A magnetic field is neither: it is a vector field with both direction and quantity.
No,because electric field (force/charge) is a vector quantity, i.e. , it has both magnitude as well as direction.
Vector.
Charge is not a vector.
When one refers to the strength of a magnetic field, they're usually referring to the scalar magnitude of the magnetic field vector, so no.
A magnetic field is neither: it is a vector field with both direction and quantity.
no
Yes, the gravitational field is a vector quantity. It has both magnitude (strength) and direction, which are important in determining the effect of gravity on objects within the field.
Scaler. Its vector counterpart is the electric field.
No,because electric field (force/charge) is a vector quantity, i.e. , it has both magnitude as well as direction.
(a football field)0.5 A football field is not a number or a quantity and so cannot have a square root. The length of a football field can have a square root, its width can, its area can, but it cannot.(a football field)0.5 A football field is not a number or a quantity and so cannot have a square root. The length of a football field can have a square root, its width can, its area can, but it cannot.(a football field)0.5 A football field is not a number or a quantity and so cannot have a square root. The length of a football field can have a square root, its width can, its area can, but it cannot.(a football field)0.5 A football field is not a number or a quantity and so cannot have a square root. The length of a football field can have a square root, its width can, its area can, but it cannot.
Electric field is a vector quantity, as it has both magnitude and direction. The direction of the electric field at a point is the direction of the force that a positive test charge would experience if placed at that point.
Electrostatic potential is a scalar quantity. It represents the potential energy per unit charge at a given point in an electric field.
Vector.
bcoz it has driectionand maganitude
Simply explained, it has directionality.
Yes, an electric field is a potential field. This means that the electric field can be derived from a scalar potential function. It is a conservative field, meaning that the work done by the field on a particle moving along a closed path is zero.