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Radiography in Modern Industry - Kodak

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where the slope of the characteristic curve is greatest. For Film Z, as has been po<strong>in</strong>ted out, theregion of greatest slope is <strong>in</strong> the central part of the curve. For Films X and Y, however, the slope--and hence the film contrast cont<strong>in</strong>uously <strong>in</strong>creases throughout the useful density range. Thecurves of most <strong>in</strong>dustrial x-ray films are similar to those of Films X and Y.Use Of The Characteristic CurveThe characteristic curve can be used to solve quantitative problems aris<strong>in</strong>g <strong>in</strong> radiography, <strong>in</strong> thepreparation of technique charts, and <strong>in</strong> radiographic research. Ideally, characteristic curves madeunder the radiographic conditions actually encountered should be used <strong>in</strong> solv<strong>in</strong>g practicalproblems. However, it is not always possible to produce characteristic curves <strong>in</strong> a radiographicdepartment, and curves prepared elsewhere must be used. Such curves prove adequate formany purposes although it must be remembered that the shape of the characteristic curve andthe speed of a film relative to that of another depend strongly on develop<strong>in</strong>g conditions. Theaccuracy atta<strong>in</strong>ed when us<strong>in</strong>g "ready-made" characteristic curves is governed largely by thesimilarity between the develop<strong>in</strong>g conditions used <strong>in</strong> produc<strong>in</strong>g the characteristic curves andthose for the film, whose densities are to be evaluated.A few examples of the quantitative use of characteristic curves are worked out below. In theexamples below, D is used for density and log E for the logarithm of the relative exposure.Example 1: Suppose a radiograph made on Film Z (See Figure 48) with an exposure of 12 mAm<strong>in</strong>has a density of 0.8 <strong>in</strong> the region of maximum <strong>in</strong>terest. It is desired to <strong>in</strong>crease the density to2.0 for the sake of the <strong>in</strong>creased contrast there available.1. Log E at D = 2.0 is 1.622. Log E at D = 0.8 is 1.003. Difference <strong>in</strong> log E is 0.62Antilogarithm of this difference is 4.2Therefore, the orig<strong>in</strong>al exposure is multiplied by 4.2 giv<strong>in</strong>g 50 mA-m<strong>in</strong> to produce a density of 2.0.<strong>Radiography</strong> <strong>in</strong> <strong>Modern</strong> <strong>Industry</strong> 71

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