Assertion: electric potential | /r/HasProperty | scalar
Facets:
value: according to classical electrostatics
type: OTHER
value: than electric field
type: OTHER
value: always
type: DEGREE
value: like pe
type: OTHER
Source sentences:
text: Recall that the electric potential \(V\) is a scalar and has no direction, whereas the electric field \(\mathbf{E}\) is a vector.
text: Electric potential is a scalar quantity, that is, it has only magnitude and not direction.
text: Voltage, on the other hand, is a scalar quantity and can be added directly without considering components or directions.
text: The above expression shows how the electric field , which is a vector field, is related to the electric potential , which is a scalar field.
text: Voltage, like PE, is a scalar, so we need only add the potentials (or potential differences or voltages) due to each of these charges.
text: It is often much more convenient to use electric potential (which is a scalar) than electric field (which is a vector), even though the two can be related to each other.
text: Electric potential is a scalar value.
text: Taturana said: Electric field and electric force are vectors, electric potential and potential electric energy are scalar values.
text: Recall that the electric potential is a scalar and has no direction, whereas the electric field is a vector.
text: Notice that since the electric potential is a scalar, calculating the electric potential is often much easier than calculating the electric field.
text: Recall that the electric potential is a scalar and has no direction, whereas the electric field is a vector.
text: The important thing to remember is that the electric potential is always a scalar.
text: In your case, for example, one doesn't need to worry about components because the electric potential is a scalar and has no components.
text: How can the electric field be a vector when its only the electric potential (scalar) multiplied by d?
text: You mentioned that electric fields are vectors, and electric potentials are scalars.
text: Electric field is a vector quantity while Electric potential is a scalar quantity.
text: Electric potential is a scalar quantity.
text: According to classical electrostatics, an electric potential is a scalar quantity denoted by V, equal to the electric potential energy of any charged particle at any location (measured in joules) divided by the charge of that particle (measured in coulombs).
text: Electric potential is a scalar quantity.
text: Electric potential is the scalar quantity.
text: Also note that Voltage is a scalar quantity .i.e.
text: The electric potential is a scalar field: it labels each point in space with a value (but no direction).