Deck 3: Oscillations, Fluids, Waves, Temperature, Heat, and the First Law of Thermodynamics

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سؤال
When the temperature of a copper penny is increased by 100 C °\degree its diameter increases by 0.17%. The area of one of its faces increases by:

A) 0.17%
B) 0.34%
C) 0.51%
D) 0.13%
E) 0.27%
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سؤال
Object A, with heat capacity CA and initially at temperature TA, is placed in thermal contact with object B, with heat capacity CB and initially at temperature TB. The combination is thermally isolated. If the heat capacities are independent of the temperature and no phase changes occur, the final temperature of both objects is:

A) (CATA - CBTB)/(CA + CB)
B) (CATA + CBTB)/(CA + CB)
C) (CATA - CBTB)/(CA - CB)
D) (CA - CB)<strong>Object A, with heat capacity C<sub>A</sub> and initially at temperature T<sub>A</sub>, is placed in thermal contact with object B, with heat capacity C<sub>B</sub> and initially at temperature T<sub>B</sub>. The combination is thermally isolated. If the heat capacities are independent of the temperature and no phase changes occur, the final temperature of both objects is:</strong> A) (C<sub>A</sub>T<sub>A</sub> - C<sub>B</sub>T<sub>B</sub>)/(C<sub>A</sub> + C<sub>B</sub>) B) (C<sub>A</sub>T<sub>A</sub> + C<sub>B</sub>T<sub>B</sub>)/(C<sub>A</sub> + C<sub>B</sub>) C) (C<sub>A</sub>T<sub>A</sub> - C<sub>B</sub>T<sub>B</sub>)/(C<sub>A</sub> - C<sub>B</sub>) D) (C<sub>A</sub> - C<sub>B</sub>)  E) (C<sub>A</sub> + C<sub>B</sub>)  <div style=padding-top: 35px>
E) (CA + CB)11ef181b_aacf_e68f_b5ce_19b6b0f164d3_TB10137_11
سؤال
Two notes are an "octave" apart.The ratio of their frequencies is:

A) 8
B) 10
C) <strong>Two notes are an octave apart.The ratio of their frequencies is:</strong> A) 8 B) 10 C)   D) 2 E)   <div style=padding-top: 35px>
D) 2
E) <strong>Two notes are an octave apart.The ratio of their frequencies is:</strong> A) 8 B) 10 C)   D) 2 E)   <div style=padding-top: 35px>
سؤال
The Doppler shift formula for the frequency detected is
<strong>The Doppler shift formula for the frequency detected is   Where ƒ ' is the frequency emitted, v is the speed of sound, v<sub>D</sub> is the speed of the detector, and v<sub>s</sub> is the speed of the source. Suppose the source is traveling at 5 m/s away from the detector, the detector is traveling at 7 m/s toward the source, and there is a 3 m/s wind blowing from the source toward the detector. The values that should be substituted into the Doppler shift equation are:</strong> A) v<sub>D</sub> = 7 m/s and v<sub>s</sub> = 5 m/s B) v<sub>D</sub> = 10 m/s and v<sub>s</sub> = 8 m/s C) v<sub>D</sub> = 4 m/s and v<sub>s</sub> = 2 m/s D) v<sub>D</sub> = 10 m/s and v<sub>s</sub> = 2 m/s E) v<sub>D</sub> = 4 m/s and v<sub>s</sub> = 8 m/s <div style=padding-top: 35px>
Where ƒ ' is the frequency emitted, v is the speed of sound, vD is the speed of the detector, and vs is the speed of the source. Suppose the source is traveling at 5 m/s away from the detector, the detector is traveling at 7 m/s toward the source, and there is a 3 m/s wind blowing from the source toward the detector. The values that should be substituted into the Doppler shift equation are:

A) vD = 7 m/s and vs = 5 m/s
B) vD = 10 m/s and vs = 8 m/s
C) vD = 4 m/s and vs = 2 m/s
D) vD = 10 m/s and vs = 2 m/s
E) vD = 4 m/s and vs = 8 m/s
سؤال
Here are the equations for the three waves traveling on separate strings. Rank them according to the maxium transverse speed, least to greatest.
Wave 1: y(x,t) = (2.0 mm) sin [(4.0 m-1)x - (3.0 s-1)t]
Wave 2: y(x,t) = (1.0 mm) sin [(8.0 m-1)x - (4.0 s-1)t]
Wave 3: y(x,t) = (1.0 mm) sin [(4.0 m-1)x - (8.0 s-1)t]

A) 1, 2, 3
B) 1, 3, 2
C) 2, 1, 3
D) 2, 3, 1
E) 3, 1, 2
سؤال
The mathematical forms for the three sinusoidal traveling waves are gives by
Wave 1: y(x,t) = (2 cm) sin (3x - 6t)
Wave 2: y(x,t) = (3 cm) sin (4x - 12t)
Wave 3: y(x,t) = (4 cm) sin (5x - 11t)
Where x is in meters and t is in seconds. Of these waves:

A) wave 1 has the greatest wave speed and the greatest maximum transverse string speed
B) wave 2 has the greatest wave speed and wave 1 has the greatest maxmium transverse string speed
C) wave 3 has the greatest wave speed and the greatest maximum transverse string speed
D) wave 2 has the greatest wave speed and wave 3 has the greatest maximum transverse string speed
E) wave 3 has the greatest wave speed and wave 2 has the greatest maximum transverse string speed
سؤال
Two traveling sinusoidal waves interfere to produce a wave with the mathematical form
Y(x,t) = ym sin(kx +  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)  <div style=padding-top: 35px>  t + α\alpha ).
If the value of  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)  <div style=padding-top: 35px>  is appropriately chosen, the two waves might be:

A)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)  <div style=padding-top: 35px>
B)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)  <div style=padding-top: 35px>
C)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)  <div style=padding-top: 35px>
D)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)  <div style=padding-top: 35px>
E) <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)  <div style=padding-top: 35px>
سؤال
Which of the following represents a standing wave?

A) y = (6.0 mm)sin[(3.0 m-1)x + (2.0 s-1)t] - (6.0 mm)cos[(3.0 m-1)x + 2.0]
B) y = (6.0 mm)cos[(3.0 m-1)x - (2.0 s-1)t] + (6.0 mm)cos[(2.0 s-1)t + 3.0 m-1)x]
C) y = (6.0 mm)cos[(3.0 m-1)x - (2.0 s-1)t] - (6.0 mm)sin[(2.0 s-1)t - 3.0]
D) y = (6.0 mm)sin[(3.0 m-1)x - (2.0 s-1)t] - (6.0 mm)cos[(2.0 s-1)t + 3.0 m-1)x]
E) y = (6.0 mm)sin[(3.0 m-1)x] + (6.0 mm)cos[(2.0 s-1)t]
سؤال
If the length of a simple pendulum is doubled, its period will:

A) halve
B) <strong>If the length of a simple pendulum is doubled, its period will:</strong> A) halve B)   C)   D) double E) remain the same <div style=padding-top: 35px>
C) <strong>If the length of a simple pendulum is doubled, its period will:</strong> A) halve B)   C)   D) double E) remain the same <div style=padding-top: 35px>
D) double
E) remain the same
سؤال
Five hoops are each pivoted at a point on the rim and allowed to swing as physical pendulums. The masses and radii are
Hoop 1: M = 150g and R = 50 cm
Hoop 2: M = 200g and R = 40 cm
Hoop 3: M = 250g and R = 30 cm
Hoop 4: M = 300g and R = 20 cm
Hoop 5: M = 350g and R = 10 cm
Order the hoops according to the periods of their motions, smallest to largest.

A) 1, 2, 3, 4, 5
B) 5, 4, 3, 2, 1
C) 1, 2, 3, 5, 4
D) 1, 2, 5, 4, 3
E) 5, 4, 1, 2, 3
سؤال
The density of water is 1.0 g/cm3. The density of the oil in the left column of the U-tube shown below is:
<strong>The density of water is 1.0 g/cm<sup>3</sup>. The density of the oil in the left column of the U-tube shown below is:  </strong> A) 0.20 g/cm<sup>3</sup> B) 0.80 g/cm<sup>3</sup> C) 1.0 g/cm<sup>3</sup> D) 1.3 g/cm<sup>3</sup> E) 5.0 g/cm<sup>3</sup> <div style=padding-top: 35px>

A) 0.20 g/cm3
B) 0.80 g/cm3
C) 1.0 g/cm3
D) 1.3 g/cm3
E) 5.0 g/cm3
سؤال
An incompressible liquid flows along the pipe as shown. The ratio of the speeds v2/v1 is:
<strong>An incompressible liquid flows along the pipe as shown. The ratio of the speeds v<sub>2</sub>/v<sub>1</sub> is:  </strong> A) A<sub>1</sub>/A<sub>2</sub> B) A<sub>2</sub>/A<sub>1</sub> C)   D)   E) v<sub>1</sub>/v<sub>2</sub> <div style=padding-top: 35px>

A) A1/A2
B) A2/A1
C) <strong>An incompressible liquid flows along the pipe as shown. The ratio of the speeds v<sub>2</sub>/v<sub>1</sub> is:  </strong> A) A<sub>1</sub>/A<sub>2</sub> B) A<sub>2</sub>/A<sub>1</sub> C)   D)   E) v<sub>1</sub>/v<sub>2</sub> <div style=padding-top: 35px>
D) <strong>An incompressible liquid flows along the pipe as shown. The ratio of the speeds v<sub>2</sub>/v<sub>1</sub> is:  </strong> A) A<sub>1</sub>/A<sub>2</sub> B) A<sub>2</sub>/A<sub>1</sub> C)   D)   E) v<sub>1</sub>/v<sub>2</sub> <div style=padding-top: 35px>
E) v1/v2
سؤال
A water line enters a house 2.0 m below ground. A smaller diameter pipe carries water to a faucet 5.0 m above ground, on the second floor. Water flows at 2.0 m/s in the main line and at 7.0 m/s on the second floor. Take the density of water to be 1.0 x103 kg/m3. The diffenernce in pressure in the main line is 2.0 x 105 Pa, then the pressure on the second floor is:

A) 7.5 x 104 Pa with the main line at the higher pressure
B) 2.65 x104 Pa with the main line at the higher pressure
C) 7.5 x 104 Pa with the main line at the lower pressure
D) 2.65 x 104 Pa with the main line at the lower pressure
E) 9.4 x 104 Pa with the main line at the higher pressure
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Deck 3: Oscillations, Fluids, Waves, Temperature, Heat, and the First Law of Thermodynamics
1
When the temperature of a copper penny is increased by 100 C °\degree its diameter increases by 0.17%. The area of one of its faces increases by:

A) 0.17%
B) 0.34%
C) 0.51%
D) 0.13%
E) 0.27%
0.34%
2
Object A, with heat capacity CA and initially at temperature TA, is placed in thermal contact with object B, with heat capacity CB and initially at temperature TB. The combination is thermally isolated. If the heat capacities are independent of the temperature and no phase changes occur, the final temperature of both objects is:

A) (CATA - CBTB)/(CA + CB)
B) (CATA + CBTB)/(CA + CB)
C) (CATA - CBTB)/(CA - CB)
D) (CA - CB)<strong>Object A, with heat capacity C<sub>A</sub> and initially at temperature T<sub>A</sub>, is placed in thermal contact with object B, with heat capacity C<sub>B</sub> and initially at temperature T<sub>B</sub>. The combination is thermally isolated. If the heat capacities are independent of the temperature and no phase changes occur, the final temperature of both objects is:</strong> A) (C<sub>A</sub>T<sub>A</sub> - C<sub>B</sub>T<sub>B</sub>)/(C<sub>A</sub> + C<sub>B</sub>) B) (C<sub>A</sub>T<sub>A</sub> + C<sub>B</sub>T<sub>B</sub>)/(C<sub>A</sub> + C<sub>B</sub>) C) (C<sub>A</sub>T<sub>A</sub> - C<sub>B</sub>T<sub>B</sub>)/(C<sub>A</sub> - C<sub>B</sub>) D) (C<sub>A</sub> - C<sub>B</sub>)  E) (C<sub>A</sub> + C<sub>B</sub>)
E) (CA + CB)11ef181b_aacf_e68f_b5ce_19b6b0f164d3_TB10137_11
(CATA + CBTB)/(CA + CB)
3
Two notes are an "octave" apart.The ratio of their frequencies is:

A) 8
B) 10
C) <strong>Two notes are an octave apart.The ratio of their frequencies is:</strong> A) 8 B) 10 C)   D) 2 E)
D) 2
E) <strong>Two notes are an octave apart.The ratio of their frequencies is:</strong> A) 8 B) 10 C)   D) 2 E)
2
4
The Doppler shift formula for the frequency detected is
<strong>The Doppler shift formula for the frequency detected is   Where ƒ ' is the frequency emitted, v is the speed of sound, v<sub>D</sub> is the speed of the detector, and v<sub>s</sub> is the speed of the source. Suppose the source is traveling at 5 m/s away from the detector, the detector is traveling at 7 m/s toward the source, and there is a 3 m/s wind blowing from the source toward the detector. The values that should be substituted into the Doppler shift equation are:</strong> A) v<sub>D</sub> = 7 m/s and v<sub>s</sub> = 5 m/s B) v<sub>D</sub> = 10 m/s and v<sub>s</sub> = 8 m/s C) v<sub>D</sub> = 4 m/s and v<sub>s</sub> = 2 m/s D) v<sub>D</sub> = 10 m/s and v<sub>s</sub> = 2 m/s E) v<sub>D</sub> = 4 m/s and v<sub>s</sub> = 8 m/s
Where ƒ ' is the frequency emitted, v is the speed of sound, vD is the speed of the detector, and vs is the speed of the source. Suppose the source is traveling at 5 m/s away from the detector, the detector is traveling at 7 m/s toward the source, and there is a 3 m/s wind blowing from the source toward the detector. The values that should be substituted into the Doppler shift equation are:

A) vD = 7 m/s and vs = 5 m/s
B) vD = 10 m/s and vs = 8 m/s
C) vD = 4 m/s and vs = 2 m/s
D) vD = 10 m/s and vs = 2 m/s
E) vD = 4 m/s and vs = 8 m/s
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5
Here are the equations for the three waves traveling on separate strings. Rank them according to the maxium transverse speed, least to greatest.
Wave 1: y(x,t) = (2.0 mm) sin [(4.0 m-1)x - (3.0 s-1)t]
Wave 2: y(x,t) = (1.0 mm) sin [(8.0 m-1)x - (4.0 s-1)t]
Wave 3: y(x,t) = (1.0 mm) sin [(4.0 m-1)x - (8.0 s-1)t]

A) 1, 2, 3
B) 1, 3, 2
C) 2, 1, 3
D) 2, 3, 1
E) 3, 1, 2
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6
The mathematical forms for the three sinusoidal traveling waves are gives by
Wave 1: y(x,t) = (2 cm) sin (3x - 6t)
Wave 2: y(x,t) = (3 cm) sin (4x - 12t)
Wave 3: y(x,t) = (4 cm) sin (5x - 11t)
Where x is in meters and t is in seconds. Of these waves:

A) wave 1 has the greatest wave speed and the greatest maximum transverse string speed
B) wave 2 has the greatest wave speed and wave 1 has the greatest maxmium transverse string speed
C) wave 3 has the greatest wave speed and the greatest maximum transverse string speed
D) wave 2 has the greatest wave speed and wave 3 has the greatest maximum transverse string speed
E) wave 3 has the greatest wave speed and wave 2 has the greatest maximum transverse string speed
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7
Two traveling sinusoidal waves interfere to produce a wave with the mathematical form
Y(x,t) = ym sin(kx +  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)   t + α\alpha ).
If the value of  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)   is appropriately chosen, the two waves might be:

A)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)
B)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)
C)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)
D)  <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)
E) <strong>Two traveling sinusoidal waves interfere to produce a wave with the mathematical form Y(x,t) = y<sub>m</sub> sin(kx +  t +  \alpha ). If the value of  is appropriately chosen, the two waves might be:</strong> A)   B)   C)   D)   E)
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8
Which of the following represents a standing wave?

A) y = (6.0 mm)sin[(3.0 m-1)x + (2.0 s-1)t] - (6.0 mm)cos[(3.0 m-1)x + 2.0]
B) y = (6.0 mm)cos[(3.0 m-1)x - (2.0 s-1)t] + (6.0 mm)cos[(2.0 s-1)t + 3.0 m-1)x]
C) y = (6.0 mm)cos[(3.0 m-1)x - (2.0 s-1)t] - (6.0 mm)sin[(2.0 s-1)t - 3.0]
D) y = (6.0 mm)sin[(3.0 m-1)x - (2.0 s-1)t] - (6.0 mm)cos[(2.0 s-1)t + 3.0 m-1)x]
E) y = (6.0 mm)sin[(3.0 m-1)x] + (6.0 mm)cos[(2.0 s-1)t]
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9
If the length of a simple pendulum is doubled, its period will:

A) halve
B) <strong>If the length of a simple pendulum is doubled, its period will:</strong> A) halve B)   C)   D) double E) remain the same
C) <strong>If the length of a simple pendulum is doubled, its period will:</strong> A) halve B)   C)   D) double E) remain the same
D) double
E) remain the same
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10
Five hoops are each pivoted at a point on the rim and allowed to swing as physical pendulums. The masses and radii are
Hoop 1: M = 150g and R = 50 cm
Hoop 2: M = 200g and R = 40 cm
Hoop 3: M = 250g and R = 30 cm
Hoop 4: M = 300g and R = 20 cm
Hoop 5: M = 350g and R = 10 cm
Order the hoops according to the periods of their motions, smallest to largest.

A) 1, 2, 3, 4, 5
B) 5, 4, 3, 2, 1
C) 1, 2, 3, 5, 4
D) 1, 2, 5, 4, 3
E) 5, 4, 1, 2, 3
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11
The density of water is 1.0 g/cm3. The density of the oil in the left column of the U-tube shown below is:
<strong>The density of water is 1.0 g/cm<sup>3</sup>. The density of the oil in the left column of the U-tube shown below is:  </strong> A) 0.20 g/cm<sup>3</sup> B) 0.80 g/cm<sup>3</sup> C) 1.0 g/cm<sup>3</sup> D) 1.3 g/cm<sup>3</sup> E) 5.0 g/cm<sup>3</sup>

A) 0.20 g/cm3
B) 0.80 g/cm3
C) 1.0 g/cm3
D) 1.3 g/cm3
E) 5.0 g/cm3
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12
An incompressible liquid flows along the pipe as shown. The ratio of the speeds v2/v1 is:
<strong>An incompressible liquid flows along the pipe as shown. The ratio of the speeds v<sub>2</sub>/v<sub>1</sub> is:  </strong> A) A<sub>1</sub>/A<sub>2</sub> B) A<sub>2</sub>/A<sub>1</sub> C)   D)   E) v<sub>1</sub>/v<sub>2</sub>

A) A1/A2
B) A2/A1
C) <strong>An incompressible liquid flows along the pipe as shown. The ratio of the speeds v<sub>2</sub>/v<sub>1</sub> is:  </strong> A) A<sub>1</sub>/A<sub>2</sub> B) A<sub>2</sub>/A<sub>1</sub> C)   D)   E) v<sub>1</sub>/v<sub>2</sub>
D) <strong>An incompressible liquid flows along the pipe as shown. The ratio of the speeds v<sub>2</sub>/v<sub>1</sub> is:  </strong> A) A<sub>1</sub>/A<sub>2</sub> B) A<sub>2</sub>/A<sub>1</sub> C)   D)   E) v<sub>1</sub>/v<sub>2</sub>
E) v1/v2
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13
A water line enters a house 2.0 m below ground. A smaller diameter pipe carries water to a faucet 5.0 m above ground, on the second floor. Water flows at 2.0 m/s in the main line and at 7.0 m/s on the second floor. Take the density of water to be 1.0 x103 kg/m3. The diffenernce in pressure in the main line is 2.0 x 105 Pa, then the pressure on the second floor is:

A) 7.5 x 104 Pa with the main line at the higher pressure
B) 2.65 x104 Pa with the main line at the higher pressure
C) 7.5 x 104 Pa with the main line at the lower pressure
D) 2.65 x 104 Pa with the main line at the lower pressure
E) 9.4 x 104 Pa with the main line at the higher pressure
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افتح القفل للوصول البطاقات البالغ عددها 13 في هذه المجموعة.