da = 3L/4
  • Find da, the distance from ball a to the system's center of mass.
  • Rank the designated points on the basis of their linear or tangential speed.
  • Rank the moments of inertia of this object about the axes indicated.
  • Find the ratio of the masses of the two balls.
C=F>B>A=E>D
  • Rank the moments of inertia of this object about the axes indicated.
  • Rank these graphs on the basis of the angular acceleration of the object. Rank positive angular accelerations as larger than negative angular accelerations.
  • Rank the designated points in (Figure 2) on the basis of the magnitude of their linear or radial acceleration.
  • Rank the designated points on the basis of their linear or tangential speed.
2
  • What is the ratio of the magnitude of the radial acceleration of ladybug 2 to that of ladybug 1?
  • Rank these graphs on the basis of the angular velocity of each object. Rank positive angular velocities as larger than negative angular velocities.
  • Rank the designated points in (Figure 2) on the basis of the magnitude of their linear or radial acceleration.
  • Find da, the distance from ball a to the system's center of mass.
B > C > A=F> D=E
  • Rank the designated points on the basis of their linear or tangential speed.
  • Rank these graphs on the basis of the angular velocity of each object. Rank positive angular velocities as larger than negative angular velocities.
  • Rank the designated points in (Figure 2) on the basis of the magnitude of their linear or radial acceleration.
  • Rank these graphs on the basis of the angular acceleration of the object. Rank positive angular accelerations as larger than negative angular accelerations.
B > C > F > A=D=E
  • Rank these graphs on the basis of the angular velocity of each object. Rank positive angular velocities as larger than negative angular velocities.
  • Rank the designated points in (Figure 2) on the basis of the magnitude of their linear or radial acceleration.
  • Rank the designated points on the basis of their linear or tangential speed.
  • Rank the moments of inertia of this object about the axes indicated.
E =B > C > F=A > D
  • Rank the designated points in (Figure 2) on the basis of the magnitude of their linear or radial acceleration.
  • Rank the moments of inertia of this object about the axes indicated.
  • Rank the designated points on the basis of their linear or tangential speed.
  • Rank these graphs on the basis of the angular velocity of each object. Rank positive angular velocities as larger than negative angular velocities.
Router = 0.6 m R inner = 0.5 m > Router = 0.4 m R inner = 0.3 m > Router = 0.8 m R inner = 0.4 m = Router = 0.4 m R inner = 0.2 m = Router = 0.2 m R inner = 0.1 m > Router = 0.6 m R inner = 0.2 m
  • Rank these scenarios on the basis of the linear speed of the block:Router = 0.6 m R inner = 0.5 m, Router = 0.4 m R inner = 0.3 m, Router = 0.8 m R inner = 0.4 m, Router = 0.4 m R inner = 0.2 m, Router = 0.2 m R inner = 0.1 m, Router = 0.6 m R inner = 0.2 m
  • Rank these graphs on the basis of the angular velocity of each object. Rank positive angular velocities as larger than negative angular velocities.
  • Rank these graphs on the basis of the angular acceleration of the object. Rank positive angular accelerations as larger than negative angular accelerations.
  • Rank the designated points in (Figure 2) on the basis of the magnitude of their linear or radial acceleration.
0:0:1



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