The rod of length `l=1 m` rotates with an angular velocity `omega=2 rads^(-1)` an the point `P` moves with velocity `v=1ms^(-1)` and acceleration `a=1ms^(-2)`. Find the velocity and acceleration of `Q`.

Velocity : ms^(-1) :: acceleration : ?

A uniform rod of length l is spinning with an angular velocity omega=2v/l while its centre of mass moves with a velocity v . Find the velocity of the end of the rod.

A uniform rod of length l is spinning with an angular velocity omega=2v/l while its centre of mass moves with a velocity v . Find the velocity of the end of the rod.

A rod of length 1 m rotates in the xy plane about the fixed point O in the anticlockwise sense, as shown in figure with velocity omega=a+bt where a=10rads^(-1) and b=5rads^(-2) . The velocity and acceleration of the point A at t=0 is

A rod of length 1 m rotates in the xy plane about the fixed point O in the anticlockwise sense, as shown in figure with velocity omega=a+bt where a=10rads^(-1) and b=5rads^(-2) . The velocity and acceleration of the point A at t=0 is

A uniform rod AB of length l rotating with an angular velocity omega while its centre moves with a linear velocity v=(omegal)/(6) If the end A of the rod is suddenly fixed, the angular velocity of

A wheel is rotating with an angular velocity of 3 rad s^(-1) . If the angular acceleration is 2 rad s^(-1) then calculate its angular velocity after 5 second.

A wheel is rotating with an angular velocity of 3 rad s^(-1) . If the angular acceleration is 2 rad s^(-1) then calculate its angular velocity after 5 second.

A wheel is rotating with an angular velocity of 3 rad s^(-1) . If the angular acceleration is 2 rad s^(-1) then calculate its angular velocity after 5 second.