A hoop rolls down a 4.25 m high hill without slipping.
Randomized Variables
d = 4.25 m
what is the final speed of the hoop, in meters per second?
What is the final velocity (in m/s) of a hoop that rolls without slipping down a 4.00-m-high hill, starting from rest? m/s
What is the final velocity of a hoop that rolls without slipping down a 8.00 m high hill, starting from rest? _m/s
What is the final velocity of a hoop that rolls without slipping down a 5.50 m hill from rest? What is the final velocity if the hill is frictionless?
Calculate the final speed of a cylindrical hoop that rolls without slipping down a 2.00 m high incline. The hoop starts from rest, has a mass of 0.750 kg, and a radius of 4.00 cm.
A hoop of mass M = 2 kg and radius R = 0.4 m rolls without slipping down a hill, as shown in the figure. The lack of slipping means that when the center of mass of the hoop has speed v, the tangential speed of the hoop relative to the center of mass is also equal to VCM, since in that case the instantaneous speed is zero for the part of the hoop that is in contact with the...
(11 %) Problem 7: An object rolls without slipping down a 2.01 m high incline. Randomized Variables d 2.01 m v 5.8 m/s What is the moment of inertia of the object starting from rest if it has a final velocity of 5.8 m/s? Express the moment of inertia as a multiple of MR2, where M is the mass of the object and R is its radius. Grade Summary Deductions Potential Late Work % 75% 0% 400%
A 1.9 m radius cylinder with a mass of 531.1 kg rolls without slipping down a hill which is 56.5 meters high. At the bottom of the hill, what fraction of its total kinetic energy is invested in rotational kinetic energy?
A 1.2 m radius cylinder with a mass of 8.8 kg rolls without slipping down a hill which is 5.7 meters high. At the bottom of the hill, what percentage of its total kinetic energy is invested in rotational kinetic energy?
A 1.2 m radius cylinder with a mass of 5.9 kg rolls without slipping down a hill which is 8.2 meters high. At the bottom of the hill, what fraction of its total kinetic energy is invested in rotational kinetic energy?
A thin spherical shell of radius 1.32 meters rolls down a 8.25 meter high hill without slipping. At the bottom of this hill, what will the velocity of the spherical shell be?