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Mathematical procedures logarithms

Appendix 1 Mathematical Procedures A1 Al.l Exponential Notation A1 A1.2 Logarithms A4 A1.3 Graphing Functions A6 A1.4 Solving Quadratic Equations A7 A1.5 Uncertainties in Measurements AlO Appendix 2 The Quantitative Kinetic Molecular Model A13... [Pg.1156]

If you have done little chemistry before, these pages are for you, too. They contain a brief but systematic summary of the basic concepts and calculations of chemistry that you should know before studying the chapters in the text. You can return to them as needed. If you need to review the mathematics required for chemistry, especially algebra and logarithms, Appendix I has a brief review of the important procedures. [Pg.29]

It is evident that the separate determination of the chemical and physical (diffusional) constants is much more difficult in comparison with conventional experiments where only the total thickness of the growing ApBq layer is measured, with the further search for its growth law by means of mathematical treatment of the results using linear, parabolic, logarithmic and other dependences (see, for example, Refs 6, 7, 13). However, the former procedure ultimately gives a more complete description of the interaction in the examined reaction couple A-B compared to the latter. [Pg.32]

Because of its mathematical properties, the standard deviation a is almost exclusively used to measure the dispersion of the partiele size distribution. When the skewed particle size distribution shown in Fig. 9 is replotted using the logarithm of the particle size, the skewed curve is transformed into a symmetrical bellshaped curve as shown in Fig. 10. This transformation is of great significance and importance in that a symmetrical bell-shaped distribution is amenable to all the statistical procedures developed for the normal or gaussian distribution. [Pg.33]

A variety of mathematical forms have been proposed to describe the creep behavior of adhesives and polymers in an empirical fashion. The simplest procedure is called the log-log method based on the assumption that the logarithm of the secondary creep rate is linearly... [Pg.567]


See other pages where Mathematical procedures logarithms is mentioned: [Pg.903]    [Pg.555]    [Pg.114]    [Pg.274]    [Pg.214]    [Pg.90]    [Pg.549]    [Pg.232]    [Pg.372]    [Pg.1814]    [Pg.40]    [Pg.41]    [Pg.18]   
See also in sourсe #XX -- [ Pg.4 , Pg.6 ]




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