The intensity of a sound wave is a measure of:
1.energy/area
2.force/time
3.momentum change/time
4.power/time
5.pressure difference/time
6.None of the above.
[Ques. 2] The energy that flows in a sound wave is:
1.kinetic energy only.
2.potential energy only.
3.both kinetic and potential energy.
4.heat energy.
5.thermal energy.
6.all of the above.
[Ques. 3] The use of the term sound waves in air is meant to describe:
1.the
position of air molecules.
2.the
velocity of air molecules.
3.the
pressure variations in air.
4.the
displacement of air molecules.
5.the
flow of energy through the air.
[Ques. 4] Two sound waves can interfere:
1.only when traveling in the same direction.
2.only when the frequencies are the same.
3.only when both are sinusoidal.
4.only when the phase difference is constant.
5.None of the above.
[Ques. 5] The phenomenon of interference is the result of:
1.conservation of energy
2.superposition
3.the Fourier theorem
4.conservation of mass
5.all of the above
[Ques. 6] Three systems are constructed from identical springs and masses as shown.
![](data:text/plain;base64,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)
Which statement is true regarding the frequencies of these systems?
1.1 > 2 > 3
2.1 > 2 < 3
3.1 < 2 = 3
4.1 < 2 < 3
5.1 = 2 < 3
6.1 = 2 = 3
7.None of the above.
8.Cannot be determined.
[Ques. 7] Two identical springs are attached to two identical masses. Both are resting on a frictionless horizontal surface. One of the springs is displaced a distance d from its equilibrium position, while the other is displaced a distance 2d.
![](data:text/plain;base64,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)
If both masses are released at the same instant,
which of the springs, A or B, returns to its
unstretched length first?
1.Spring A.
2.Spring B.
3.It's a tie.
4.Not enough information.
[Ques. 8] One mole of o gas is confined to volume V/2 by a thin membrane with another mole of o gas on the other side. Both gases are at the same temperature.
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[Ques. 9] One mole of o gas is confined to volume V/2 by a thin membrane with one mole of x gas on the other side. Both gases are at the same temperature.
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<br)
[Ques. 10]