A solid cylinder of mass 3.1 kg and radius 6.3 cm rolls down an inclined plane of height 4.7 cm without slipping, then the speed of its center of mass when the cylinder reaches the bottom in (m/s): (Hint: The following pictures depict the moments of inertia of a solid cylinder about two different axes and the corresponding formula. You can use the appropriate formula to solve the above question) Axis Axis Solid cylinder (or disk) about central axis Solid cylinder (or disk) about central diameter

A solid cylinder of mass 3.1 kg and radius 6.3 cm rolls down an inclined plane of height 4.7 cm without slipping, then the speed of its center of mass when the cylinder reaches the bottom in (m/s): (Hint: The following pictures depict the moments of inertia of a solid cylinder about two different axes and the corresponding formula. You can use the appropriate formula to solve the above question) Axis Axis Solid cylinder (or disk) about central axis Solid cylinder (or disk) about central diameter

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

Question # 1 Find the moment of inertia of a system of particles with masses 4,7,8 and 10 located at (1,3), (-2,4), (-1,0) and (3,5) respectively. Plot in the cartesian plane. Question # 2 A motor runs at 20 rev/s and supplies a torque of 75 N-m. What horsepower is it delivering?
Please help solve for the angular velocity. The hint is: The torques that accelerate the bananas and the monkey when they land on the platform are internal to the system.
The uniform solid block in the figure has mass 25.9 kg and edge lengths a = 0.763 m, b-1.40 m, and c=0.114 m. Calculate its rotational inertia about an axis through one corner and perpendicular to the large faces. Rotation asis Number Units
A solid sphere of mass 10 kg and radius 5 m rolls down an incline that is 20 m high. What is its approximate linear velocity when it reaches the bottom if it rolls without slipping? Use I = 2/5 MR^2 for the moment of inertia
Two wheels are connected by a belt that does not slip. The smaller wheel has a diameter D, while the bigger wheel has a diameter that is 4.00 times bigger. Calculate the ratio of the moments of inertia if the two wheels have: i) the same angular momentum about their rotation axes. ii) the same rotational kinetic energy.
Hello, can you help me with this problem please? Thank you!
Disregard the table, please answer 17 and 18, thanks!!!
Please expert solve this problem
Calculate the moment of inertia of a thin rod of mass M and length L about an axis throu the rod at L/3 as shown below. You should see that your result should be the same whether you directly integrate or use the parallel-axis theorem. (You do not nee to enter any units.) L13 Axis -2L/3- 1/9mL^2 kg-m² Submit Answer Incorrect. Tries 4/40 Previous Tries Post Discussion Send Feedback
find the angular acceleration. Needs Complete typed solution with 100 % accuracy.
A solid cylinder of mass 6.8 kg and radius 6.6 cm rolls down an inclined plane of height 2.7 cm without slipping, then the speed of its center of mass when the cylinder reaches the bottom in (m/s): (Hint: The following pictures depict the moments of inertia of a solid cylinder about two different axes and the corresponding formula. You can use the appropriate formula to solve the above question) Axis Axis Solid cylinder (or disk) about central axis Solid cylinder (or disk) about central diameter R (c) | = !MR2 = \MR² + h ML² (d)
How do you solve this?