Three masses are aligned on a button as shown in the figure below. 12 13 m2 m3 The mass m1= 2.5 kg is at a distance I, = 1.1 mfrom the rotation axis, the mass m, = 3 kg is at a distance l2 = 0.5 mfrom the rotation axis, and the mass m3 =2 kg is at a distance /3 = 1.3 mfrom the mass m2. The system rotates counter clockwise with an angular speed w = 3.3 rad about the rotation axis. 1. What is the moment of inertia of the system? /= 7.155 X kg (m)^(2) - 2. Calculate the rotational kinetic energy of the system. K = 39.959 XJ 3. What is the moment of inertia of the system if the rotation axis goes through the mass m2? l= 9.78 kg (m)^(2) ÷ 4. Calculate the rotational kinetic energy for this rotation axis. K= 53.252

University Physics Volume 1
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ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter11: Angular Momentum
Section: Chapter Questions
Problem 54P: A cylinder with rotational inertia I1=2.0kgm2 rotates clockwise about a vertical axis through its...
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Three masses are aligned on a button as shown in the figure below.
12
13
m2
m3
m1
The mass m1=2.5 kg is at a distance /, =1.1 mfrom the rotation axis, the mass m, =3 kgis at a distance /, = 0.5 mfrom the rotation axis, and the
mass m, =2 kg is at a distance l, = 1.3 mfrom the mass m,. The system rotates counter clockwise with an angular speed w= 3.3
rad
about the
rotation axis.
1. What is the moment of inertia of the system? /= 7.155
X kg (m)^ (2) +
2. Calculate the rotational kinetic energy of the system. K= 39.959
XJ
3. What is the moment of inertia of the system if the rotation axis goes through the mass m,? 1= 9.78
V kg (m)^(2) + v
4. Calculate the rotational kinetic energy for this rotation axis. K = 53.252
Transcribed Image Text:Three masses are aligned on a button as shown in the figure below. 12 13 m2 m3 m1 The mass m1=2.5 kg is at a distance /, =1.1 mfrom the rotation axis, the mass m, =3 kgis at a distance /, = 0.5 mfrom the rotation axis, and the mass m, =2 kg is at a distance l, = 1.3 mfrom the mass m,. The system rotates counter clockwise with an angular speed w= 3.3 rad about the rotation axis. 1. What is the moment of inertia of the system? /= 7.155 X kg (m)^ (2) + 2. Calculate the rotational kinetic energy of the system. K= 39.959 XJ 3. What is the moment of inertia of the system if the rotation axis goes through the mass m,? 1= 9.78 V kg (m)^(2) + v 4. Calculate the rotational kinetic energy for this rotation axis. K = 53.252
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