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SCEBs - University of Colorado Boulder

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The equation <strong>of</strong> the trend-line was used to calculate the strength for a prism with<br />

an aspect ratio <strong>of</strong> 2 as follows:<br />

# <strong>of</strong> Stacked<br />

Blocks in Prism<br />

(height = 3.625 in)<br />

psi<br />

0.<br />

887<br />

0.<br />

887<br />

y 565.<br />

85<br />

x 565.<br />

85<br />

2 306.<br />

0<br />

Aspect<br />

Ratio<br />

Test Data<br />

UCS [psi]<br />

Calculated<br />

UCS from<br />

Trend-line [psi]<br />

Prism UCS value/<br />

UCS value for an<br />

aspect ratio <strong>of</strong> 2<br />

1 0.5 1112.0 1014.4 3.3<br />

2 1.0 506.4 548.5 1.8<br />

3 1.6 328.9 382.8 1.3<br />

4 2.1 300.5 296.6 1.0<br />

5 2.6 276.2 243.3 0.8<br />

Table 5.1: Aspect Ratio Results on UCS<br />

The last column in Table 5.1 gives the values <strong>of</strong> the ratio between each prism‟s<br />

UCS and the UCS <strong>of</strong> a prism with an aspect ratio <strong>of</strong> 2.0. These factors can be used to<br />

infer the UCS <strong>of</strong> a SCEB unit in the field from testing a single block in the laboratory.<br />

5.2.1.2. Young‟s Modulus (E) vs. Aspect Ratio<br />

A similar analysis was performed to analyze the effect <strong>of</strong> the aspect ratio on the<br />

prism‟s Young Modulus (E). The results presented in Table 5.2 and Figure 5.19 show a<br />

reduction in the prism‟s E value as the aspect ratio increases. Again, a non-linear trend-<br />

line was applied to the test results.<br />

70

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