The result R is in the same direction.
No, a scalar quantity cannot be the product of two vector quantities. Scalar quantities have only magnitude, while vector quantities have both magnitude and direction. When two vectors are multiplied, the result is a vector, not a scalar.
Vector quantities have both magnitude and direction, such as velocity and force. Scalar quantities have only magnitude and no specific direction, such as speed and temperature.
Vector quantities have both magnitude and direction. They follow the laws of vector addition, where both the magnitude and direction of each vector must be considered. Examples of vector quantities include velocity, force, and acceleration.
A vector is characterized by having not only a magnitude, but a direction. If a direction is not relevant, the quantity is called a scalar.
It is necessary to know the magnitude and the direction of the vector.
Examples of vector quantities include velocity (speed and direction) and force (magnitude and direction).
Force and velocity are a pair of vector quantities. Force has both magnitude and direction, while velocity is a vector quantity that describes an object's speed and direction of motion.
Scalar quantities - quantities that only include magnitude Vector quantities - quantities with both magnitude and direction
Resultant
the quantities which have both magnitude and direction are called vector quantities
Vector measurements involve a direction. For example, 28km/h, E. The measurement of 28km/h is present, plus the direction, east. Displacement, velocity, force, and acceleration are examples of vector quantities.
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.