Exam 13: Dynamics of a Rigid Body
Exam 1: Space, Time, and Mass45 Questions
Exam 2: Motion Along a Straight Line51 Questions
Exam 3: Vectors50 Questions
Exam 4: Motion in Two and Three Dimensions50 Questions
Exam 5: Newtons Laws of Motion78 Questions
Exam 6: Further Applications of Newtons Laws50 Questions
Exam 7: Work and Energy51 Questions
Exam 8: Conservation of Energy50 Questions
Exam 9: Gravitation50 Questions
Exam 10: Systems of Particles46 Questions
Exam 11: Collisions50 Questions
Exam 12: Rotation of a Rigid Body50 Questions
Exam 13: Dynamics of a Rigid Body51 Questions
Exam 14: Statics and Elasticity50 Questions
Exam 15: Oscillations49 Questions
Exam 16: Waves51 Questions
Exam 17: Sound50 Questions
Exam 18: Fluid Mechanics50 Questions
Exam 19: The Ideal Gas50 Questions
Exam 20: Heat49 Questions
Exam 21: Thermodynamics50 Questions
Exam 22: Electric Force and the Electric Charge48 Questions
Exam 23: The Electric Field50 Questions
Exam 24: Gauss Law49 Questions
Exam 25: Electrostatic Potential and Energy52 Questions
Exam 26: Capacitors and Dielectrics40 Questions
Exam 27: Currents and Ohms Law50 Questions
Exam 28: Direct Current Circuits52 Questions
Exam 29: Magnetic Force and Field49 Questions
Exam 30: Charges and Currents in Magnetic Fields51 Questions
Exam 31: Electromagnetic Induction48 Questions
Exam 32: Alternating Current Circuits50 Questions
Exam 33: Electromagnetic Waves50 Questions
Exam 34: Reflection, Refraction, and Optics45 Questions
Exam 35: Interference and Diffraction50 Questions
Exam 36: The Theory of Special Relativity51 Questions
Exam 37: Quanta of Light49 Questions
Exam 38: Spectral Lines, Bohrs Theory, and Quantum Mechanics51 Questions
Exam 39: Quantum Structure of Atoms, Molecules, and Solids51 Questions
Exam 40: Nuclei46 Questions
Exam 41: Elementary Particles and Cosmology48 Questions
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A wheel rotating at 7.5 rad/s slows down at 0.50 rad/s2. The number of revolutions made by the wheel in the first 10 s is
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A wheel of moment of inertia of 300 kg.m2 initially at rest is accelerated by a constant torque of 5.00 N.m over 9.00 s. The wheel's rotational kinetic energy at the end of the 9.00 s is
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A solid cylinder of mass 10 kg and radius 1.0 m rotates about its own symmetry axis. A rope wrapped around it exerts a 5.0-N force tangent to the cylinder, causing the cylinder to rotate clockwise. A second rope wrapped around another section of the same cylinder exerts a 6.0-N force that is tangent to the cylinder, causing the cylinder to rotate counterclockwise. The magnitude of the cylinder's angular acceleration is
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Consider an Atwood machine with m2 > m1 and a pulley of mass M. The acceleration of the system, compared to the case when the pulley's mass is negligible, is
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A disk of moment of inertia 80 kg.m2 is free to rotate about its axis (through the center, perpendicular to the plane of the disk, which is set vertical). To increase its angular velocity uniformly from rest to 5.0 rad/s in 20.0 s, the torque applied is
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A solid cylinder (the moment of inertia about its axis is mr2/2) rolls without slipping. The ratio of its rotational to translational kinetic energy is
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You are sitting on a stool that can rotate friction-free about its vertical axis, holding a spinning bicycle wheel that rotates in a horizontal plane. When you flip the bicycle wheel (turn it over through 180o), you will
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A top is spinning rapidly on a table, its axis inclined to the vertical. If only the angle of inclination is changed, each of the following quantities changes except the
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A hollow sphere and a solid sphere each made from the same material and having equal maximum radius are rolled from rest (without slipping) the same distance down an inclined plane. The torque experienced by the hollow sphere is
(Multiple Choice)
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A diver can reduce her moment of inertia by a factor of about 3.14 when changing from the straight position to the tuck position. If she makes 3.0 rotations in 2.0 s when in the tuck position, her angular speed when in the straight position is
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A pencil of mass M and length L has a moment of inertia about its center of mass of (1/12) M L2 (assume uniform mass distribution). It balances vertically on the eraser in a state of unstable equilibrium. A fly of mass m is perched on the other end. Assuming the fly hangs on and the eraser does not slip, the kinetic energy of the system just before it hits the desk is
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A bowling ball of mass 6.0 kg and radius 9.0 cm rolls without slipping down a lane at 4.0 m/s. The total kinetic energy of the bowling ball is
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A 10-N force is applied tangent to a wheel of radius R, while a 15-N force is applied tangent to a wheel of radius R/3 mounted on top of the previous wheel, as pictured here. The torque acting on the system is 

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A centrifuge in a medical laboratory rotates at a rotational speed of 3600 rev/min. When turned off, it rotates 20.0 times at a constant angular acceleration before coming to rest. The time necessary for the centrifuge to come to rest is
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A hollow sphere, a solid sphere, a hollow right cylinder (or hoop), and a solid right cylinder having the same total mass and identical maximum radius are rolled (without slipping) the same distance down an inclined plane. The object with the shortest travel time is the
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A uniform thin rod of length 0.40 m and mass 4.0 kg can rotate in the horizontal plane about a vertical axis through one end. The rod is at rest when a 3.0-g bullet traveling in the horizontal plane of the rod is fired into the free end of the rod. As viewed from above, the direction of the bullet's velocity makes an angle of 60o with the rod. The bullet lodges in the rod, and the angular velocity of the rod is 10 rad/s immediately after collision. The magnitude of the bullet's velocity just before impact was


(Multiple Choice)
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You are sitting on a stool that can rotate friction-free about its vertical axis, holding a mass in each outstretched hand. When you suddenly release and drop the masses, your angular velocity
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The Earth moves about the Sun in an elliptical orbit. As the Earth moves closer to the Sun, the angular speed of the Earth about the Sun
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From a torque applied versus angular acceleration graph for the rotation of a rigid body about a fixed axis, the body's moment of inertia can be calculated as
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