A hoop of mass M and radius R, initially at rest, falls onto a disk of the same mass and radius but an initial angular speed of ω1. There’s friction between the hoop and disk, but there’s no net external torque on the system consisting of the hoop and disk. ().

a. For this process, the kinetic energy of the system consisting of the hoop and disk is conserved. True/False?

b. For this process, the angular momentum of the system consisting of the hoop and disk is conserved. True/False?

Answer the above statement is ( false );

C. it comes from the core of the earth.

Let  be the velocity of the plane.let  be the velocity of the wind.let  be the resultant velocity.add the velocities to find the resultant velocity. in the attached picture, i have done the tail-to-tip method: draw one of the vectors, then add the end of the other vector to the tip of the first drawn vector.see diagram.the magnitude of  can be found via the pythagorean theorem as this is a right angle triangle.to find  , use inverse tangent: since  is in the direction "east of north", a quick convert to "north of east " reveals that 90 - 7.06 = 82.94 = 83.so our resultant is 529 m/s [83° n of e]the answer is a.