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Qhafor Ameen Hamasur

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Chapter Three<br />

Laboratory tests<br />

strength was done through an equation proposed by Thuro et al. (2001) as in<br />

Fig (3-2), which shows the shape correction for L/D ratio from 1-3 in the<br />

calculation of UCS as follows:<br />

UCS * = UCS (0.925+0.036*L/D) ………..(3-2)<br />

Where: UCS * =Calculated unconfined compressive strength of an equivalent<br />

2:1 Length/Diameter specimen.<br />

UCS=Measured unconfined compressive strength of the specimen tested<br />

L=Test core length (height).<br />

D=Test core diameter.<br />

Also due to the effect of size (core diameter) on the uniaxial compressive<br />

strength value, the below equation (Hoek and Brown,1980) is used:<br />

б ci (d) = б ci (50) (50/d) 0.18 ……………….(3-3)<br />

Where: б ci (d) = Unconfined compressive strength of specimen of diameter d.<br />

б ci (50) = Unconfined compressive strength of 50mm diameter specimen.<br />

From the above equation, the unconfined compressive strength of 50mm<br />

diameter specimen can be calculated, which is the acceptable size in the rock<br />

mass classification systems.<br />

The results of the unconfined compression test for core specimens of both<br />

surface sections and boreholes are shown in tables (3-1) and (3-2)<br />

respectively.<br />

3-3-Point load test<br />

An extensive investigation by Broch and Franklin (1972) proved that this<br />

test has a great importance in rock mechanics and engineering geology as an<br />

indirect measure of the UCS, and it was regarded as a standard test by the<br />

international society of rock mechanics in 1973 (Bieniawski, 1975).<br />

This test is widely used in practice due to easiness of the test, simplicity of<br />

specimen preparation and possible field application (Gunsallus and Kulhawy,<br />

1984).<br />

The test is performed according to the procedure of Brook (1985) and<br />

ISRM (1985).The point load test involves the compressing of a rock sample<br />

between conical steel platens until failure occurs, Fig (3-3), in which the point<br />

35

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