I conducted tension tests on two materials; a 3d printed abs beam and a plastic buckle with textile straps.

Sam helped me to cut the abs part out with a hand saw.

Measured the dimension: Area = 18.09mm * 4.56mm; L = 20.61mm.

Here is the result. Blue indicates the stress-strain curve; Red is the trend line of the linear part which is relevant to the elastic modulus.

I stopped the testing due to the deformation at the clamped area.

source: http://en.wikipedia.org/wiki/Young%27s_modulus

Following the formula, the Young’s modulus for this object is calculated as: E = (2000N/(18.09mm*4.56mm))/((1.2mm-0.3mm)/20.61mm) = 555.22[N/mm^2] = 555.22[MPa] = 0.56 [GPa].

It is almost one-third of the Young’s Modulus of ordinary ABS plastics.

source: http://www.engineeringtoolbox.com/young-modulus-d_417.html

There observed some stress and deformation left on the material.

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I cut this buckle piece out from a neck strap.

The object consists of the strap parts (textile) and the buckle part (plastic) between them.

Here is the result. Blue indicates the relationship between load and extension; Red is the trend line of the linear part.

383.44 N (39.13 Kg) was the maximum load before it broke.

Red circle indicates some slack was resolved then. I observed enough tension on the straps and the buckle parts after 10mm and onwards till it was broken. 

The connection between the strap and the buckle was broken.

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