradient, so if the potential is constant, the electric field is zero only if the gradient of the potential is zero.