A 2-m-tall cylinder has a small hole in the bottom as in Fig. Q2. It is filled with liquid water 1 m high, on top of which is a 1 m-high air column at atmospheric pressure of 100 kPa. As the liquid water near the hole has a higher P than 100 kPa, it runs out. Assume a slow process with constant T. Will the flow ever stop? When?
A 2-m-tall cylinder has a small hole in the bottom as in Fig. Q2. It is filled with liquid water 1 m high, on top of which is a 1 m-high air column at atmospheric pressure of 100 kPa. As the liquid water near the hole has a higher P than 100 kPa, it runs out. Assume a slow process with constant T. Will the flow ever stop? When?
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