A wheel of radius `r` rolls without slipping with a speed `v` on a horizontal road. When it is at a point `A` on the road, a small blob of mud separates from'the wheel at- its highest point and lands at point `B` on the road:

A wheel of radius 0.2 m rolls without slip ping with a speed 10 m//s on ahorizontal road. When it is at a point A on the road, a small lump of mud separates from the wheel at its highest point B and drops at point C on the ground. The distance AC is

A wheel of radius R rolls without slipping on the horizontal surface with speed v_(0) . When the contact point is P on the road, a small patch of mud separates from the wheel at its highest point strikes the road at point Q . Find distance PQ .

A wheel of radius R rolls without slipping on a horizontal ground. The distance travelled by a point on the rim in one complete rotation is:

A wheel of radius R is rolling without sliding uniformly on a horizontal surface. Find the radius of curvature of the path of a point on its circumference when it is at highest point in its path.

A wheel rolls without slipping on a horizontal surface such that its velocity of center of mass is v . The velocity of a particle at the highest point of the rim is

A points is A located on the rim of a wheel of radius R which rolls without slipping along a horizontal surface with velocity v. The total distance travelled by the point A between successive moments at which it touches the surface is :