Exam 10: Systems of Particles and Conservation of Momentum
Exam 1: Getting Started24 Questions
Exam 2: One-Dimensional Motion66 Questions
Exam 3: Vectors47 Questions
Exam 4: Two- and Three-Dimensional Motion79 Questions
Exam 5: Newtons Laws of Motion103 Questions
Exam 6: Applications of Newtons Laws of Motion64 Questions
Exam 7: Gravity47 Questions
Exam 8: Conservation of Energy31 Questions
Exam 9: Energy in Nonisolated Systems41 Questions
Exam 10: Systems of Particles and Conservation of Momentum25 Questions
Exam 11: Collisions43 Questions
Exam 12: Rotation I: Kinematics and Dynamics65 Questions
Exam 13: Rotation II: a Conservation Approach42 Questions
Exam 14: Static Equilibrium, Elasticity, and Fracture34 Questions
Exam 15: Fluids53 Questions
Exam 16: Oscillations41 Questions
Exam 17: Traveling Waves46 Questions
Exam 18: Superposition and Standing Waves56 Questions
Exam 19: Temperature, Thermal Expansion, and Gas Laws45 Questions
Exam 20: Kinetic Theory of Gases19 Questions
Exam 21: Heat and the First Law of Thermodynamics35 Questions
Exam 22: Entropy and the Second Law of Thermodynamics55 Questions
Exam 23: Electric Forces34 Questions
Exam 24: Electric Fields48 Questions
Exam 25: Gausss Law80 Questions
Exam 26: Electric Potential96 Questions
Exam 27: Capacitors and Batteries63 Questions
Exam 28: Current and Resistance32 Questions
Exam 29: Direct Current Dc Circuits84 Questions
Exam 30: Magnetic Fields and Forces75 Questions
Exam 31: Gausss Law for Magnetism and Amperes Law87 Questions
Exam 32: Faradays Law of Induction56 Questions
Exam 33: Inductors and Ac Circuits86 Questions
Exam 34: Maxwells Equations and Electromagnetic Waves41 Questions
Exam 35: Diffraction and Interference48 Questions
Exam 36: Applications of the Wave Model31 Questions
Exam 37: Reflection and Images Formed by Reflection25 Questions
Exam 38: Refraction and Images Formed by Refraction54 Questions
Exam 39: Relativity45 Questions
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At an instant when a particle of mass 50 g has an acceleration of 80 m/s2 in the positive x direction, a 75-g particle has an acceleration of 40 m/s2 in the positive y direction. What is the magnitude of the acceleration of the center of mass of this two-particle system at this instant?
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(Multiple Choice)
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Correct Answer:
C
A uniform thin wire has a length
and is bent into a semicircular arc of radius R. If the wire starts at (x, y) = (R, 0) and curves counterclockwise to (x, y) = (−R, 0), what is the y coordinate of its center of mass?

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(Short Answer)
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Correct Answer:
0.637 R
A ball of mass mB is released from rest and acquires velocity of magnitude vB before hitting the ground. The ratio of the magnitude of the momentum the Earth acquires to the magnitude of the momentum the ball acquires is
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(Multiple Choice)
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Correct Answer:
D
At an instant when a particle of mass 80 g has a velocity of 25 m/s in the positive y direction, a 75-g particle has a velocity of 20 m/s in the positive x direction. What is the speed of the center of mass of this two-particle system at this instant?
(Multiple Choice)
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A ball falls to the ground from height h and bounces to height h'. Momentum is conserved in the ball-earth system
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Two 0.20-kg balls, moving at 4 m/s east, strike a wall. Ball A bounces backwards at the same speed. Ball B stops. Which statement correctly describes the change in momentum of the two balls?
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The law of conservation of momentum applies to a collision between two bodies since
(Multiple Choice)
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Three particles are placed in the xy plane. A 30-g particle is located at (3, 4) m, and a 40-g particle is located at (−2, −2) m. Where must a 20-g particle be placed so that the center of mass of the three-particle system is at the origin?
(Multiple Choice)
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Two cars start at the same point, but travel in opposite directions on a circular path of radius R, each at speed v. While each car travels a distance less than
, one quarter circle, the center of mass of the two cars

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A rocket with an initial mass of 1000 kg adjusts its thrust by varying the rate at which mass is ejected. The ejection speed relative to the rocket is 40 km/s. If the acceleration of the rocket is to have a magnitude of 20 m/s2 at an instant when its mass is 80% of the original mass, at what rate is mass being ejected at that instant? Ignore any external forces on the rocket.
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A pitcher claims he can throw a baseball with as much momentum as a 3.00-g bullet moving with a speed of 1500 m/s. A baseball has a mass of 0.145 kg. What must be its speed if the pitcher's claim is valid?
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A 6.0-kg object moving 2.0 m/s in the positive x direction has a one-dimensional elastic collision with a 4.0-kg object moving 3.0 m/s in the opposite direction. What is the total kinetic energy of the two-mass system after the collision?
(Multiple Choice)
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At an instant when a particle of mass 50 g has an acceleration of 80 m/s2 in the positive x direction, a 75-g particle has an acceleration of 40 m/s2 in the positive y direction. What is the magnitude of the acceleration of the center of mass of this two-particle system at this instant?
(Multiple Choice)
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A rocket moving in outer space maintains a constant acceleration (magnitude = 20 m/s2) while ejecting fuel at a speed of 15 km/s relative to the rocket. If the initial mass of the rocket is 3 000 kg, what is the magnitude of the thrust after 800 kg of fuel have been consumed?
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The value of the momentum of a system is the same at a later time as at an earlier time if there are no
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The linear density of a rod, in g/m, is given by
. The rod extends from the origin to x = 0.400 m. What is the location of the center of mass of the rod?

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A rocket engine consumes 450 kg of fuel per minute. If the exhaust speed of the ejected fuel is 5.2 km/s, what is the thrust of the rocket?
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The value of the momentum of a system is the same at a later time as at an earlier time if there are no
(Multiple Choice)
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Three particles are placed in the xy plane. A 40-g particle is located at (3, 4) m, and a 50-g particle is positioned at (−2, −6) m. Where must a 20-g particle be placed so that the center of mass of this three-particle system is located at the origin?
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A car of mass m1 traveling at velocity v passes a car of mass m2 parked at the side of the road. The momentum of the system of two cars is
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