Exam 14: Oscillations
Exam 1: Systems of Measurement86 Questions
Exam 2: Motion in One Dimension83 Questions
Exam 3: Motion in Two and Three Dimensions60 Questions
Exam 4: Newtons Laws106 Questions
Exam 5: Applications of Newtons Laws73 Questions
Exam 6: Work and Energy60 Questions
Exam 7: Conservation of Energy56 Questions
Exam 8: Systems of Particles and Conservation of Linear Momentum92 Questions
Exam 9: Rotation105 Questions
Exam 10: Conservation of Angular Momentum66 Questions
Exam 11: Gravity84 Questions
Exam 12: Static Equilibrium and Elasticity58 Questions
Exam 13: Fluids77 Questions
Exam 14: Oscillations126 Questions
Exam 15: Wave Motion112 Questions
Exam 16: Superposition and Standing Waves87 Questions
Exam 17: Temperature and the Kinetic Theory of Gases78 Questions
Exam 18: Heat and the First Law of Thermodynamics100 Questions
Exam 19: The Second Law of Thermodynamics59 Questions
Exam 20: Thermal Properties and Processes50 Questions
Exam 21: The Electric Field I: Discrete Charge Distributions55 Questions
Exam 22: The Electric Field Ii: Continuous Charge Distributions64 Questions
Exam 23: Electric Potential87 Questions
Exam 24: Capacitance63 Questions
Exam 25: Electric Current and Direct-Current Circuits107 Questions
Exam 26: The Magnetic Field33 Questions
Exam 27: Sources of the Magnetic Field86 Questions
Exam 28: Magnetic Induction56 Questions
Exam 29: Alternating-Current Circuits106 Questions
Exam 30: Maxwells Equations and Electromagnetic Waves57 Questions
Exam 31: Properties of Light82 Questions
Exam 32: Optical Images106 Questions
Exam 33: Interference and Diffraction91 Questions
Exam 34: Wave Particle Duality and Quantum Physics140 Questions
Exam 35: Applications of the Schrodinger Equation42 Questions
Exam 36: Atoms113 Questions
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Exam 38: Solids and the Theory of Conduction75 Questions
Exam 39: Relativity82 Questions
Exam 40: Nuclear Physics107 Questions
Exam 41: Elementary Particles and the Beginning of the Universe68 Questions
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Use the figure to answer the next problem. A spring of negligible mass and spring constant k is attached to the wall on one end,and the other end is attached to the center of mass axis of a solid sphere of mass m and radius r.The spring is stretched a distance A from equilibrium and let go.The sphere rolls freely on a smooth surface.
-What is the rotational kinetic energy when the sphere is at the equilibrium position?

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A simple pendulum has a mass of 10 kg.The length of the pendulum is 1.0 m.The work required to move the pendulum from its vertical position at rest to a horizontal position at rest is approximately 

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A particle is moving with SHM.If it has velocities of 6 cm/s and 2 cm/s when it is at positions 4 cm and 7 cm respectively from the equilibrium position,then calculate its period of oscillation.
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A 2.00-kg body is attached to a spring of negligible mass and oscillates with a period of 1.00 s.The force constant of the spring is
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A body oscillates with simple harmonic motion according to the equation
where the units are SI.The speed of the body when it has a displacement of 3 m is

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A particle moving in simple harmonic motion with a period T = 1.5 s passes through the equilibrium point at time t0 = 0 with a velocity of 1.00 m/s to the right.A time t later,the particle is observed to move to the left with a velocity of 0.50 m/s.(Note the change in direction of the velocity.)The smallest possible value of the time t is
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A giant simple pendulum has a time period of 5.00 s at a particular place.If the time period is changed to 4.65 s by shortening the string by 1.0 m,calculate the acceleration due to gravity at this place.
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A uniform disk (Icm =
MR2)of mass M and radius R is suspended from a point on its rim.If it oscillates as a physical pendulum its period is 


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The instantaneous speed of a mass undergoing simple harmonic motion on the end of a spring depends on
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A particle with a mass of 65 g is moving with simple harmonic motion.At time t = 0,the particle is at its extreme positive displacement of 18.0 cm.The period of the motion is 0.600 s.At time t = 1.35 s,the velocity of the particle is
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Two clocks with basic timekeeping mechanisms consisting of (1)a mass on a spring and (2)a simple pendulum are taken to the top of a mountain.At the base of the mountain,they both keep perfect time.At the top of the mountain,
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A mass m hanging on a spring with a spring constant k executes simple harmonic motion with a period T.If the same mass is hung from a spring with a spring constant of 2k,the period of oscillation
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A system consists of a mass vibrating on the end of a spring.The total mechanical energy of this system
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If the length of a simple pendulum with a period T is reduced to half of its original value,the new period T is approximately
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A 0.5-kg mass is suspended from a massless spring that has a force constant of 79 N/m.The mass is displaced 0.1m down from its equilibrium position and released.If the downward direction is negative,the displacement of the mass as a function of time is given by
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In the following equations,a is acceleration,r is a fixed distance,s is displacement,and m is mass.Which equation describes simple harmonic motion?
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A 0.454-kg block starts from rest and slides 3.05 m down a frictionless plane inclined at 53º to the horizontal.At the bottom it slides 9.14 m over a horizontal frictionless plane before compressing a spring (k = 14.7 N/m)a distance x and coming momentarily to rest.The value of x is approximately
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The energy of an oscillator decreases by 10% each cycle.The quality factor of this oscillator is approximately
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Use the following to answer the question:
-The object in the diagram is in circular motion with frequency f.At t = 0 it was at (A,0).The y component of its acceleration is given by

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