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| 1. | \(P_1=P_2\) | 2. | \(P_1=2P_2\) |
| 3. | \(\Large\frac{P_1}{28}= \frac{P_2}{44}\) | 4. | \(28P_1=44P_2\) |
Consider a mole of a sample of hydrogen gas at NTP. Then:
| 1. | the volume of the gas is exactly \(2.24\times10^{-2}\, \text{m}^3.\) |
| 2. | the volume of the gas is approximately \(2.24\times10^{-2}\, \text{m}^3.\) |
| 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. |
| 1. | increases. |
| 2. | decreases. |
| 3. | remains constant. |
| 4. | first increases, then decreases. |