Exam 15: Oscillations

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The amplitude of any oscillator will be doubled by:

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A certain spring elongates 9 mm when it is suspended vertically and a block of mass M is hung on it.The angular frequency of this mass-spring system:

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An oscillator is subjected to a damping force that is proportional to its velocity.A sinusoidal force is applied to it.After a long time:

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An object on the end of a spring is set into oscillation by giving it an initial velocity while it is at its equilibrium position.In the first trial the initial velocity is v0 and in the second it is 4v0.In the second trial:

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An object attached to one end of a spring makes 20 vibrations in 10 seconds.Its angular frequency is:

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A particle undergoes damped harmonic motion.The spring constant is 100 N/m; the damping constant is 8.0 x 10-3 kg∙m/s, and the mass is 0.050 kg.If the particle starts at its maximum displacement, x = 1.5 m, at time t = 0, what is the particle's position at t = 5.0 s?

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In simple harmonic motion:

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The period of a simple pendulum is 1 s on Earth.When brought to a planet where g is one-tenth that on Earth, its period becomes:

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A particle is in simple harmonic motion along the x axis.The amplitude of the motion is xm.When it is at x = x1, its kinetic energy is K = 5 J and its potential energy (measured with U = 0 at x = 0)is U = 3 J.When it is at x = -1/2 xm, its total energy is:

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The amplitude and phase constant of an oscillator are determined by:

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If the length of a simple pendulum is doubled, its period will:

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Frequency f and angular frequency ω \omega are related by

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A particle undergoes damped harmonic motion.The spring constant is 100 N/m; the damping constant is 8.0 x 10-3 kg∙m/s, and the mass is 0.050 kg.If the particle starts at its maximum displacement, x = 1.5 m, at time t = 0, what is the amplitude of the motion at t = 5.0 s?

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Five hoops are each pivoted at a point on the rim and allowed to swing as physical pendulums.The masses and radii are Five hoops are each pivoted at a point on the rim and allowed to swing as physical pendulums.The masses and radii are   Order the hoops according to the periods of their motions, smallest to largest. Order the hoops according to the periods of their motions, smallest to largest.

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A sinusoidal force with a given amplitude is applied to an oscillator.To maintain the largest amplitude oscillation the frequency of the applied force should be:

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A 0.25-kg block oscillates on the end of the spring with a spring constant of 200 N/m.If the system has an energy of 6.0 J, then the maximum speed of the block is:

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The amplitude of oscillation of a simple pendulum is increased from 1 °\degree to 4 °\degree .Its maximum acceleration changes by a factor of:

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A particle moves in simple harmonic motion according to x = 2cos(50t), where x is in meters and t is in seconds.Its maximum velocity is:

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An oscillatory motion must be simple harmonic if:

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A particle moves back and forth along the x axis from x = -xm to x = +xm, in simple harmonic motion with period T.At time t = 0 it is at x = +xm.When t = 0.75T:

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