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<br /> 0 5 10 15 20 25 30 35 40 <br /> 0.50 <br /> 12 <br /> 0.45 <br />,...., 11 <br />J: <br />..........0.40 10 <br />J: <br />0 <br />.~ 0.35 9 <br />'-" <br />.?:. 0.30 8,...., <br /> .s:: <br />:J 7.......... <br />0" E <br />a...J 0.25 6E <br />L.. '-" <br />Q) 0.20 5 <br />- <br />0 <br />:i= 0.15 4 <br />~ 3 <br />g 0.10 2 <br />(/) <br /> 0.05 <br /> 0.00 0 <br /> 0 5 10 15 20 25 30 35 40 <br /> Ze (d8Z) <br />Figure 1. . Plots of three different Ze-S relationships showing the effE;lct of varying the ~ coefficient while the a coefficient <br />remains constant. <br /> <br /> <br /> <br /> 0 5 10 15 20 25 30 35 40 <br /> 0.50 I <br /> 12 <br /> 0.45 1 <br />,...., 11 <br />J: <br />..........0.40 10 <br />J: <br />0 <br />.~ 0.35 9 <br />'-" <br />:i. 0.30 8,...., <br /> .s:: <br />:J 7.......... <br />0". E <br />a...J 0.25 6E <br />L.. '-" <br />Q) 0.20 5 <br />- <br />c <br />:i= 0.15 4 <br />~ 3 <br />g 0.10 <br />(/) 2 <br /> 0.05 1 <br /> 0.00 0 <br /> 0 5 10 15 20 25 30 35 40 <br /> Ze (d8Z) <br />Figure 2. - Plots of three different Ze-S relationships showing the effect of varying the a coefficient while the ~ coefficient <br />remains constant. <br /> 22 <br /> <br /> <br />