The average kinetic energy of a gas molecule can be determined by knowing: [RPET 2000, MP PET 2010]
1. The number of molecules in the gas
2. The pressure of the gas only
3. The temperature of the gas only
4. None of the above is enough by itself
Volume, pressure, and temperature of an ideal gas are \(V\), \(P\), and \(T\) respectively. If the mass of its molecule is \(m\), then its density is: [\(k\)=Boltzmann's constant]
1. | \(mkT\) | 2. | \(P \over kT\) |
3. | \(P \over kTV\) | 4. | \(Pm \over kT\) |
One liter of gas A and two liters of gas B, both having the same temperature 100C and the same pressure 2.5 bar will have the ratio of average kinetic energies of their molecules as:
1. 1:1
2. 1:2
3. 1:4
4. 4:1
On 0C, the pressure measured by the barometer is 760 mm. What will be pressure at 100C? [AFMC 2002]
1. 760 mm
2. 730 mm
3. 780 mm
4. None of these
By what percentage, should the pressure of a given mass of gas be increased, so as to decrease its volume by 10% at a constant temperature?
1. 5%
2. 7.2 %
3. 12.5%
4. 11.1%
In the adjacent V-T diagram what is the relation between ?
1.
2.
3.
4. cannot be predicated
Which one of the following graph is correct at constant pressure?
1. | 2. | ||
3. | 4. |
The root-mean-square velocity of the molecules in a sample of helium is of that of the molecules in a sample of hydrogen. If the temperature of the hydrogen gas is 0C, that of the helium sample is about:
1. 0C
2. 5.6C
3. 273C
4. 100C
The kinetic energy of one gram molecule of a gas at standard temperature and pressure is: (R = 8.31 J/mol-K)
1. 0.56
2.
3.
4.
Gases exert pressure on the walls of containing vessel because the gas molecules:
1. Possess momentum
2. collide with each other
3. have finite volume
4. obey gas laws