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ISO 1209-2:2007

Current

Current

The latest, up-to-date edition.

Rigid cellular plastics Determination of flexural properties Part 2: Determination of flexural strength and apparent flexural modulus of elasticity

Available format(s)

PDF , PDF 3 Users , PDF 5 Users , PDF 9 Users

Language(s)

English

Published date

04-05-2007

€40.00
Excluding VAT

ISO 1209-2:2007 specifies a method for determining the flexural strength and the apparent flexural modulus of elasticity of rigid cellular plastics.

DevelopmentNote
Supersedes ISO 1209 (04/2001) Supersedes ISO/DIS 1209-2. (05/2007)
DocumentType
Standard
Pages
5
PublisherName
International Organization for Standardization
Status
Current
Supersedes

Standards Relationship
UNE-ISO 1209-2:2011 Identical
NEN ISO 1209-2 : 2007 Identical
DIN 53423:1975-11 Corresponds
UNE 53204-2:2001 Identical

ISO 178:2010 Plastics Determination of flexural properties
08/30188330 DC : DRAFT AUG 2008 BS EN ISO 178 - PLASTICS - DETERMINATION OF FLEXURAL PROPERTIES
DIN EN ISO 178:2013-09 PLASTICS - DETERMINATION OF FLEXURAL PROPERTIES (ISO 178:2010 + AMD.1:2013)
I.S. EN ISO 178:2010 PLASTICS - DETERMINATION OF FLEXURAL PROPERTIES (ISO 178:2010)
ISO 4422-3:1996 Pipes and fittings made of unplasticized poly(vinyl chloride) (PVC-U) for water supply Specifications Part 3: Fittings and joints
UNI EN ISO 178 : 2013 PLASTICS - DETERMINATION OF FLEXURAL PROPERTIES
BS EN ISO 178 : 2010 PLASTICS - DETERMINATION OF FLEXURAL PROPERTIES
BS 2782-3.335A(1993) : AMD 8638 METHODS OF TESTING PLASTICS - MECHANICAL PROPERTIES - DETERMINATION OF FLEXURAL PROPERTIES
17/30335677 DC : 0 BS EN ISO 178 - PLASTICS - DETERMINATION OF FLEXURAL PROPERTIES
ISO 4422-5:1997 Pipes and fittings made of unplasticized poly(vinyl chloride) (PVC-U) for water supply Specifications Part 5: Fitness for purpose of the system
ISO 14236:2000 Plastics pipes and fittings Mechanical-joint compression fittings for use with polyethylene pressure pipes in water supply systems

ISO 1923:1981 Cellular plastics and rubbers — Determination of linear dimensions

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