2. The rate of change of volume with the rate of
change of liquid inside is considered.
Change of the flow rate with respect to the
time and the initial height of the liquid
column is taken.
3. liquid-propellant rockets.
◦ Propellant tanks are often drained at extremely
large flow rate.
◦ This is used to find-out the time taken to empty the
tank.
4. Flow field considered is that of an
incompressible fluid.
Tank was taken as a cylindrical of radius “a”
Central axis of the tank was taken
perpendicular to earth surface.
Draining is said to be a combined action of
gravity and the net pressure on the head.
Rate of change of volume is taken dependent
of the height of fluid column.
8. 1. Take 3 different vessels of different &
uniform cross-sectional areas.
2. Fill the vessels with a similar liquid to a
definite height (h).
3. Measure the amount of liquid removed from
the vessel in a definite time (5 Seconds)
4. Take the volume of liquid removed from the
vessel in 1 second
5. Plot the graph of v and h.
11. From these calculations we can conclude that;
◦ We can derivate an equation from a proportional
relationship and using a graphical method, we can
verify the equation.
◦ The rate of change of volume is directly
proportional to the rate of change of height of the
liquid column.
◦ The amount of liquid removed from a vessel is
equal to the product of the cross sectional area and
change of height.
12. Thesis on “Surface deformations in a draining
cylindrical tank.” By Marshall, Franklin Lester
www.efunda.com – Calculations on draining a
tank
www.practicalphysics.edu – Methodology of
practical