Pipe Volume Calculation
Dear All,
I want to calculate volume of pipeline (other tha physical measurement of length and pipe size) connected to outlet of Known Volume of Air Receiver filled with Compressed Air. With what approach should I proceed to solve. Ref attached excel.
Regards,
Harshad Katre
I want to calculate volume of pipeline (other tha physical measurement of length and pipe size) connected to outlet of Known Volume of Air Receiver filled with Compressed Air. With what approach should I proceed to solve. Ref attached excel.
Regards,
Harshad Katre
Replies
-
Santhosh MJust apply the method of finding volume flow rate(volume per unit time) at the outlet of the receiver tank,
when,
the outlet volume flow rate = inlet volume flow rate when the receiver tank is full of fluid -
Santhosh MSimple.. 😀
-
Harshad KatreSantosh,
I didn't get what do you want to say. Please elaborate.
Thanking you. -
Santhosh Mjust make the receiver tank filled with fluid,
at this state
outlet volume flow rate will be equal to the inlet volume flow rate
So with this condition volume of the pipeline can be easily calculated... hope u understand... -
Harshad KatreI think this will give Air Leakage Rate. My question is to calculate unknown pipe line volume.
You are reading an archived discussion.
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https://data:image/jpeg;base64,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
We all had discussed and agreed that, the next in the line event for our popular debate competition will be scheduled on Aug 06, 2014 at 7:00 PM (IST).
The...
How much power and thrust is required to propel 1kg of mass through water...and how is thrust measured