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Norm

ÖNORM EN ISO 6789-2

Issue date: 2018 05 01

Assembly tools for screws and nuts - Hand torque tools - Part 2: Requirements for calibration and determination of measurement uncertainty (ISO 6789-2:2017)

This document specifies the method for the calibration of hand torque tools and describes the method of calculation of measurement uncertainties for the calibration. Thi...
Valid
Publisher:
Austrian Standards International
Format:
Digital | 52 Pages
Language:
German | English | Download GER/ENG
Optionally co-design standards:
This document specifies the method for the calibration of hand torque tools and describes the method of calculation of measurement uncertainties for the calibration. This document specifies the minimum requirements for the calibration of the torque measurement device where the relative measurement uncertainty interval, W´md, is not already provided by a traceable calibration certificate. ISO 6789 is applicable for the step by step (static) and continuous (quasi-static) calibration of torque measurement devices, the torque of which is defined by measuring of the elastic form change of a deformable body or a measured variable which is in proportion to the torque. This document applies to hand torque tools which are classified as indicating torque tools (Type I) and setting torque tools (Type II).
ÖNORM EN ISO 6789-2
2018 05 01
Assembly tools for screws and nuts - Hand torque tools - Part 2: Requirements for calibration and de...
Norm
ÖNORM EN ISO 6789-2
2017 08 01
Assembly tools for screws and nuts - Hand torque tools - Part 2: Requirements for calibration and de...
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ÖNORM EN ISO 6789
2003 10 01
Assembly tools for screws and nuts - Hand torque tools - Requirements and test methods for design co...
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ÖNORM EN 26789
1994 07 01
Assembly tools for screws and nuts - Hand torque tools - Requirements and test methods (ISO 6789:199...
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Issue date : 2017 02 23
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ISO 6789-2:2017
Issue date : 2017 02 23
Assembly tools for screws and nuts — Hand torque tools — Part 2: Requirements for calibration and determination of measurement uncertainty