Exam 10: Rotation
Exam 1: Measurement31 Questions
Exam 2: Motion Along a Straight Line79 Questions
Exam 3: Vector39 Questions
Exam 4: Motion in Two and Three Dimensions47 Questions
Exam 5: Force and Motion I68 Questions
Exam 6: Force and Motion II71 Questions
Exam 7: Kinetic Energy and Work67 Questions
Exam 8: Potential Energy and Conservation of Energy61 Questions
Exam 9: Center of Mass and Linear Momentum81 Questions
Exam 10: Rotation82 Questions
Exam 11: Rolling, Torque, and Angular Momentum54 Questions
Exam 12: Equilibrium and Elasticity53 Questions
Exam 13: Gravitation55 Questions
Exam 14: Fluids85 Questions
Exam 15: Oscillations62 Questions
Exam 16: Waves I71 Questions
Exam 17: Waves II61 Questions
Exam 18: Temperature, Heat, and the First Law of Thermodynamics82 Questions
Exam 19: The Kinetic Theory of Gases95 Questions
Exam 20: Entropy and the Second Law of Thermodynamics56 Questions
Exam 21: Electric Charge45 Questions
Exam 22: Electric Fields49 Questions
Exam 23: Gauss Law34 Questions
Exam 24: Electric Potential44 Questions
Exam 25: Capacitance55 Questions
Exam 26: Current and Resistance49 Questions
Exam 27: Circuits70 Questions
Exam 28: Magnetic Fields48 Questions
Exam 29: Magnetic Fields Due to Currents47 Questions
Exam 30: Induction and Inductance85 Questions
Exam 31: Electromagnetic Oscillations and Alternating Current84 Questions
Exam 32: Maxwells Equations; Magnetism of Matter81 Questions
Exam 33: Electromagnetic Waves79 Questions
Exam 34: Images72 Questions
Exam 35: Interference40 Questions
Exam 36: Diffraction74 Questions
Exam 37: Relativity65 Questions
Exam 38: Photons and Matter Waves53 Questions
Exam 39: More About Matter Waves41 Questions
Exam 40: All About Atoms76 Questions
Exam 41: Conduction of Electricity in Solids48 Questions
Exam 42: Nuclear Physics67 Questions
Exam 43: Energy From the Nucleus44 Questions
Exam 44: Quarks, Leptons, and the Big Bang52 Questions
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Three identical balls, with masses of M, 2M, and 3M are fastened to a massless rod of length L as shown. The rotational inertia about the left end of the rod is: 

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String is wrapped around the periphery of a 5.0-cm radius cylinder, free to rotate on its axis. The string is pulled straight out at a constant rate of 10 cm/s and does not slip on the cylinder. As each small segment of string leaves the cylinder, its acceleration changes by:
(Multiple Choice)
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A wheel of diameter 3.0 cm has a 4.0 m cord wrapped around its periphery. Starting from rest, the wheel is given a constant angular acceleration of 2 rad/s2. The cord will unwind in:
(Multiple Choice)
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A flywheel is initially roatating at 20 rad/s and has a constant angular acceleration. After 9.0 s it has rotated through 450 rad. Its angular acceleration is:
(Multiple Choice)
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An 8.0-cm radius disk with a rotational inertia of 0.12 kg . m2 is free to rotate on a horizontal axis. A string is fastened to the surface of the disk and a 10-kg mass hangs from the other end. The mass is raised by using a crank to apply a 9.0-N.m torque to the disk. The acceleration of the mass is:
(Multiple Choice)
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A flywheel of diameter 1.2 m has a constant angular acceleration of 5.0 rad/s2. The tangential acceleration of a point on its rim is:
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A disk with a rotational inertia of 5.0 kg .m2 and a radius of 0.25 m rotates on a frictionless fixed axis perpendicular to the disk and through its center. A force of 8.0 N is applied tangentially to the rim. If the disk starts at rest, then after it has turned through half a revolution its angular velocity is:
(Multiple Choice)
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A wheel initially has an angular velocity of 36 rad/s but after 6.0s its angular velocity is 24 rad/s. If its angular acceleration is constant the value is:
(Multiple Choice)
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A 16 kg block is attached to a cord that is wrapped around the rim of a flywheel of diameter 0.40 m and hangs vertically, as shown. The rotational inertia of the flywheel is 0.50 kg . m2. When the block is released and the cord unwinds, the acceleration of the block is: 

(Multiple Choice)
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A wheel starts from rest and has an angular acceleration that is given by (t) = 6rad/s4)t2. The angle through which it turns in time t is given by:
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A small disk of radius R1 is fastened coaxially to a larger disk of radius R2. The combination is free to rotate on a fixed axle, which is perpendicular to a horizontal frictionless table top, as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force
as shown. The tension in the string pulling the block is: 


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The rotational inertia of a thin cylindrical shell of mass M, radius R, and length L about its central axis (X - X') is: 

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For a wheel spinning with constant angular acceleration on an axis through its center, the ratio of the speed of a point on the rim to the speed of a point halfway between the center and the rim is:
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A phonograph turntable, initially rotating at 0.75 rev/s, slows down and stops in 30 s. The magnitude of its average angular acceleration in rad/s2 for this process is:
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A wheel starts from rest and has an angular acceleration of 4.0 rad/s2. The time it takes to make 10 revolutions is:
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a hoop in the x,y plane The order of increasing rotational inertia about an axis through the center of mass and parallel to the z axis is:
(Multiple Choice)
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A cylinder is 0.10 m in radius and 0.20 in length. Its rotational inertia, about the cylinder axis on which it is mounted, is 0.020 kg.m2. A string is wound around the cylinder and pulled with a force of 1.0 N. The angular acceleration of the cylinder is:
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If the angular velocity vector of a spinning body points out of the page then, when viewed from above the page, the body is spinning:
(Multiple Choice)
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A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force
is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force
(not shown) is applied at the 100-cm end of the stick. If the stick does not rotate: 



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