Here a= acceleration of mass center G= 12.70 ft/s^2
3. The solid homogeneous cylinder is released from rest on the ramp. A steady wind force of 5 lb acts on the cylinder as it rolls or slips (to be determined) down the slope. The wind force acts t...
the solid homogeneous cylinder is released form rest on the ramp if theta=30 degrees Ms=.2 and Mk=.1, w=15lb, r= 8" determine the a. magnitude of the acceleration of the mass centered at g b. the magnitude of the frictional force exerted by the ramp on the cylinder c. the minimum value of static frictional coefficient Ms to insure pure rolling and no slipping
The solid homogeneous cylinder is released from rest on the ramp. Determine the magnitudes of the acceleration of the mass center G and the friction force exerted by the ramp on the cylinder. W 6.4 1b 7.6" », 0.23 ?&-0.18 39 Answers: ac =T1361 Uft/sec F= T1.32 lb
Q7 (15 points): A solid cylinder of mass 5 kg and radius R 0.15 m rolls without slipping on a horizontal surface and is accelerated to the right by a constant force F of magnitude 6 N that is applied at the cylinder by a massless rope as shown in the below figure. Find a) the magnitude of the acceleration of the center of mass of the cylinder, b) the magnitude of the angular acceleration of the cylinder about the...
A hollow spherical shell with mass 2.50 kg rolls without slipping down a slope that makes an angle of 36.0degrees with the horizontal. Find the magnitude of the acceleration acm of the center of mass of the spherical shell?Take the free-fall acceleration to be g = 9.80 m/s^2, then Find the magnitude of the frictional force acting on the spherical shell.Take the free-fall acceleration to be g = 9.80 m/s^2.
Problem #1 (3+1+1+1-6 points) A thin-walled hollow cylinder is released from rest and rolls down the hill that slops downward at 500 from the horizontal without slipping. The mass of the cylinder is 3 kg and its radius is 0.5 m. hemomento mertiited linder is 1 -M Re Find: (a) the minimum value of the coefficient of static friction between the cylinder and the hill for no slipping to occur (1 point); (b) using the answer to part (a) calculate...