The root-mean-square (RMS) speed of oxygen molecules at a certain absolute temperature is v. If the temperature is doubled and the oxygen gas dissociates into atomic oxygen, the RMS speed would be:
1. V
2.
3. 2 v
4. 2
At what temperature is the root mean square speed of molecules of hydrogen twice as that at STP?
1. \(273~\text K\)
2. \(546~\text K\)
3. \(819~\text K\)
4. \(1092~\text K\)
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. | \(\dfrac{P}{kT}\) |
3. | \(\dfrac{P}{kTV}\) | 4. | \(\dfrac{Pm}{kT}\) |
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 equation is known as:
1. Perfect gas equation
2. Joule Thomson's equation
3. Vander Waal's equation
4. Maxwell's equation
The temperature of an ideal gas is increased from to . The r.m.s. speed of its molecules becomes-
1. twice
2. half
3. four times
4. one fourth
An ideal gas is filled in a vessel, then
1. If it is placed inside a moving train, its temperature increases
2. Its centre of mass moves randomly
3. Its temperature remains constant in a moving car
4. None of these
The molecular weight of two gases is \(M_1\) and \(M_2.\) At any temperature, the ratio of root mean square velocities \(v_1\) and \(v_2\) will be:
1. \(\sqrt{\frac{M_1}{M_2}}\)
2. \(\sqrt{\frac{M_2}{M_1}}\)
3. \(\sqrt{\frac{M_1+M_2}{M_1-M_2}}\)
4. \(\sqrt{\frac{M_1-M_2}{M_1+M_2}}\)
According to the kinetic theory of gases, at absolute zero temperature: [AIIM 1998; UPSEAT 2000]
1. Water freezes
2. Liquid helium freezes
3. Molecular motion stops
4. Liquid hydrogen freezes