A vector has two properties: magnitude and direction. The representation of a vector is an arrow. The tip of the arrow points to the direction the vector is acting. The length of the arrow represents the magnitude.
Richmond Beckett McQuistan has written: 'Scalar and vector fields: a physical interpretation' -- subject(s): Scalar field theory, Vector analysis
here are the possible answers: A) A tridimensional vector B) A 4D vector C) A 5D vector D) An scalar number E) It is undefined
No, the zero vector has no direction as it does not have magnitude or point in any specific direction. It represents a point in space with no displacement.
The null vector is a special case where both magnitude and direction are undefined. This vector represents a point in space, rather than a physical quantity with magnitude and direction.
In the context of vector fields, divergence represents the rate at which the field's vectors are spreading out from or converging towards a point. It indicates how much the field is expanding or contracting at that point.
Divergence is a measure of how a vector field spreads out or converges at a given point in space. It indicates whether the flow of a vector field is expanding or contracting at that point.
There does not seem to be an under vector room, but there is vector space. Vector space is a structure that is formed by a collection of vectors. This is a term in mathematics.
Free vectors have no fixed point of application and can be moved around without changing the physical meaning. Bound vectors are tied to a specific point and cannot be freely moved without altering the physical interpretation of the vector.
Vector spaces can be formed of vector subspaces.
because speed only takes in account the factors Distance and Time. Velocity takes in account a direction in physical space in addition, which makes the latter a vector.
In fluid dynamics, the term v dot grad v represents the rate of change of velocity in the direction of the velocity vector. It describes how the velocity of a fluid changes as it moves through space.
A vector point function is a function that maps points in a domain to vectors in a vector space. Each point is associated with a vector, serving as an output of the function. This can be used to represent physical quantities like force or velocity that have both magnitude and direction.