/kin'euh mat"iks, kuy'neuh-/, n. (used with a sing. v.) Physics.1. the branch of mechanics that deals with pure motion, without reference to the masses or forces involved in it.2. Also called applied kinematics. the theory of mechanical contrivance for converting one kind of motion into another.[1830-40; < Gk kinemat- (s. of kínema movement; see CINEMA) + -ICS]
* * *Branch of physics concerned with the geometrically possible motion of a body or system of bodies, without consideration of the forces involved.It describes the spatial position of bodies or systems, their velocities, and their acceleration. See also dynamics.
* * *▪ physicsbranch of physics and a subdivision of classical mechanics concerned with the geometrically possible motion of a body or system of bodies without consideration of the forces involved (i.e., causes and effects of the motions).Kinematics aims to provide a description of the spatial position of bodies or systems of material particles, the rate at which the particles are moving ( velocity), and the rate at which their velocity is changing ( acceleration). When the causative forces are disregarded, motion descriptions are possible only for particles having constrained motion—i.e., moving on determinate paths. In unconstrained, or free, motion, the forces determine the shape of the path.For a particle moving on a straight path, a list of positions and corresponding times would constitute a suitable scheme for describing the motion of the particle. A continuous description would require a mathematical formula expressing position in terms of time.When a particle moves on a curved path, a description of its position becomes more complicated and requires two or three dimensions. In such cases continuous descriptions in the form of a single graph or mathematical formula are not feasible. The position of a particle moving on a circle, for example, can be described by a rotating radius of the circle, like the spoke of a wheel with one end fixed at the centre of the circle and the other end attached to the particle. The rotating radius is known as a position vector for the particle, and, if the angle between it and a fixed radius is known as a function of time, the magnitude of the velocity and acceleration of the particle can be calculated. Velocity and acceleration, however, have direction as well as magnitude; velocity is always tangent to the path, while acceleration has two components, one tangent to the path and the other perpendicular to the tangent.
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