Effect of Temperature, Pressure and Humidity
Trending Questions
Use the formula v=√γPρ to explain why the speed of sound in air is independent of pressure, increases with temperature, increases with humidity.
- 664 m/s
- 166 m/s
- 1155 m/s
- 1328 m/s
- less than v.
- nothing can be said.
- more than v.
- equal to v.
[molecular weight of neon =2.02×10−2 kg/mol and of water vapour =1.8×10−2 kg/mol. Given that water vapour is triatomic]
- 1.023
- 1.055
- 1.5
- 1.8
- 14
- 12
- 2
- 4
A tuning fork is used to produce resonance in a glass tube. The length of the air column in this tube can be adjusted by a variable piston. At room temperature of 27 degree C two successive resonances are produced at 20 cm and 73 cm column length. If the frequency of the tuning fork is 320 Hz, the velocity of sound in air at 27 degree C is
330 m/s
339 m/s
350 m/s
300 m/s
- f and λ will remain same.
- f will remain the same but λ will increase.
- f will remain the same but λ will decrease.
- f will increase and λ will decrease.
- is proportional to the atmospheric pressure.
- is proportional to the square of atmospheric pressure.
- is proportional to the square root of atmospheric pressure
- does not depend on atmospheric pressure.
At what temperature will the speed of sound in hydrogen be the same as in oxygen at 1000 C? Molar masses of oxygen and hydrogen are in the ratio 16:1.
−2570C
−570C
−170C
−249.70C
What is the effect of increase of pressure on speed of sound in air.
The extension in a string obeying Hookes law is . The speed of sound in the stretched string is . If the extension in the string is increased to , the speed of sound will be
- Light waves only
- Sound waves only
- Both light and sound waves
- None of the above
The ratio of densities of nitrogen and oxygen is 14:16. The temperature at which the speed of sound in nitrogen will be same as that in oxygen at 55∘C is
35°C
48°C
65°C
14°C
Find the change in the volume of 1.0 litre kerosene when it is subjected to an extra pressure of 2.0×105Nm−2 from the following data. Density of kerosene =800kgm−3 and speed of sound in kerosene = 1330ms−1.
- d1 d2
- √(d1 d2)
- √(d2d1)
- √(d1d2)
Where α is a constant.
- t=2lα(√T2+√T1)
- t=2αl(√T2+√T1)
- t=2lα(T2+T1)
- t=2lα(√T2+√T1)
On a winter day sound travels 336 meters in one second. Find the atmospheric temperature. Speed of sound at 0∘ C = 332 m s−1.
7∘C.
14∘C.
0∘C.
None of these
A submerged scuba diver hears the sound of a boat horn directly above her on the surface of the lake. At the same time, a friend on dry land 22.0 m from the boat also hears the horn (fig). The horn is 1.2 m above the surface of the water. What is the distance (labeled by "?” in fig) from the horn to the diver? Both air and water are at 20∘C.
Bwater=2.2× 109 Pa, γair=1.4, Mair≈ 30g
90.5 m
50 m
10 m
None of these
Wave velocity
Frequency
Wavelength
Amplitude
Speed of sound in air is found to be 344ms at 80∘ C. Find the change in speed of sound for a 1∘ C increase in temperature.
None of these
1 m/s
0.6 m/s
0.01 m/s
The bulk modulus and the density of water are greater than those of air. With this much of information, we can say that velocity of sound in air
cannot be compared with its value in water
Is larger than its value in water
Is smaller than its value in water
Is equal to its value in water
- Displacement amplitude
- Wavelength
- Time period
- Frequency
When two waves are mutually coherent it means that
The speed of sound as measured by a student in the laboratory on a winter day is 340 m s−1 when the room temperature is 17∘ C. What speed will be measured by another student repeating the experiment on a day when the room temperature is 32∘ C?
None of these
333 m/s
340 m/s
350 m/s
- in winter
- in summer
- in all seasons
- none of these
The absolute temperature of air in a region linearly increases from T1 to T2 in a space of width d. Find the time taken by a sound wave to go through the region in terms of T1, T2, d and the speed v of sound at 273 K.
None of these