1. | in \(P={\dfrac{m}{M}}RT\), \(m\) is the mass of gas per unit volume. |
2. | \(P={\dfrac{m}{M}}RT\), \(m\) is the mass of one molecule of gas. | in
3. | in \(P=\dfrac{1}{3} \dfrac{m N}{V} V_{r m s}^2\), \(m\) is the total mass of gas. |
4. | in \(V_{r m s}=\sqrt{\dfrac{3 k T}{m}}\), \(m\) is the total mass of the gas. |
1. | 2. | ||
3. | 4. |
Consider a mole of a sample of hydrogen gas at NTP. Then:
1. | the volume of the gas is exactly \(2.24\times10^{-2}\) m3. |
2. | the volume of the gas is approximately \(2.24\times10^{-2}\) m3. |
3. | the gas will be in thermal equilibrium with \(1\) mole of oxygen gas at NTP. |
4. | the gas will be in thermodynamic equilibrium with \(1\) mole of oxygen at NTP. |
An inflated rubber balloon contains one mole of an ideal gas, has a pressure \(P,\) volume \(V\) and temperature \(T.\) If the temperature rises to \(1.1T,\) and the volume is increased to \(1.05V,\) the final pressure will be:
1. | \(1.1P\) |
2. | \(P\) |
3. | less than \(P\) |
4. | between \(P\) and \(1.1P\) |
1. | same as the pressure initially. |
2. | \(2\) times the pressure initially. |
3. | \(10\) times the pressure initially. |
4. | \(20\) times the pressure initially. |
A cylinder containing an ideal gas is in a vertical position and has a piston of mass \(M\) that is able to move up or down without friction (figure). If the temperature is increased,
1. | both \(P\) and \(V\) of the gas will change. |
2. | only \(P\) will increase according to Charles' law. |
3. | \(V\) will change but not \(P.\) |
4. | \(P\) will change but not \(V.\) |
Which of the following diagrams (figure) depicts ideal gas behaviour?
1. | (a), (c) | 2. | (a), (d) |
3. | (c), (d) | 4. | (a), (b) |
1. | mass density, the mass of the gas. |
2. | number density, molar mass. |
3. | mass density, molar mass. |
4. | number density, the mass of the gas. |