Exam 14: Oscillations
Exam 1: Systems of Measurement86 Questions
Exam 2: Motion in One Dimension103 Questions
Exam 3: Motion in Two and Three Dimensions67 Questions
Exam 4: Newtons Laws117 Questions
Exam 5: Applications of Newtons Laws75 Questions
Exam 6: Work and Energy71 Questions
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Exam 14: Oscillations138 Questions
Exam 15: Wave Motion122 Questions
Exam 16: Superposition and Standing Waves125 Questions
Exam 17: Temperature and the Kinetic Theory of Gases85 Questions
Exam 18: Heat and the First Law of Thermodynamics114 Questions
Exam 19: The Second Law of Thermodynamics61 Questions
Exam 20: Thermal Properties and Processes54 Questions
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Both a mass-spring system and a simple pendulum have a period of 1 s. Both are taken to the moon in a lunar landing module. While they are inside the module on the surface of the moon,
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A body on a spring is vibrating in simple harmonic motion about an equilibrium position indicated by the dashed line. The figure above that shows the body with maximum acceleration is
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A rocket ship is propelled vertically up with an acceleration of g in a uniform gravitational field. A pendulum of length 1.0 m would have a period of
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The equation of a body in simple harmonic motion is
Y = 8.0 cos(20t +
)
Where y is in centimeters and t is in seconds. The frequency of the oscillations is
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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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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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Use the following to answer 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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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 mass of a physical pendulum is doubled while its length and mass distribution remain unchanged, its period is
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A body moving in simple harmonic motion has maximum acceleration when it has
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A 0.10-kg mass stretches a massless spring 0.20 m from its equilibrium position. If this same mass is set into vibration on this spring, the frequency is
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Use the following to answer question :
-The object in the diagram is in circular motion. Its position at t = 0 was (A, 0). Its frequency is f. The y component of its position is given by
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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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A simple way to test if a device can withstand high "g-force" is to attach the device to a vibrating platform. Suppose a device has to withstand up to 5g's, and the amplitude of the oscillation is 5 cm, the frequency of the vibration should be
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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 2.50-kg object is attached to a spring of force constant k = 4.50 kN/m. The spring is stretched 10.0 cm from equilibrium and released. What is the maximum kinetic energy of this system?
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The graph is a plot of the period of a physical pendulum versus the distance from the pivot point to the center of mass. If the physical pendulum is suspended 44 cm from the center of mass, a simple pendulum that would have the same period would have a length of approximately
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The graph shows the response of a driven oscillatory system as a function of time. The region(s) of the graph that show(s) the steady-state response is(are)
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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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A body moves with simple harmonic motion according to the equation
X = (2/ ) sin(4 t + /3),
Where the units are SI. At t = 2 s, the speed of the body is
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