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The testing of a cylinder of tabby or a test prism cut from a tabby wall should yield a stress strain curve when stress is plotted against strain. The modulus of elasticity of a tabby sample can then be obtained. The results of this test are a measure of the stiffness of the material, and are useful in determining the stability of unbraced walls.

+----r======== + si)(l + si + s~)

Also sino:

= V(Oi, 1C + cPi) . hl(Ol, 1C + cPl) = -h(Oi,1C + cPi) . Vl (Ol , 1C + cPl)



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Ev = EVI cos 0: + E hl sin 0: E h = -EVI sino: + Eh r coso:

(2.3.26)

(2.3.27a) (2.3.27b) (2.3.28a) (2.3.28b) (2.3.28c) (2.3.28d) (2.3.29a) (2.3.29b) (2.3.29c) (2.3.29d)

Tv(sx, Sy) = TVl cos2 0: + Th l sin2 0: + Ul coso: sino: Th(Sx, Sy) = TVl sin 2 0: + Thl cos2 0: - Ul coso: sino: U(sx,Sy) = -(TVI - Th l ) sin 20: + Ul(COS 2 0: - sin2 0:) V(sx, Sy) = Vi





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But the Left Scale graph (Figure 6.34) does away with the price disparity by having each security depend on its own, independent scale. The price range on the left (from 80 cents to nearly $2.70) and the price range on the right (from $40.50 to $42.70) give both graphs the room they need to present themselves and, to no surprise, the graphs are inversely related (one graph being a put option, in this case). Note that in the Option Controls module, the Compare with Stock checkbox automatically loads the stock chart corresponding to an option chart. It does this by taking advantage of the Left Scale feature.

U = 2Re(Ev EiJ V = 2Im(Ev EiJ Ul = 2Re(EvI E'h,) Vi = 2Im(EvI E hl )

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Many of the methods of testing concrete and masonry can be applied to tabby. Because of its continuity, which is superior to unit masonry, testing can be applied easily to samples, assuming that the samples can be removed, transported, trimmed, and capped without crumbling. Olivia Alison, curator of the Telfair Museum of Art, saved several cores obtained from HVAC work completed at the Owens-Thomas House at the Telfair Museum of Art in Savannah. These cores, 45/8 inches in diameter, were taken from the thick interior walls of the mansion.

The emissivity formulas of SPM of 1 Section 3.2 are to be used for TVll Thll Ul , and Vi. Thus Tv(sx, Sy) = T {ev(Ol, 1C + <Pl) cos2 0: + eh(Ol, 1C + cPl) sin 2 a + e3(Ol,1C + cPdcoso:sino:} (2.3.30) where T is the physical temperature and ev , eh, and e3 are given by (1.3.31), (1.3.29), and (1.3.50), respectively with the incident and scattered angles in the formulas all changed to Ol, cPl, ia, and fll. For example, in (1.3.29), we need to substitute kl- i as follows sin 0l cos cPlXl + k sin 0l sin cPlfll On the other hand, we substitute kl- by kl- -+ k sin Ok cos <PkXl + k sin Ok sin <PkYl

(2.3.31)

Th = T {ev(OI, 1C + 4>1) sin 2 a + eh(OI, 1C + 4>1) cos 2 a - e3(01, 1C + 4>1) cos a sin a} U = T {- [ev(OI, 1C + 4>1) - eh(OI,.1C + 4>1)] sin2a + e3(OI, 1C + 4>1)(COS2 a - sin2 a)} V = e4(OI, 1C + 4>1)

(2.3.32) (2.3.33) (2.3.34)

where e4 is given by (1.3.57) with the same substitution of (2.3.31). The brightness temperatures are to be weighted by the probability density function of the slope distribution. The tilting angles of large scale roughness also affect the surface area that is projected along the line of sight. To study the projection, consider an incident wave in direction ki on x-z plane of a one-dimensional surface. Let the surface be composed of facets, each of slope Sj, length lj, and normal nj, j = 1, ... , N where N is the number of facets. Then the probability of occurrence of slope Sj as viewed by the radiometer is

-l'n"

p(sx)

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