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Applications normal curve

An application of curve fitting using Kalaidograph [123] is shown in Figure 2.32. The experimental data are plotted as a differential lo-g-probability graph and the program asked to fit a trimodal log-normal equation to the graph ... [Pg.123]

Depending on the requirements and costs, one method may be chosen over another provided it registers sufficient reliability. For example, whereas visual inspection is unreliable for small defects compared to an instrument inspection, in some aerospace in-service applications, it can be more cost-effective or practical to use visual inspection on a frequent basis than to conduct a more sensitive and costly instrument inspection less frequently to achieve the same service reliability of a component. It is common to specify that inspections require a signal-to-noise ratio (SNR) of >2.5 for the system sensitivity to the detection criteria of designated features in a calibration standard. Under a normal curve distribution, this would provide better than 98.7% detectability. [Pg.428]

This type of comparison of the moments of RTD curves of two models has wide applicability. For large the RTD curve becomes increasingly symmetrical and approaches the normal curve of the dispersion model and a comparison of these two curves allows one to relate the two models. The range where these conversion equations are valid is determined by the range of the validity of each of the models. [Pg.78]

Grade efficiency curves derived for practical applications normally do not pass through the origin. This can be explained bearing in mind that, as has been previously described, some separation devices are flow dividers, and so the underflow always contains a certain quantity of very fine particles which simply follow the flow, and are split in the same ratio as the liquid. In order... [Pg.330]

The application of SW technique was tested on the catalytic reoxidation of the Ti(III)-oxalato-complex in the presence of hydroxylamine. The normalized curves shown in Fig. 38 were calculated assuming kcat = 41.8 s" under other conditions given in the legend. The... [Pg.224]

Although there have been several studies of compression of polymers at equi-librium, 2 measurements of volume creep are rather sparse. In the most extensive study on polystyrene by Goldbach and Rehage, normalized curves like Hg. 18-2 were obtained at 91.84", 92.77 , and 95.46 they were very similar in shape and their positions on the logarithmic time axis corresponded to a shift with temperature of d log t/dT = 0.38 d . (The reciprocal, dT/d log t = 2.6 deg, agrees well with the expectation from the WLF equation near Tg as expressed by equation 28 of Chapter 11.) The form of the distribution function of bulk retardation times, calculable from Fig. 18-2 by the methods of Chapter 4, is thus independent of teniperature within this range and the method of reduced variables is applicable. [Pg.550]

Since a standard additions calibration curve is constructed in the sample, it cannot be extended to the analysis of another sample. Each sample, therefore, requires its own standard additions calibration curve. This is a serious drawback to the routine application of the method of standard additions, particularly in laboratories that must handle many samples or that require a quick turnaround time. For example, suppose you need to analyze ten samples using a three-point calibration curve. For a normal calibration curve using external standards, only 13 solutions need to be analyzed (3 standards and 10 samples). Using the method of standard additions, however, requires the analysis of 30 solutions, since each of the 10 samples must be analyzed three times (once before spiking and two times after adding successive spikes). [Pg.115]

Tanks, Vessels, ana Equipment Flat, curved, and irregular surfaces such as tanks, vessels, boilers, and breechings are normally insulated with flat blocks, beveled lags, curved segments, blankets, or spray-apphed insulation. Since no general procedure can apply to all materials and conditions, it is important that manufacturers specifications and instructions be followed for specific insulation applications. [Pg.1103]

Column manufacturers normally provide basic information about their columns, such as plate count, particle size, exclusion limit, and calibration curve. This information is necessary and fundamental, however, it is not sufficient to allow users to make an intelligent decision about a column for a specific application. For example, separation efficiency, the dependence of separation efficiency on the mobile phase, the ability to separate the system peaks from the polymer peak, the symmetry of the polymer peak, and the possible interaction with polymers are seldom provided. [Pg.500]

The methods dependent upon measurement of an electrical property, and those based upon determination of the extent to which radiation is absorbed or upon assessment of the intensity of emitted radiation, all require the use of a suitable instrument, e.g. polarograph, spectrophotometer, etc., and in consequence such methods are referred to as instrumental methods . Instrumental methods are usually much faster than purely chemical procedures, they are normally applicable at concentrations far too small to be amenable to determination by classical methods, and they find wide application in industry. In most cases a microcomputer can be interfaced to the instrument so that absorption curves, polarograms, titration curves, etc., can be plotted automatically, and in fact, by the incorporation of appropriate servo-mechanisms, the whole analytical process may, in suitable cases, be completely automated. [Pg.8]

As will be shown in Section 4.2, published data are available on the application of societal risk measures, including the development of risk tolerability limits for F-N curves. However, much of this guidance has been developed for characterizing risks to the general public and would not normally be considered as a basis for assessing risks to on-site personnel. It is appropriate, therefore, to suggest another risk measure, similar in concept to societal risk, for on-site applications to process plant buildings ... [Pg.101]

The way in which automation of electroanalysis can be achieved depends very much on the specific requirements of the application. In order to illustrate this we have selected a number of typical examples. However, in doing so, we did not consider normal automation inherent to the nature of the analytical method, e.g., automatic scanning of the voltammetric curve in polarography and other voltammetric techniques, in addition to many additional refinements within these methods such as those treated already in Chapter 3 therefore, the selection of the examples in this chapter cannot be other than arbitrary, where the borderline between the common and the uncommon in the future certainly will shift towards the former. [Pg.328]

Before equation 12.1 can be used to determine the heat transfer area required for a given duty, an estimate of the mean temperature difference A Tm must be made. This will normally be calculated from the terminal temperature differences the difference in the fluid temperatures at the inlet and outlet of the exchanger. The well-known logarithmic mean temperature difference (see Volume 1, Chapter 9) is only applicable to sensible heat transfer in true co-current or counter-current flow (linear temperature-enthalpy curves). For counter-current flow, Figure 12.18a, the logarithmic mean temperature is given by ... [Pg.655]

Many practical applications of cure characterization involve samples for which the data required to convert isocyanate absorbance to concentration is unavailable. The emphasis is often placed on rapid analysis of many samples rather than an exhaustive characterization of a single sample. It is particularly desirable to develop a procedure which can determine the rate constants describing the cure reaction without converting the infrared absorbance curve to concentration. This has been accomplished by normalizing the data in such a way that the rate constants are determined from the shape of the cure curve. [Pg.243]


See other pages where Applications normal curve is mentioned: [Pg.74]    [Pg.410]    [Pg.624]    [Pg.6]    [Pg.124]    [Pg.553]    [Pg.130]    [Pg.636]    [Pg.495]    [Pg.179]    [Pg.1524]    [Pg.36]    [Pg.186]    [Pg.153]    [Pg.41]    [Pg.270]    [Pg.455]    [Pg.503]    [Pg.552]    [Pg.612]    [Pg.775]    [Pg.957]    [Pg.314]    [Pg.360]    [Pg.20]    [Pg.159]    [Pg.94]    [Pg.50]    [Pg.643]    [Pg.164]    [Pg.193]    [Pg.157]    [Pg.383]    [Pg.21]    [Pg.234]    [Pg.624]   
See also in sourсe #XX -- [ Pg.31 , Pg.32 ]




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