There are two answers to your question, and they depend on whether we're talking about electrostatics or electrodynamics.
Electrostatics:No. In the absence of a varying magnetic field, the electric field intensity is equal to just the negative gradient of the electric potential; E = -∇Φ. So, if Φ is 0, its gradient, which is just the vector field made from the partial derivatives of Φ, has to be 0. The reverse, however, can happen. E can be 0, but Φ doesn't have to be; it can also be a non-zero constant. Electrodynamics:Yes. In the presence of a varying magnetic field, E = -∇Φ - ∂A/∂t, where A is the magnetic vector potential, and t is time. So, if Φ is 0 this time, E can still be equal to the possible non-zero term, -∂A/∂t.The electric potential at point A is the amount of electric potential energy per unit charge at that specific location.
Point A has a larger electric potential than point B.
If the electric potential is zero, the electric field at that point is perpendicular to the equipotential surface.
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.
The electric potential at the point on the x-axis where the electric field is zero is zero.
The electric potential at point A is the amount of electric potential energy per unit charge at that specific location.
Point A has a larger electric potential than point B.
If the electric potential is zero, the electric field at that point is perpendicular to the equipotential surface.
Electric Field Intensity also simply referred to as the Electric Field is a vector quantity with the units (V/m) (Volts per meter) Symbol: E (Boldface to represent a vector)Electric Potential is a scalar quantity with units V (Volts). Also sometimes referred to as Voltage when dealing with the difference between two points. Symbol: V (non-bolded to represent a scalar)The relationship between the two is:The Electric Field Intensity E is equal to the negative of the gradient of V.
The potential gradient gives the electric field intensity E at point in electric field which is directed from high to low potential. An electron being a negative charge particle therefore will tend to move from low potential to high potential, hence will move up the electric field
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.
The electric potential at the point on the x-axis where the electric field is zero is zero.
The relationship between potential energy and electric potential is that electric potential is a measure of the potential energy per unit charge at a specific point in an electric field. In other words, electric potential is the potential energy that a unit charge would have at that point in the field.
The unit of electric intensity is volts per meter (V/m). Electric intensity represents the electric field strength at a specific point in space and is measured in terms of volts per meter.
The electric potential at a point in a circuit is the amount of electrical potential energy per unit charge at that point. It is measured in volts (V). The electric potential at a point in a circuit can be calculated using the formula V IR, where V is the electric potential, I is the current flowing through the circuit, and R is the resistance of the circuit at that point.
The electric potential symbol is a measure of the electric potential energy per unit charge at a point in an electric field. In other words, the electric potential symbol is related to the concept of electric potential energy by representing the amount of potential energy that a unit charge would have at that point in the field.
The point at infinity is often used in discussing electric potential as a reference point to define the zero level of potential energy. This helps in calculating the potential difference between different points in the electric field. By setting the potential at infinity to zero, it allows for a consistent and convenient way to describe electric potential.