That's called a vector.
A vector represents quantity that only has size, or magnitude, without any specific direction.
Any quantity for which a direction is relevant.Any quantity for which a direction is relevant.Any quantity for which a direction is relevant.Any quantity for which a direction is relevant.
A scalar is a quantity that is represented by a single numerical value, without any direction. Scalars are used in mathematics, physics, and other fields to represent quantities like temperature, speed, and mass.
A vector quantity is a physical quantity that has magnitude and direction, such as velocity, force, and acceleration. This means that in addition to knowing the size of the quantity, you also need to know the direction in which it is acting.
Distance is the scalar quantity which does not have any direction but the displacement is the both the distance and direction. Hence displacement is the vector quantity. So the answer for the above question is DISPLACEMENT
vectors
A size but no direction. Mass is a scalar but the force we call weight is a vector: it always points down.
A scalar quantity is something that only has magnitude and no direction. Any physical quantity that has both magnitude and direction, such as velocity or force, cannot be a scalar quantity.
Temperature is a scalar quantity. It has magnitude but not direction.
A scalar quantity is a physical quantity that has only a magnitude (size or amount) without any specific direction. Examples include mass, temperature, and speed. Scalars are typically represented by a single numerical value.
Resistance is usually thought of as a scaler, since we usually measure it on wires that have effectively one dimension. However, there are materials that conduct in one direction but not another, so in fact we would need what is commonly called a tensor to properly describe it.
the gradient of a scalar function of any quantity is defined as a vector field having magnitude equal to the maximum space rate of change of the quantity and having a direction identical with the direction of displacement along which the rate of change is maximum.