A baggage carousel at an airport is rotating with an angular speed of 0.21 rad/s when the baggage begins to be loaded onto it. The moment of inertia of the carousel is 1100.0 kgm2. Ten pieces of baggage with an average mass of 24.0 kg each are dropped vertically onto the carousel and come to rest at a perpendicular distance of 2.00 m from the axis of rotation.
(a) Assuming that no net external torque acts on the system of carousel and baggage, find the final angular speed.
rad/s
(b) In reality, the angular speed of a baggage carousel does not change. Therefore, what must be the external torque acting on the system if ten bags are dropped each minute?
N m
An electric motor can accelerate a Ferris wheel of moment of inertia I = 21000 kg·m2 from rest to 10.4 rev/min in 12.0 s. When the motor is turned off, friction causes the wheel to slow down from 10.4 to 8.4 rev/min in 10.0 s.
(a) Determine the torque generated by the motor to bring the wheel to 10.4 rev/min.
N·m
(b) Determine the power that would be needed to maintain this rotational speed.
W
1 answer
1 is a and 2 is a i believe