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)
AP681…………………………………
Option 1: pressure range
0.1 bar…………………….001
0.2 bar…………………….002
0.5 bar…………………….005
0.10 bar…………………….010
0.20 bar…………………….020
0.50 bar…………………….050
0.100 bar…………………….100
0.200 bar ……………………200
0.400 bar…………………….500
others on request (*) 999
Option 2:offset adjustment
0mV/V+/- 0.2mV/V……………………………………. 0
others on request(*)…………………………………… 9
Option 3:sensitivtity adjustment
Without………………………………………………………. 0
With on request………………………………………………………..9
Option 4:TC-Zero adjustment
TK-0 +/-0.02%FS/K………………………………………………………………. 1
TK-0 +/-0.01%FS/K………………………………………………………………. 2
Others on request (*)…………………………………………………………………9
Option 5:linearity, hyseresis , repeatability
+/-0.2…1.5%FS…………………………………………………………………………………….. 0
selected on request(*)………………………………………………………………………………… 9
Option 6:electrical connection
4 pins (2.54mm pitch)………………………………………………………………………………………………….01
4 pretinned soldering pads (2.54mm pitch)………………………………………………………………………………………02
Flexprint NOMEX 50.8 mm –4 polog/4pins………………………………………………………………………………………04
Ribbon cable 50.8mm –4 pins………………………………………………………………………………………. 05
Tin only on Lo (-)………………………………………………………………………………………..20
Tin only on S (+)……………………………………………………………………………………. 21
Others on request (*)………………………………………………………………………………… … ... 99
Option 7:additional coating
Without……………………………………………………………………………………………………………………………………01
Parylene…………………………………………………………………………………………………………………………………..02
Others on request (*)………………………………………………………………………………………………………………………… 99