A disc is rolling without slipping with angular velocity `omega`. P and Q are two points equidistant from the centre C. the order of magnitude fo velocity is

As shown in the figure, a disc of mass m is rolling without slipping with angular velocity omega . When it crosses point B disc will be in

As shown in the figure, a disc of mass m is rolling without slipping with angular velocity omega . When it crosses point B disc will be in

A disc is rolling (without slipping) on a horizontal surface. C is its center and Q and P are two points equidistant from C . Let V_(P), V_(Q) and V_(C) be the magnitude of velocities of points P, Q and C respectively, then .

A disc is rolling (without slipping) on a horizontal surface. C is its center and Q and P are two points equidistant from C . Let V_(P), V_(Q) and V_(C) be the magnitude of velocities of points P, Q and C respectively, then .

Three identical cylinders of radius R are in contact.Each cylinder is rotating with angular velocity omega .A thin belt is moving without sliding on the cylinders. Calculate the magnitude of velocity of point P with respect to Q.P and Q are two points of belt which are in contact with the cylinder.

A disc is rolling without slipping on a horizontal surface with C, as its centre and Q and P the two points equidistant from C. Let v_(P),v_(Q) and v_(C) be the magnitudes of velocities of point P,Q and C respectively, then

A disc is rolling without slipping on a horizontal surface with C, as its centre and Q and P the two points equidistant from C. Let v_(P),v_(Q) and v_(C) be the magnitudes of velocities of point P,Q and C respectively, then

A disc is rolling without slipping with linear velocity v as shown in figure. With the concept of instantaneous axis of rotation, find velocities of point A, B, C and D.

A disc is rolling without slipping with linear velocity v as shown in figure. With the concept of instantaneous axis of rotation, find velocities of point A, B, C and D.

A disc is rolling (without slipping) on a horizontal surface. C is its centre and Q and P are two point equidistance from C. let upsilon_(p),upsilon_(Q) and upsilon_(C) be the magnitude of velocities of points P, Q, and C repsectively, (a). upsilon_(Q)gtupsilon_(C)gtupsilon_(P) (b). upsilon_(Q)ltupsilon_(C)ltupsilon_(P) (c). upsilon_(Q)=upsilon_(P),upsilon_(C)=(1)/(2)upsilon_(P) (d). upsilon_(Q)ltupsilon_(C)gtupsilon_(P)