Exam 12: Rotation of a Rigid Body

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The average distance between the Earth and the Sun is 1.5 ×\times 1011 m. The tangential speed of the Earth in its orbit about the Sun is

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A uniform solid sphere with a mass of 0.15 kg rolls without slipping with a tangential velocity of 1.0 m/s. The kinetic energy of rotation of the sphere is

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A particle moves with constant velocity. At instant t = 0, the particle is at the position of minimum separation from fixed point P. Its angular momentum about P is L ( ≠̸\not \neq 0). Subsequently its angular momentum about point P

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An object is rotating with an angular acceleration given by α=c+dt2\alpha = c + d t ^ { 2 } , where \surd is in radians/s2, t is in seconds, c = -3.0 rad/s2, and d = 0.40 rad/s4. At t = 2.0 s the angular acceleration of the object is

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A car's engine redlines (reaches its maximum rotational frequency) at 8000 rpm. The time taken for one revolution is

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Two point masses of 5.0 kg and 15.0 kg, separated by 2.0 m, are spinning about their center of mass. The moment of inertia of the system is

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The dimensions of the moment of inertia, I, are the same as those of

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An object rotates with a constant angular acceleration of 5.0 rad/s2, an initial angular speed of -10 rad/s, and a total time of rotation of 4.0 seconds. The average angular velocity has a magnitude of

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A billiard ball of mass 0.16 kg, radius 2.86 cm, and moment of inertia about its diameter of 5.23 ×\times 10-5 kg·m2 moves on a table at 1.5 m/s. The total kinetic energy of the ball is

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A point on a rotating object at a distance RR from the axis of rotation has associated with it several angular kinematic variables: namely θ,ω\theta , \omega , and α\alpha . To obtain the corresponding linear variables, one can multiply the respective angular variable by the factor

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An object, starting from rest at the origin, rotates with an angular acceleration given by α=c+dt2\alpha = c + d t ^ { 2 } , where \surd is in radians/s2, t is in seconds, c = -3.0 rad/s2, and d = 0.40 rad/s4. At time t = 2.0 s, the rotation (in radians) the object has made is

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A uniform, flat, square plate has a mass of 3.0 kg and a side 2.0 m in length. The moment of inertia about an axis that passes through its center and is parallel to one edge is 1.0 kg·m2. The moment of inertia of the plate about an axis perpendicular to the plane through its center is

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The average Earth-Sun distance is approximately 1.5 x 1011 m, and the Sun's radius is approximately 7.0 x 108 m. The approximate angle (in degrees) that the Sun subtends when viewed from Earth is

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A uniform, flat, square plate has a mass of 3.0 kg and a side 2.0 m in length. The moment of inertia about an axis that passes through its center and is parallel to one edge is 1.0 kg·m2. The moment of inertia of the plate about one edge is

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A wheel undergoes rotational motion according to the equation ϕ(rad)=ct+dt3\phi ( \mathrm { rad } ) = c t + d t ^ { 3 } , where \surd is in radians, c = 1.0 rad/s, and d = -0.50 rad/s3. At t = 2.0 s the magnitude of the tangential acceleration of an object placed 10.0 cm from the center of the wheel is

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A billiard ball of mass 0.16 kg, radius 2.86 cm, and moment of inertia about its diameter of 5.23 ×\times 10-5 kg·m2 moves on a table at 1.5 m/s. The rotational kinetic energy of the ball is

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An object rotates with a constant angular acceleration of 5.0 rad/s2, an initial angular speed of -10. rad/s, and a total time of rotation of 4.0 s. The instant at which the object has a zero instantaneous angular speed is

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A wheel undergoes rotational motion according to the equation ϕ(rad)=ct+dt3\phi ( \mathrm { rad } ) = c t + d t ^ { 3 } , where \surd is in radians, c = 1.0 rad/s, and d = -0.50 rad/s3. At t = 2.0 s the magnitude of the tangential speed of an object placed 10.0 cm from the center of the wheel is

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Two masses, MA = 1.0 kg and MB = 2.5 kg, are attached at the opposite ends of a rod 1.0 m in length. The mass of the rod is 1.5 kg. The moment of inertia of the system about an axis perpendicular to the rod passing through its center is

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Two uniform solid spheres have masses M0 and (1/2)M0 and radii R0 and (1/2)R0 respectively. The ratio of their moments of inertia about their own diameters is

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