Новое решение
en/5.5.11.md
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| + | ### Statement | ||
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| + | $5.5.11.$ [Insert the problem statement] | ||
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| + | ### Solution | ||
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| + | In order that the pressure of gas in a container with constant volume $V_0$ and temperature $T_0$ increases from atmospheric pressure $P_0$ to $P$, the number of moles of gas molecules must increase by $(P-P_0)V_0/(RT_0)$. Each stroke of the pump injects gas of volume $V$ at atmospheric pressure $P_0$ and temperature $T_0$, which has $P_0V/(RT_0)$ moles of gas molecules, into the container. Thus, the number of strokes required is $(P-P_0)V_0/(P_0V)$. | ||
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| + | #### Answer | ||
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| + | [Insert a concise answer or boxed result] | ||
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| ### Statement | |||
| $5.5.11.$ [Insert the problem statement] | |||
| ### Solution | |||
| In order that the pressure of gas in a container with constant volume $V_0$ and temperature $T_0$ increases from atmospheric pressure $P_0$ to $P$, the number of moles of gas molecules must increase by $(P-P_0)V_0/(RT_0)$. Each stroke of the pump injects gas of volume $V$ at atmospheric pressure $P_0$ and temperature $T_0$, which has $P_0V/(RT_0)$ moles of gas molecules, into the container. Thus, the number of strokes required is $(P-P_0)V_0/(P_0V)$. | |||
| #### Answer | |||
| [Insert a concise answer or boxed result] | |||