what is the meaning of wet leg & where is it used?
Answer / devendra_kushwaha27
A process used to determine the differential pressure
present within a liquid-filled space.
The formula for determining the differential pressure
within a wet leg design is: d/p = h (SG)
Where: d/p = differential pressure, h = height of liquid
present, and SG = specific gravity
When the process vapors condense at normal ambient
temperatures or are corrosive, this reference leg can be
filled to form a wet leg. If the process condensate is
corrosive, unstable, or undesirable to use to fill the wet
leg, this reference leg can be filled with an inert liquid.
| Is This Answer Correct ? | 18 Yes | 0 No |
is any standard angle for thermowell mounting for horizontal and vertical pipe lines?
In Boiler Drum Level- Level control valve how can it tuning (PID)?
What are different types of orifice plates?
What is the meaning of wet leg
My flow transmitter range is 0-1000mmwc.DCS range is 0- 100m3/hr.What is correspond out put in terms of milliamps if my flow is 65m3/hr
What is the definition of direct acting valve & reverse acting valve
what is pneumatic control system?
what is intrument termination what is commisioning
how the flow rate is measured from a pipe with the help of pressure?
which type of rtd is good for any system,2wire,3wire or 4 wire
Whatis the reset ofset and control system in instrumentation
0 Answers Asyad International Company, CAE, Sugar Factory,
what is the way of measuring air flow in air duct?explaim instruments used and DP creation in line?
Civil Engineering (5086)
Mechanical Engineering (4453)
Electrical Engineering (16638)
Electronics Communications (3918)
Chemical Engineering (1095)
Aeronautical Engineering (239)
Bio Engineering (96)
Metallurgy (361)
Industrial Engineering (259)
Instrumentation (3014)
Automobile Engineering (332)
Mechatronics Engineering (97)
Marine Engineering (124)
Power Plant Engineering (172)
Textile Engineering (575)
Production Engineering (25)
Satellite Systems Engineering (106)
Engineering AllOther (1379)