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![Digital-Messschieber / Schieblehre für Blechdicke, Schnabellänge 50 oder 80 mm](https://wepo24.de/media/image/20/70/9c/67085a93f45646526_600x600.jpg)
- Artikel-Nr.: M6708-02026177
Digital-Messschieber / Schieblehre für Blechdicke, Schnabellänge 50 oder 80 mm mit... mehr
Produktinformationen "Digital-Messschieber / Schieblehre für Blechdicke, Schnabellänge 50 oder 80 mm"
Digital-Messschieber / Schieblehre für Blechdicke, Schnabellänge 50 oder 80 mm
mit Tellermessflächen
aus rostfreiem Stahl, gehärtet
mit Metallgehäuse
Ablesung 0,01 mm oder 0,0005“
im Etui
Digital caliper for sheet thickness, jaws 50 or 80 mm
with disc measuring faces
made of stainless steel, hardened
with metal casing
reading 0,01 mm or 0,0005“
in case
![](data:image/png;base64,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)
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)
mit Tellermessflächen
aus rostfreiem Stahl, gehärtet
mit Metallgehäuse
Ablesung 0,01 mm oder 0,0005“
im Etui
Digital caliper for sheet thickness, jaws 50 or 80 mm
with disc measuring faces
made of stainless steel, hardened
with metal casing
reading 0,01 mm or 0,0005“
in case
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