Adisk of mass m and radius r is initially held at rest just above a larger disk of mass m and radius r that is rotating at angular speed ωi. what is the final angular speed of the disks after the top one is dropped onto the bottom one and they stop slipping on each other?

Explanation:

Mass of small disc = m

radius of small disc = r

Mass of large disc = M

Radius of large disc = R

Initial angular speed = ωi

Let the final angular speed is ωf

As no external torque of applied on the system so the angular system remains constant.

I1 ωi = I2 ωf

MR^2 ωi = (MR^2 + mr^2) ωf

no sign of dia of fuel cell

get the total number of pieces of fruit and divide it by 4 to get the average. the result is the answer to the problem. 14 total number of fruits and there are 4 members. 14 divided by 4 is equals to 3.5.