Exam 11: Angular Momentum; General Rotation
Exam 1: Introduction, Measurement, Estimating71 Questions
Exam 2: Describing Motion: Kinematics in One Dimension119 Questions
Exam 3: Kinematics in Two or Three Dimensions; Vectors100 Questions
Exam 4: Dynamics: Newtons Laws of Motion86 Questions
Exam 5: Using Newtons Laws: Friction, Circular Motion, Drag Forces68 Questions
Exam 6: Gravitation and Newtons6 Synthesis64 Questions
Exam 7: Work and Energy69 Questions
Exam 8: Conservation of Energy95 Questions
Exam 9: Linear Momentum85 Questions
Exam 10: Rotational Motion99 Questions
Exam 11: Angular Momentum; General Rotation45 Questions
Exam 12: Static Equilibrium; Elasticity and Fracture61 Questions
Exam 13: Fluids112 Questions
Exam 14: Oscillations102 Questions
Exam 15: Wave Motion74 Questions
Exam 16: Sound75 Questions
Exam 17: Temperature, Thermal Expansion, and the Ideal Gas Law83 Questions
Exam 18: Kinetic Theory of Gases37 Questions
Exam 19: Heat and the First Law of Thermodynamics96 Questions
Exam 20: Second Law of Thermodynamics77 Questions
Exam 21: Electric Charge and Electric Field97 Questions
Exam 22: Gausss Law44 Questions
Exam 23: Electric Potential70 Questions
Exam 24: Capacitance, Dielectrics, Electric Energy Storage73 Questions
Exam 25: Electric Currents and Resistance71 Questions
Exam 26: Dc Circuits110 Questions
Exam 27: Magnetism102 Questions
Exam 28: Sources of Magnetic Field63 Questions
Exam 29: Electromagnetic Induction and Faradays Law116 Questions
Exam 30: Inductance, Electromagnetic Oscillations, and Ac Circuits108 Questions
Exam 31: Maxwells Equations and Electromagnetic Waves76 Questions
Exam 32: Light: Reflection and Refraction118 Questions
Exam 33: Lenses and Optical Instruments134 Questions
Exam 34: The Wave Nature of Light; Interference77 Questions
Exam 35: Diffraction and Polarization68 Questions
Exam 36: Special Theory of Relativity69 Questions
Exam 37: Early Quantum Theory and Models of the Atom95 Questions
Exam 38: Quantum Mechanics42 Questions
Exam 39: Quantum Mechanics of Atoms62 Questions
Exam 40: Molecules and Solids56 Questions
Exam 41: Nuclear Physics and Radioactivity82 Questions
Exam 42: Nuclear Energy: Efects and Uses of Radiation69 Questions
Exam 43: Elementary Particle66 Questions
Exam 44: Astrophysics and Cosmology36 Questions
Select questions type
Two nonparallel vectors determine a plane. Relative to the plane determined by the position vector and velocity vector of a particle, in which direction is the angular momentum vector about the origin?
(Multiple Choice)
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An object is rotating with an angular momentum 4.00 kg∙m2/s
while being acted on by a constant torque 3.00 N∙m
. What is the angular speed of precession of the angular velocity of the object?


(Multiple Choice)
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Two nonparallel vectors determine a plane. Relative to the plane determined by the position vector where the force is applied and the force vector, in which direction is the torque vector about the origin?
(Multiple Choice)
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A merry-go-round spins freely when Janice moves quickly to the center along a radius of the merry-go-round. It is true to say that
(Multiple Choice)
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(33)
What is the vector product of
= 5.00
+ 3.00
and
= -2.00
+ 4.00
?






(Multiple Choice)
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(34)
A force at
= 4.00 N
- 3.00 N
is applied to an object at position
= 2.00 m
+ 3.00 m
. What is the torque about the origin?






(Multiple Choice)
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What is the magnitude of the vector product of a vector of magnitude 20.0 pointing east and a vector of magnitude 30.0 pointing 30.0° north of east?
(Multiple Choice)
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(36)
A figure skater is spinning slowly with arms outstretched. She brings her arms in close to her body and her angular speed increases dramatically. The speed increase is a demonstration of
(Multiple Choice)
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If you cross a vector with itself, the resultant will be a unit vector.
(True/False)
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(31)
State the law of conservation of angular momentum for a rotating object.
(Essay)
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(40)
A 2.00-kg mass is located at
= 2.00 m
+ 3.00 m
and has velocity
= 4.00 m/s
- 1.00 m/s
. What is the angular momentum of the mass?






(Multiple Choice)
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(32)
A playground merry-go-round with a radius of 1.8 m and a rotational inertia of 120 kg m2 is stationary. A child with a mass of 25 kg gets on and walks around the edge of the merry-go-round. How many revolutions around the merry-go-round must the child make in order for the merry-go-round to make one full revolution?
(Multiple Choice)
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(36)
A child is riding near the outer rim of a freely-rotating playground merry-go-round. What happens if the child walks towards the center?
(Essay)
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The time rate of change of the total angular momentum of a system of particles equals the resultant external torque on the system.
(True/False)
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A child runs and jumps tangentially onto an initially stationary playground merry-go-round. As a result, the merry-go-round begins to turn. Explain in terms of the child-merry-go-round system.
(Essay)
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(34)
An ice skater has a moment of inertia of 5.0 kg∙m2 when her arms are outstretched. At this time she is spinning at 3.0 revolutions per second (rps). If she pulls in her arms and decreases her moment of inertia to 2.0 kg∙m2, how fast will she be spinning?
(Multiple Choice)
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What is the vector product of
= (4
- 3
- 5
) and
= (5
- 4
+ 2
)?








(Multiple Choice)
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(27)
A 2.00-kg sphere is rotating about an axis through its center at 40.0 rev/s with the angular velocity in the +z direction. A torque 10.0 N∙m acts on the sphere about the center of the sphere in the +x direction. What is the rate of change of the angular momentum of the sphere?
(Multiple Choice)
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