An inverted hollow cylinder is pushed into the water as is shown in Fig. P2.66. Determine the distance, \(\ell\), that the water rises in the cylinder as a function of the depth, \(d\), of the lower edge of the cylinder. Plot the results for \(0 \leq d \leq H\), when \(H\) is equal to \(1 \mathrm{~m}\). Assume the temperature of the air within the cylinder remains constant.

Figure P2.66

Transcribed Image Text:

Water H Open end -D- T