# Coefficient-of-friction sentence example

The

**coefficient of friction**is a variable quantity depending upon the state of the rails, but is usually taken to be This is the fundamental equation between the forces acting, however the torque may be applied.The maintenance of the conditions of steadiness implied in equation (I) depends upon the constancy of F, and therefore of the

**coefficient of friction**µ between the rubbing surfaces.The ratio p is given by e"` e, where e= 2.718; µ is the

**coefficient of friction**and 0 the angle, measured in radians,, subtended by the arc of contact between the rope and the wheel.We assume that in limiting equilibrium we have F tsR, everywhere, where u is the

**coefficient of friction**.The total pressure exerted between the rubbing surfaces is the resultant of the normal pressure and of the friction, and its obliquity, or inclination to the common perpendicular of the surfaces, is the angle of repose formerly mentioned in 14, whose tangent is the

**coefficient of friction**.AdvertisementTo express this symbolically, let dii represent the area of a portion of a pair of rubbing surfaces at a distance r from the axis of their relative rotation; p the intensity of the normal pressure at du per unit of area; and f the

**coefficient of friction**.Let Ti be the tension of the free part of the band at that side towards which it tends to draw the pulley, or from which the pulley tends to draw it; 1, the tension of the free part at the other side; T the tension of the band at any intermediate point of its arc of contact with the pulley; 0 the ratio of the length of that arc to the radius of the pulley; do the ratio of an indefinitely small element of that arc to the radius; F=TiT2 the total friction between the band and the pulley; dF the elementary portion of that friction due to the elementary arc do; f the

**coefficient of friction**between the materials of the band and pulley.Neglecting quantities of the second order, the pressure on the pulley is TdO, and the friction is MTd9 where p, is the

**coefficient of friction**between the belt and the pulley.Both at very high and very low pressures the

**coefficient of friction**is affected by the intensity of pressure, and, just as with velocity, it can only be regarded as independent of the intensity and proportional simply to the total load within more or less definite limits.