Why does a disk that was rotated about the center have less acceleration and more inertia than the disk that was rotated about the diameter? Please give an example.
Why does a disk that was rotated about the center have less acceleration and more inertia...
12.The moment of inertia of a solid cylinder rotated about the center (point x) is MR2. What is the moment of inertia if the disk is rotated about a point at the edge 2 of the disk, as shown below (about point O)? A) MR2 B)를MR2 C)을MR2 D)It cannot be determined 10
The moment of inertia of a disk rotating about its axis of symmetry is Icm=1/2MR^2 The formula for finding the moment of inertia of an object rotating off axis if its on axis center of mass moment of inertia is I=Icm + Md^2 Given a disk 10cm in diameter whose mass is 1500g, find its off-axis moment of inertia if the disk is located 10cm from the axis rotation.
A disk with moment of inertia 9.15 × 10−3 kg∙m^2 initially rotates about its center at angular velocity 5.32 rad/s. A non-rotating ring with moment of inertia 4.86 × 10−3 kg∙m^2 right above the disk’s center is suddenly dropped onto the disk. Finally, the two objects rotate at the same angular velocity ?? about the same axis. There is no external torque acting on the system during the collision. Please compute the system’s quantities below. 1. Initial angular momentum ??...
3. A disk 6.0cm in diameter and moment of inertia of 0.015kg-m’ initially at rest at t = 0, is spun up to 720-rpm over 6.0s about an axis through its center of mass. Assume the angular acceleration is constant. a) Find the angular velocity (rad/s) at 6.0s b) Find the angular acceleration (rad/s) c) Find the number of revolutions the disk spins through during that interval. d) What is the mass of the disk? e) What is the change...
Starting from rest, a disk rotates about its central axis with constant angular acceleration. In 7.0 s, it has rotated 30 rad. (a) What was the angular acceleration during this time? rad/s2 (b) What was the average angular velocity? rad/s (c) What is the instantaneous angular velocity of the disk at the end of the 7.0 s? rad/s (d) Assuming that the acceleration does not change, through what additional angle will the disk turn during the next 3.0 s? rad
Starting from rest, a disk rotates about its central axis with constant angular acceleration. In 7.0 s, it has rotated 10 rad. (a) What was the angular acceleration during this time? rad/s2 (b) What was the average angular velocity? rad/s (c) What is the instantaneous angular velocity of the disk at the end of the 7.0 s? rad/s (d) Assuming that the acceleration does not change, through what additional angle will the disk turn during the next 12.0 s? rad
question: The moment of inertia of a uniform rod about an axis through its center is 1/12mL^2. The moment of inertia about an axis at one end is 1/3mL^2. Why is the moment of inertia is larger when rotating about the end of the rod than when rotating about the center of the rod? A. When rotating about the end of the rod, it will be unbalanced and wobble. B. When rotating about the end of the rod, more mass...
A disk with a mass of 15 kg is spinning about its center with a constant angular acceleration applied to it. Its c value is 1/2 about its center and it is initally spinning at 5 rad/s clockwise. If the disk stops spinning in a time of 1.5 s, how many revolutions does the disk make until it stops? 1.79 rev. 3.75 rev. 11.25 rex 0.60 rev. MacBook Pro $ % 5 & 7 8 E R T Y F...
A disk is originally spinning about its center at 6 rad/s counter-clockwise. A constant angular acceleration (about its center) is applied to it and it stops spinning after 6 seconds. How many revolutions are made before it is stopped?
The circular disk rotates about its center O. For the
instant represented, the velocity of A is
vA = 9.0j
in./sec and the tangential acceleration of B is
(aB)t =
4.0i in./sec2. Write the vector
expressions for the angular velocity ? and angular
acceleration ? of the disk. Use these results to
write the vector expression for the acceleration
aC of point C.
Please answer, THANKS!
Chapter 5, Supplemental Problem 5/004 (detailed solution attached) The circular disk rotates about its...