Storage Tank Design Flashcards
Define ‘Flash Point’
The lowest temperature where vapours form an ignitable mixture given an ignition source.
Name the 3 main types of storage tanks.
1) Fixed roof
2) Internal floating roof
3) External roof
When is a fixed roof storage tank suitable? Give 2 examples.
Very high flash points - must not ignite.
eg. water & fuel oil
When is an internal floating roof storage tank suitable? Give 2 examples.
Low flash points. Has fixed & floating roof suitable for countries with lots of rain.
eg. gasoline, ethanol
When is an external floating roof storage tank suitable? Give 2 examples of suitable fluids.
Medium flash points. No fixed roof suitable for dry countries.
eg. naptha, kerosene
What is the purpose of a floating roof?
It sits directly on top of the fluid to prevent vapour escaping.
When is a spiral staircase required on a storage tank?
If the tank is more than 4m tall.
What determines whether a roof is self-supporting or supported? What quantities are used for each?
Roof pitch slope must be sufficiently steep to support itself. A 1:5 pitch can be self-supported. A 1:12 pitch uses a roof support
Name 10 features on a fixed roof storage tank.
1) Roof manhole
2) Shell manhole
3) Dip-tube (sample)
4) Pressure/vacuum vent
5) Staircase
6) Gauge float/liquid level indicator
7) Inlet nozzle
8) Outlet nozzle
9) Railing (if > 4m tall)
10) Fixed roof
What is the purpose of the pressure/vacuum vent? What vacuum does it operate at?
It prevents build up of vapour & relieves internal pressure build up. It operates at a slight vacuum of 0.19kPa.
What is the conversion for barrel (bbl) to m3?
1 bbl = 0.1637 m3
How do you calculate volume in a cylindrical tank?
V = (pi x D^2)/4 x L
When are short, fat tanks & tall, thin tanks used?
Short, fat = used in windy or seismically active areas & where soil bearing strength is low.
Tall, thin = ground space available small & soil bearing strength higher
What is the wall & bottom surface area (SA) of a cylinder?
SA wall = pi x D x L
SA bottom = (pi x D^2)/4
What is the surface area (SA) of a conical roof?
SA = (pi x D)/2 x s
where s = slope.
Derive the formula for the slope of a conical roof assuming a self supporting roof?
Self-supporting r:h = 1:5.
s^2 = h^2 + r^2
s = sqrt [(13D^2)/50]
Derive the formula for the slope of a conical roof assuming a supported roof?
Supported r:h = 1:12
s^2 = h^2 + r^2
s = sqrt [(145D^2)/576]