A cotton reel rolls without sliding such that the point `P` of the string has velocity `v = 6 ms^(-1)`. If `r = 10 cm` and `R = 20 cm` then find the:

velocity of its centre `C`

A cotton reel rolls without sliding such that the point P of the string has velocity v = 6 ms^(-1) . If r = 10 cm and R = 20 cm then find the: velocity of its center C

A cotton reel rolls without sliding such that the point P of the string has velocity v = 6 ms^(-1) . If r = 10 cm and R = 20 cm then find the: angular velocity of the cotton reel

A cotton reel rolls without sliding such that the point P of the string has velocity v = 6 ms^(-1) . If r = 10 cm and R = 20 cm then find the: angular velocity of the cotton reel

A cotton reel rolls without sliding such that the point P of the string has velocity v = 6 m//s . If r = 10 cm and R = 20 cm then the velocity of its centre C is. .

A disc rolls without slipping on a horizontal surface such that its velocity of center of the mass is v . Find the velocity of points A , B , C and D .

A disc of radius 0.1 m rolls without sliding on a horizontal surface with a velocity of 6 ms^(-1) . It then ascends a smooth continuous track as shown in figure. The height upto which it will ascend is ( g =10 ms^(-2))

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

Block 5 shown in figure moves to the right with a constant velocity of 30 cm/s. Find : (a) The velocity of block A. (b) The velocity of the point P of the string. (c) The velocity of the point M of the string. (d) The relative velocity of the point P of the string with respect to the block A.

Consider a wheel rolls without slipping and its centre moves with constant acceleration a. Find the acceleration of points O,P,Q and S when linear velocity of the centre of wheel is v .