11.07.2015 Views

Radiography in Modern Industry - Kodak

Radiography in Modern Industry - Kodak

Radiography in Modern Industry - Kodak

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

If the milliamperage rema<strong>in</strong>s constant and the x-ray <strong>in</strong>tensity is varied by chang<strong>in</strong>g the focus-filmdistance, the compensat<strong>in</strong>g changes shown <strong>in</strong> Table VI should be made <strong>in</strong> the exposure time.Table VI gives a rough estimate of the deviations from the rules given <strong>in</strong> the forego<strong>in</strong>g sectionthat are necessitated by failure of the reciprocity law for exposures with fluorescent <strong>in</strong>tensify<strong>in</strong>gscreens. It must be emphasized that the figures <strong>in</strong> column 3 are only approximate. The exactvalues of the factors vary widely with the <strong>in</strong>tensity of the fluorescent light and with the density ofthe radiograph.When distance is held constant, the milliamperage may be <strong>in</strong>creased or decreased by a factor of2, and the new exposure time may be calculated by the method shown <strong>in</strong> "Time-DistanceRelation", without <strong>in</strong>troduc<strong>in</strong>g errors caused by failure of the reciprocity law, which are serious <strong>in</strong>practice.LogarithmsS<strong>in</strong>ce logarithms are used a great deal <strong>in</strong> the follow<strong>in</strong>g section, a brief discussion of them is<strong>in</strong>cluded here. Some handbooks and <strong>in</strong>termediate algebra texts give a more detailed treatment.Before discuss<strong>in</strong>g logarithms, it is necessary to def<strong>in</strong>e the term "power". The power of a numberis the product obta<strong>in</strong>ed when the number is multiplied by itself a given number of times. Thus, 10= 10 x 10 = 1000; 5 = 5 2 x 5 = 25. In the first example, 1000 is the third power of 10; <strong>in</strong> thesecond, 25 is the second power of 5, or 5 raised to the second power. The superscript figure 2 isknown as the exponent. Fractional exponents are used to denote roots.The common logarithm of a number is the exponent of the power to which 10 must be raised togive the number <strong>in</strong> question. For example, the logarithm of 100 is 2. The logarithm of 316 equals2.50, or log 316 = 250; the logarithm of 1000 equals 3, or log 1000 = 3. It is also said that 1000 isthe antilogarithm of 3 or antilog 3 = 1000.<strong>Radiography</strong> <strong>in</strong> <strong>Modern</strong> <strong>Industry</strong> 63

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!