Figure shows a stream of fluid emerging from a tube in the base of an open tank. Obtain an expression for `'y'` in terms of `theta` and `'h'`. Can exceed `'h'`?

Figure shows how the stream of water emerging from a faucet necks donw as it falls. The area changes from A_(0) to A through a fall of h. At what rate does the water flow from the tap ?

Figure shows how the stream of water emerging from a faucet necks donw as it falls. The area changes from A_(0) to A through a fall of h. At what rate does the water flow from the tap ?

The nature of a solution can be expressed in terms of its [H_(3)O^(+)]. Explain.

A stream of non-viscous liquid emerges from a very short outlet tube at the base of a large . Open tank , in which the depth of liquid is h. The tube is at a fixed angle theta to the ground as shown in the figure. The maximum height of the stream y is

A stream of non-viscous liquid emerges from a very short outlet tube at the base of a large . Open tank , in which the depth of liquid is h. The tube is at a fixed angle theta to the ground as shown in the figure. The maximum height of the stream y is

Water stand at a heigh H in a tank whose sides are vertical. An orifice is made at the depth h on one of the wall Fig. 7(c).25 . The emerging stream of water strikes at the distance R from the tank on the floor./ Find the relation for R in term of h, and H. When R is maxmimum, how h and H are related.

The height of the water in a tank is H. The range of the liquid emerging out from a hole in the wall of the tank at a depth (3H)/4 from the upper surface of water, will be