Boyle's Law
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Air at sea level is dense. This is a practical application of
Boyle's law
Dalton's law
Charle's law
Avogadro's law
- T1=T2=T3
- T1<T2<T3
- T1>T2>T3
- T1>T2=T3
A gas occupies a volume of 300 cc at 27∘C and 620 mm pressure. The volume of the gas at 47∘C and 640 mm pressure is
260cc
310cc
390cc
450cc
According to the kinetic theory of gases, the effect of an increase in temperature on the distribution of molecular speeds is that
The most probable speed increases
The distribution becomes broader
The fraction of molecules, with most probable speed increases
Area under distribution curve remains the same as that of under lower temperature
- A - Q; B - P; C - R; D - S
- A - S; B - R; C - S; D - R
- A - Q; B - P; C - S; D - R
- A - Q; B - S; C - R; D - Q
- 0.561 mmol
- 0.716 mmol
- 0.222 mmol
- 0.828 mmol
(The density of the lake and mercury are 1 g/ml and 13.6 g/ml respectively. Ignore the surface tension)
- 453 m
- 651 m
- 784m
- 102 m
- 0.053 mol/L
- 0.15 mol/L
- 0.05 mol/L
- 1.0 mol/L
The correct order of temperature will be
- T1<T2<T3
- T1=T2=T3
- T1>T2=T3
- T1>T2>T3
Given: Patm=76 cm of Hg
- 3.53 cm
- 10.52 cm
- 9.50 cm
- 4.61 cm
If pressure becomes double at the same absolute temperature on 2 L CO2 , then the volume of CO2
2 L
4 L
25 L
1 L
The following graph correctly reflects log P vs log (1V) for a finite amount of gas at a constant temperature - True or False?
True
False
- 125 mmHg
- 150 mmHg
- 410 mmHg
- 205 mmHg