Deck 15: Oscillations
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Deck 15: Oscillations
1
The equation that describes the motion of an object is given by . The total distance the object travels during one complete cycle is
A) zero.
B) A.
C) 2A.
D) 4A.
A) zero.
B) A.
C) 2A.
D) 4A.
4A.
2
An object is moving with simple harmonic motion. The frequency of the motion of the object is 20.0 MHz. The period of this motion is
A) 50.0 ns.
B) 0.0500 s.
C) 0.500 ms.
D) not determinable from the information given.
A) 50.0 ns.
B) 0.0500 s.
C) 0.500 ms.
D) not determinable from the information given.
50.0 ns.
3
The equation describing the position of an object undergoing simple harmonic motion is , where t is in seconds. The angular frequency of the motion is
A) 5 Hz.
B) 5 rads.
C) 10 Hz.
D) 10 rads.
A) 5 Hz.
B) 5 rads.
C) 10 Hz.
D) 10 rads.
10 rads.
4
The equation describing the position of an object undergoing simple harmonic motion is , where t is in seconds. The frequency of the motion is
A) 5 Hz.
B) 5 rads.
C) 10 Hz.
D) 10 rads.
A) 5 Hz.
B) 5 rads.
C) 10 Hz.
D) 10 rads.
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5
The equation describing the position of an object undergoing simple harmonic motion is , where t is in seconds. The period of the motion is
A) 0.2 s.
B) 0.1 s.
C) 5 s.
D) 20 s.
A) 0.2 s.
B) 0.1 s.
C) 5 s.
D) 20 s.
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6
The equation describing the position of an object undergoing simple harmonic motion is , where t is in seconds. The phase of the motion at t = 0.20 seconds is
A) zero.
B) .
C) /2
D)(3/2)
A) zero.
B) .
C) /2
D)(3/2)
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7
The equation describing the position of an object undergoing simple harmonic motion is , where t is in seconds. The phase constant at t = 0.20 seconds is
A) zero.
B) - .
C) - /2
D)-(3/2)
A) zero.
B) - .
C) - /2
D)-(3/2)
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8
The equation describing the position of an object undergoing simple harmonic motion is , where t is in seconds. The velocity of the object at t = 0.20 seconds is
A) zero.
B) 13 cm/s.
C)-5.0 cm/s.
D) -160 cm/s.
A) zero.
B) 13 cm/s.
C)-5.0 cm/s.
D) -160 cm/s.
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9
The equation describing the position of an object undergoing simple harmonic motion is , where t is in seconds. The acceleration of the object at t = 0.20 seconds is
A) zero.
B) 5000 cm/s2.
C) -5000 cm/s2.
D) 100 cm/s2.
A) zero.
B) 5000 cm/s2.
C) -5000 cm/s2.
D) 100 cm/s2.
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10
When an object undergoing simple harmonic motion is at a turning point, the velocity of the object is
A) at a maximum.
B) always zero.
C) dependent on the overall energy of the system.
D) either positive or negative.
A) at a maximum.
B) always zero.
C) dependent on the overall energy of the system.
D) either positive or negative.
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11
An object is oscillating with a frequency of 2.5 Hz and has a maximum displacement of 4.0 cm at t = 0 seconds. The magnitude of the displacement of the object at t = 0.75 seconds is
A) zero.
B) 1.7 cm.
C) 2.8 cm.
D) 3.9 cm.
A) zero.
B) 1.7 cm.
C) 2.8 cm.
D) 3.9 cm.
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12
A tuning fork is oscillating with a frequency of 250 Hz and has a maximum displacement of 0.10 mm. The magnitude of the maximum velocity of the tine (the tuning fork's prong) is
A) 0.016 m/s.
B) 0.025 m/s.
C) 0.16 m/s.
D) 0.25 m/s.
A) 0.016 m/s.
B) 0.025 m/s.
C) 0.16 m/s.
D) 0.25 m/s.
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13
A tuning fork is oscillating with a frequency of 250 Hz and has a maximum displacement of 0.10 mm. The magnitude of the maximum acceleration of the tine (the tuning fork's prong) is
A) 16 m/s2.
B) 25 m/s2.
C) 160 m/s2.
D) 250 m/s2.
A) 16 m/s2.
B) 25 m/s2.
C) 160 m/s2.
D) 250 m/s2.
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14
An object is moving with simple harmonic motion according to the equation . The time required for the object to move from its initial displacement to 3.5 cm is
A) 15 ms.
B) 25 ms.
C) 1.5 s.
D) 2.5 s.
A) 15 ms.
B) 25 ms.
C) 1.5 s.
D) 2.5 s.
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15
A simple harmonic oscillator consists of a 1.0-kg mass connected to a spring whose force constant is 10.0 N/m. When the system is initially displaced 1.00 cm and released, the period is measured to be 2.0 seconds. If the initial displacement is increased to 2.00 cm, the period is measured as
A) 1.4 s.
B) 2.0 s.
C) 2.8 s.
D) 4.0 s.
A) 1.4 s.
B) 2.0 s.
C) 2.8 s.
D) 4.0 s.
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16
A simple harmonic oscillator consists of a 1.0-kg mass connected to a spring whose force constant is 10.0 N/m. The frequency of the motion is
A) 0.10 Hz.
B) 0.50 Hz.
C) 1.0 Hz.
D) 5.0 Hz.
A) 0.10 Hz.
B) 0.50 Hz.
C) 1.0 Hz.
D) 5.0 Hz.
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17
A pointer on a spring balance oscillates with a period of 0.20 seconds when a 75-N force is initially applied to the pan of the balance. The force constant of the spring is
A) 750 N/m.
B) 1500 N/m.
C) 3500 N/m.
D) 7500 N/m.
A) 750 N/m.
B) 1500 N/m.
C) 3500 N/m.
D) 7500 N/m.
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18
An individual jumps from a bridge with a bungie cord attached to her foot. She is seen to oscillate with a period of 4.5 seconds. After she stops oscillating, the distance she will extend the cord, relative to the unstretched length of the cord, is
A) 5.0 m.
B) 10 m.
C) 15 m.
D) Hold on; this cannot be answered with the information given.
A) 5.0 m.
B) 10 m.
C) 15 m.
D) Hold on; this cannot be answered with the information given.
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19
An object is moving with simple harmonic motion with an amplitude of 2.5 cm and a maximum acceleration of 1.0 102 m/s2. The frequency of the motion is
A) 10 Hz.
B) 63 Hz.
C) 1.0 102 Hz.
D) 6.3 Hz.
A) 10 Hz.
B) 63 Hz.
C) 1.0 102 Hz.
D) 6.3 Hz.
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20
Given the following graph, the maximum velocity is

A) 10 cm/s.
B) 20 cm/s.
C) 30 cm/s.
D) 40 cm/s.

A) 10 cm/s.
B) 20 cm/s.
C) 30 cm/s.
D) 40 cm/s.
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21
Given the following graph, the maximum acceleration is

A) 100 cm/s2.
B) 200 cm/s2.
C) 300 cm/s2.
D) 400 cm/s2.

A) 100 cm/s2.
B) 200 cm/s2.
C) 300 cm/s2.
D) 400 cm/s2.
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22
Given the following graph, the point at which the acceleration is a maximum is

A) A
B) B
C) C
D) not given in the figure.

A) A
B) B
C) C
D) not given in the figure.
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23
A 2.0-kg mass attached to a spring whose force constant is 10.0 N/m is undergoing simple harmonic motion. If the initial displacement of the mass is 3.0 cm, the total mechanical energy of the system is
A) 2.5 J.
B) 150 mJ.
C) 4.5 mJ.
D) zero.
A) 2.5 J.
B) 150 mJ.
C) 4.5 mJ.
D) zero.
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24
A 2.0-kg mass attached to a spring whose force constant is 10.0 N/m is undergoing simple harmonic motion. If the initial displacement of the mass is 3.0 cm, the maximum potential energy of the system is
A) 2.5 J.
B) 150 mJ.
C) 4.5 mJ.
D) zero.
A) 2.5 J.
B) 150 mJ.
C) 4.5 mJ.
D) zero.
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25
A 2.0-kg mass attached to a spring whose force constant is 10.0 N/m is undergoing simple harmonic motion. If the initial displacement of the mass is 3.0 cm, the maximum kinetic energy of the system is
A) 2.5 J.
B) 150 mJ.
C) 4.5 mJ.
D) zero.
A) 2.5 J.
B) 150 mJ.
C) 4.5 mJ.
D) zero.
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26
The total energy of a spring-mass system is E0 when the spring is extended to a maximum displacement of x0. If the maximum displacement is changed to 2x0, the total energy of the system is
A) 4 E0.
B) 2 E0.
C) E0.
D) (1/2) E0.
A) 4 E0.
B) 2 E0.
C) E0.
D) (1/2) E0.
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27
The maximum velocity of a spring-mass system is v0 when the maximum displacement of the mass is x0. If the maximum displacement is changed to 2x0, the maximum velocity of the system is
A) (1/2)v0.
B) v0.
C) 2v0.
D) 4v0.
A) (1/2)v0.
B) v0.
C) 2v0.
D) 4v0.
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28
The energy of a spring-mass system is 25.0 J when the maximum displacement is 10.0 cm. If the mass is doubled with the same maximum displacement, the energy of the system is
A) 12.5 J.
B) 17.7 J.
C) 25.0 J.
D) 35.4 J.
A) 12.5 J.
B) 17.7 J.
C) 25.0 J.
D) 35.4 J.
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29
The energy of a spring-mass system is E0 when the maximum displacement is x0. If the total mechanical energy of the system is held constant and the mass is increased by a factor of two, the maximum velocity of the system is
A) (1/2) v0.
B) (0.707) v0.
C) v0.
D) (1.414) v0.
A) (1/2) v0.
B) (0.707) v0.
C) v0.
D) (1.414) v0.
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30
The physical interpretation of the quality factor, Q, of a harmonic oscillator is
A) that it is related to the amplitude enhancement for a system driven by an external force at resonance.
B) roughly coincident with the number of cycles the oscillator completes before the oscillations damp away significantly.
C) a factor that is related to the energy lost per cycle.
D) related to all of the above statements.
A) that it is related to the amplitude enhancement for a system driven by an external force at resonance.
B) roughly coincident with the number of cycles the oscillator completes before the oscillations damp away significantly.
C) a factor that is related to the energy lost per cycle.
D) related to all of the above statements.
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31
The energy of a harmonic oscillator is reduced by 2.0% each cycle. The quality factor, Q, for this system is
A) 5.
B) 31.
C) 50.
D) 310.
A) 5.
B) 31.
C) 50.
D) 310.
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32
The displacement of a spring mass is reduced by 5.0% each cycle. The quality factor, Q, for this system is
A) zero.
B) 31.
C) 64.
D) 130.
A) zero.
B) 31.
C) 64.
D) 130.
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33
A spring-mass system that has a spring constant of 5.0 N/m is subject to a periodic restoring force of 0.015 N at a frequency that is very close to the natural resonance of the system. If the amplitude of the motion of the mass at this driving frequency is 3.0 cm, the quality factor, Q, is
A) zero.
B) 5.
C) 10.
D) 500.
A) zero.
B) 5.
C) 10.
D) 500.
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34
A piano string tuned to 440 cycles per second has a quality factor of 3000. The fraction of the original energy that remains after 20 cycles is
A) 4%.
B) 78%.
C) 96%.
D) 100%.
A) 4%.
B) 78%.
C) 96%.
D) 100%.
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35
A student has a spring, whose spring constant is 5.0 N/m, with a 1.0-kg mass attached to it that is hanging freely. The quality factor of the system is 50. She wishes to have the maximum displacement of the system be 7.5 cm. The force and frequency required to produce this motion are
A) 0.0075 N and 2.8 s.
B) 0.0075 N and 1.4 s.
C) 19 N and 2.8 s.
D) 19 N and 1.4 s.
A) 0.0075 N and 2.8 s.
B) 0.0075 N and 1.4 s.
C) 19 N and 2.8 s.
D) 19 N and 1.4 s.
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36
A mass is lying on a flat surface where the coefficient of friction between the surface and the mass is . The mass is connected to a spring that produces a force equal to -kx, where k is the spring constant and x is the displacement from the equilibrium position. The equation of motion of the mass when it is displaced a distance x0 is:
A)
B)
C)
D)
A)
B)
C)
D)
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37
A uniform meterstick (considered to be a uniform rod) that is 1.00 m in length is connected to a pivot at the 0.0 cm mark. The period of the motion for small oscillations is
A) 1.42 s.
B) 1.64 s.
C) 1.74 s.
D) 2.01 s.
A) 1.42 s.
B) 1.64 s.
C) 1.74 s.
D) 2.01 s.
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38
A uniform meterstick (considered to be a uniform rod) that is 1.00 m in length is connected to a pivot at the 10.0-cm mark. The period of the motion for small oscillations is
A) 1.25 s.
B) 1.40 s.
C) 1.74 s.
D) 2.01 s.
A) 1.25 s.
B) 1.40 s.
C) 1.74 s.
D) 2.01 s.
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39
A uniform meterstick (considered to be a uniform rod) that is 1.00 m in length is connected to a pivot at the 50.0-cm mark. The period of the motion for small oscillations is
A) 0.42 s.
B) 0.74 s.
C) 0.82 s.
D) 1.00 s.
A) 0.42 s.
B) 0.74 s.
C) 0.82 s.
D) 1.00 s.
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40
A small ball with radius 1.00 cm is placed inside a large bowl whose radius is 1.50 m. If the ball is given a small displacement from the bottom of the bowl, the period of the motion is
A) 2.85 s.
B) 2.90 s.
C) 2.95 s.
D) 3.00 s.
A) 2.85 s.
B) 2.90 s.
C) 2.95 s.
D) 3.00 s.
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41
Two springs are connected in parallel to a 1.0-kg mass. If the spring constants are k1 = 15.0 N/m and k2 = 10.0 N/m, the period of the motion is
A) 1.26 s.
B) 2.56 s.
C) 2.81 s.
D) 3.61 s.
A) 1.26 s.
B) 2.56 s.
C) 2.81 s.
D) 3.61 s.
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42
Two springs are connected in series to a 1.0-kg mass. If the spring constants are k1 = 15.0 N/m and k2 = 10.0 N/m, the period of the motion is
A) 1.26 s.
B) 2.56 s.
C) 2.81 s.
D) 3.61 s.
A) 1.26 s.
B) 2.56 s.
C) 2.81 s.
D) 3.61 s.
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43
The position of a 2.0-kg mass connected to a spring whose constant is 15 N/m is given by , where A = 25 cm and = /2. The kinetic energy of the mass at time t = 0 is
A) 0 J.
B) 0.47 J.
C) 0.50 J.
D) 1.0 J.
A) 0 J.
B) 0.47 J.
C) 0.50 J.
D) 1.0 J.
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44
The position of a 2.0-kg mass connected to a spring whose constant is 15 N/m is given by , where A = 25 cm and = /2. The potential energy of the mass at time t = 0 is
A) 0 J.
B) 0.47 J.
C) 0.50 J.
D) 1.0 J.
A) 0 J.
B) 0.47 J.
C) 0.50 J.
D) 1.0 J.
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45
The position of a 2.0-kg mass connected to a spring whose constant is 15 N/m is given by , where A = 25 cm and = /2. The total mechanical energy of the mass at time t = 0 is
A) 0 J.
B) 0.47 J.
C) 0.50 J.
D) 1.0 J.
A) 0 J.
B) 0.47 J.
C) 0.50 J.
D) 1.0 J.
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46
The position of a 2.0-kg mass connected to a spring whose constant is 15 N/m is given by , where A = 25 cm and = /2. The potential energy of the mass at time t = 0.30 seconds is
A) 0 J.
B) 0.26 J.
C) 0.31 J.
D) 0.34 J.
A) 0 J.
B) 0.26 J.
C) 0.31 J.
D) 0.34 J.
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47
The position of a 2.0 kg mass connected to a spring whose constant is 15 N/m is given by , where A = 25 cm and = /2. The kinetic energy of the mass at time t = 0.30 seconds is
A) 0 J.
B) 0.16 J.
C) 0.21 J.
D) 0.47 J.
A) 0 J.
B) 0.16 J.
C) 0.21 J.
D) 0.47 J.
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48
The position of a 2.0-kg mass connected to a spring whose constant is 15 N/m is given by , where A = 25 cm and = /2. The total mechanical energy of the mass at time t = 0.30 seconds is
A) 0 J.
B) 0.34 J.
C) 0.47 J.
D) 1.0 J.
A) 0 J.
B) 0.34 J.
C) 0.47 J.
D) 1.0 J.
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49
The position of a 2.0-kg mass connected to a spring whose constant is 15 N/m is given by , where A = 25 cm and = /2. If the spring has a quality factor of 50 the velocity of the mass at time t = 0.50 seconds is
A) 0 m/s.
B) 0.32 m/s.
C) 0.41 m/s.
D) 0.64 m/s.
A) 0 m/s.
B) 0.32 m/s.
C) 0.41 m/s.
D) 0.64 m/s.
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