Resultant
The resultant of two vector quantities is a single vector that represents the combined effect of the individual vectors. It is found by adding the two vectors together using vector addition, taking into account both the magnitude and direction of each vector.
A vector has magnitude, which represents its length or size, and direction, which indicates where the vector points in space.
Vector quantities can be represented graphically by using arrows. The length of the arrow represents the magnitude of the vector, and the direction of the arrow represents the direction of the vector. The starting point of the arrow can be placed at the origin of the coordinate system.
An arrow is commonly used to represent vector quantities in physics. The direction of the arrow indicates the direction of the vector, while the length of the arrow represents the magnitude of the vector.
Vector quantities have both magnitude and direction. They are represented by arrows to show the direction and their length represents the magnitude. Common examples include velocity, acceleration, and force.
The result R is in the same direction.
Vector quantities are those that must be described with both a magnitude and direction. Scalar quantities can be described with only a single value.
Scalar and vector quantities are both used in physics to describe properties of objects. They both have magnitude, which represents the size or amount of the quantity. However, the key difference is that vector quantities also have direction associated with them, while scalar quantities do not.
A vector quantity has both magnitude and direction. It is represented by an arrow where the length represents the magnitude and the direction represents the direction. Examples of vector quantities include displacement, velocity, acceleration, and force.
A force vector shows the direction and magnitude of a push or pull acting on an object. The direction of the vector indicates the direction in which the force is acting, while the length of the vector represents the strength or magnitude of the force.
That depends on what the vector, itself, represents. For example, if the vector represents velocity, then the magnitude of the vector represents speed. If the vector represents displacement, then the magnitude of the vector represents distance.
Work and energy are scalar quantities because they have magnitude but no direction. They are described by a single numerical value rather than having both magnitude and direction like vector quantities.