Pop (with the same properties as water) flows from a 4-in.-diameter pop container that contains three holes as shown in Fig. P3.103 (see Video 3.9). The diameter of each fluid stream is \(0.15 \mathrm{in}\)., and the distance between holes is \(2 \mathrm{in}\). If viscous effects are negligible and quasi-steady conditions are assumed, determine the time at which the pop stops draining from the top hole. Assume the pop surface is 2 in. above the top hole when \(t=0\). Compare your results with the time you measure from the video.

Figure P3.103

Transcribed Image Text:

Surface at=0 4 in.- 2 in. 10.15 in. 2 in. 2 in.