The axis of a cylinder of radius R and moment of inertia about its axis I is fixed at centre O as shown in figure - 5.73 . Its highest point A is in level with two plane horizontal surfaces . A block of mass M is initially moving to the right without friction with speed `v_(1)` . It passes over the cylinder to the dotted position . calculate the speed `v_(2)` in the dotted position and the angular velocity acquired by the cylinder . if at the time of detaching from cylinder block stops slipping on it .
`[(v_(1))/(1 + (I)/(MR^(2))) , (v_(1))/(R(1 + (I)/(MR^(2))))]`