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Innen-Messschraube / Mikrometer mit Einstellring geeignet zur Messung von Sacklochbohrungen... mehr
Produktinformationen "Innen-Messschraube / Mikrometer mit Einstellring"
Innen-Messschraube / Mikrometer mit Einstellring
geeignet zur Messung von Sacklochbohrungen
mit Hartmetall - Messflächen
Skala und Nonius mattverchromt
Ablesung 0,001 mm
Genauigkeit 0,004 mm
mit Einstellring
im Etui
Internal micrometer with setting ring
for blind bore, with carbide measuring faces
satin chrome finished
reading 0,001 mm
accuracy 0,004 mm
with setting gauge
![](data:image/png;base64,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)
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)
geeignet zur Messung von Sacklochbohrungen
mit Hartmetall - Messflächen
Skala und Nonius mattverchromt
Ablesung 0,001 mm
Genauigkeit 0,004 mm
mit Einstellring
im Etui
Internal micrometer with setting ring
for blind bore, with carbide measuring faces
satin chrome finished
reading 0,001 mm
accuracy 0,004 mm
with setting gauge
in case
Weiterführende Links zu "Innen-Messschraube / Mikrometer mit Einstellring"
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