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)
Pressure Calibration Equipment
05
Corporate Headquarters
2900 Saturn St #B
Brea, CA 92821, USA
Salt Lake City Office
1364 West State Rd. Suite 101
Pleasant Grove, UT 84062, USA
Phone: 714-998-6899 Email: sales@additel.com
Rev # 20240511
Specifications for ADT783 Pressure Modules
Standard Compound Gauge Pressure Module for ADT783-1K / 3.6K
Model
Compound Gauge pressure
Media
Precision
[2]
(%FS)
Accuracy
[3] [4]
(
% FS
)
Suggested
Contoller
Compatibility
1st range
[1]
2nd range
ADT151-XX-CP3.6K (-15~3600) psi / (-1~250) bar (-15~1500) psi / (-1~100) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-3.6K only
ADT151-XX-CP3K (-15~3000) psi
/
(-1~200) bar (-15~1500)psi / (-1~100) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-3.6K only
ADT151-XX-CP2K (-15~2000) psi / (-1~140) bar (-15~1000) psi / (-1~70) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-3.6K only
ADT151-XX-CP1K (-15~1000) psi / (-1~70) bar (-15~500) psi / (-1~35) bar G,L
0.007
(0.01)
0.01
(0.02)
Both
ADT151-XX-CP500 (-15~500) psi / (-1~35) bar (-15~300) psi / (-1~20) bar G,L
0.007
(0.01)
0.01
(0.02)
Both
ADT151-XX-CP300 (-15~300) psi /(-1~20) bar (-15~150) psi / (-1~10) bar G,L
0.007
(0.01)
0.01
(0.02)
Both
ADT151-XX-CP150 (-15~150) psi / (-1~10) bar (-15~60) psi / (-1~4) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-1K only
ADT151-XX-CP100 (-15~100) psi / (-1~7) bar (-15~50) psi / (-1~3.5) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-1K only
ADT151-XX-CP50 (-15~50) psi / (-1~3.5) bar (-15~30) psi / (-1~2) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-1K only
ADT151-XX-CP35 (-15~35) psi / (-1~2
.
5) bar (-15~15) psi / (-1~1) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-1K only
ADT151-XX-CP30 (-15~30) psi / (-1~2) bar (-15~15) psi / (-1~1) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-1K only
ADT151-XX-CP15 (-15~15) psi / (-1~1) bar (-10~10) psi / (-0.7~0.7) bar G,L
0.007
(0.01)
0.01
(0.02)
ADT783-1K only
The following tables provide information regarding our ADT151 modular pressure sensors that are designed to easily
mount in the front bays of the ADT783 Pressure controller. Our differential pressure (DP) and compound pressure (CP)
module accuracy specications include linearity, hysteresis, repeatability, temperature compensation and annual
drift, precision specications include linearity, hysteresis, repeatability, resolution, and temperature compensation.
Both the DP and CP style gauges can be zeroed by the controller from time to time to mitigate the effect of zero drift.
The specications are valid from 15°C~35°C. We recommend that these pressure models be calibration annually.
[1] The overload pressure of all pressure modules is 150%FS, and the burst pressure of modules: DP20:100mbar, DP100 / DP50 /DP30:1000mbar,
DP400 / DP300 / DP200 / DP150: 4000 mbar, DP800 / DP1000:10000 mbar.
[2] FS specication applies to the span of the range.
[3] Precision: the error components include linearity, hysteresis, repeatability, resolution, and temperature compensation.
[4] Accuracy: the error components include linearity, hysteresis, repeatability, resolution, reference standard measurement uncertainty, annual drift,
temperature compensation, K=2.
[5] Recommended calibration period 180 days.
Differential Pressure Module for ADT783-D
Model
Differential Pressure
Measurement
Type
Media
Precision
[2] [3]
(%FS)
Accuracy
[4]
(
% FS
)
1st range
[1]
2nd range
ADT151-XX-DP1K
(-400~1000) inH2O
(-1000~2500) mbar
(-400~400) inH2O
(-1000~1000) mbar
DP G
0.015 0.02
ADT151-XX-DP800
(-400~800) inH2O
(-1000~2000) mbar
(-400~400) inH2O
(-1000~1000) mbar
DP G
0.015 0.02
ADT151-XX-DP400
(-400~400) inH2O
(-1000~1000) mbar
(-200~200) inH2O
(-500~500) mbar
DP G
0.015 0.02
ADT151-XX-DP300
(-300~300) inH2O
(-700~700) mbar
(-150~150) inH2O
(-350~350) mbar
DP G
0.015
0.02
ADT151-XX-DP200
(-200~200) inH2O
(-500~500) mbar
(-100~100) inH2O
(-250~250) mbar
DP G
0.015 0.02
ADT151-XX-DP150
(-150~150) inH2O
(-350~350) mbar
(-100~100) inH2O
(-250~250) mbar
DP G
0.015 0.02
ADT151-XX-DP100
(-100~100) inH2O
(-250~250) mbar
(-50~50) inH2O
(-125~125) mbar
DP G
0.015 0.02
ADT151-XX-DP50
(-50~50) inH2O
(-125~125) mbar
(-30~30) inH2O
(-75~75) mbar
DP G
0.015 0.02
ADT151-XX-DP30
(-30~30) inH2O
(-75~75) mbar
(-20~20) inH2O
(-50~50) mbar
DP G
0.015 0.02
ADT151-XX-DP20
[5]
(-20~20)inH2O
(-50~50)mbar
(-10~10) inH2O
(-25~25)mbar
DP G
0.015 0.02
[1] The overload pressure of all pressure modules is 110%FS, and the burst pressure is 200%FS, the burst pressure of CP150 is 130%FS.
[2] Precision: the error components include linearity, hysteresis, repeatability, resolution, and temperature compensation.
[3] FS specication applies to the span of the range.
[4] Accuracy: the error components include linearity, hysteresis, repeatability, resolution, reference standard measurement uncertainty, annual drift,
temperature compensation, K=2.
[5] Sealed gauge pressure for CP2K,CP3K,CP3.6K.