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Join Date: Jun 2010
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Fuel Storage Tank Calibration

06/22/2010 9:57 PM

Hi everyone, can anyone send me a spreadsheet sample for the day-to-day calibration of a 10,000 liters fuel storage tank, this could help me monitor the daily consumption of fuel inside the plant. you may send it to my email misfitz_twenty3@yahoo.com. Thank You Very Much.

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#1

Re: Fuel Storage Tank Calibration

06/22/2010 11:09 PM

What are the shape, dimensions, orientation, and type of heads for this tank?

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#4
In reply to #1

Re: Fuel Storage Tank Calibration

06/25/2010 9:26 PM

The tank is actually actually a cylindrical tank with a capacity of 10,000 liters with D=1.75m, L=4.5m, supported horizontally with flat base, i would like to know the close approximation of the fuel level inside the tank to monitor the day-day fuel consumption of the plant. Thank You.

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#2

Re: Fuel Storage Tank Calibration

06/23/2010 3:24 AM

→ Perry, "The Chemical Engineer's Handbook", any edition. The mathematics is relatively simple and may be found in the chapter on mathematics.

It is highly inadvisable to publish an e-mail address in a global international forum like CR4. E-mail addresses are easily harvested by spam-bots, which quickly bombard the address with scams for non-prescription pharmaceuticals, adverts for personal services and appliances, and just about any money-grabbing scam under the sun. The address is quickly rendered practically unusable.

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#3
In reply to #2

Re: Fuel Storage Tank Calibration

06/23/2010 4:11 AM

Hey, you never know. If spam is the only interaction you can get, maybe it's worth the hassle of a bit too much interaction.

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#5

Re: Fuel Storage Tank Calibration

06/26/2010 2:10 AM

I'm guessing that the tank wall is 10 mm thick; slight variation from this should be insignificant for your purpose. This makes the internal dimensions Φ1.73 m x 4.48 m, and the full volume 10,530 L (unless there are internal structures).

If the tank is vertical, each 100 L ≈ 4.2545 cm. (448x100/10,530)

If the tank is horizontal, and the fuel is at height h above the inside bottom, then the fuel volume V is:

V = 1000 [pi 0.8652 4.48 {cos-1[(0.865-h)/0.865] 0.8652 4.48 /180} - (0.865-h) √(1.73h+h2)].

(I think, but ± the effect of 3 beers...) A spreadsheet might be handy here.

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