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Concentration Calculations

Essential for synthesis considerations is the abiUty to determine the amount of ammonia present ia an equiUbrium mixture at various temperatures and pressures. ReHable data on equiUbrium mixtures for pressures ranging from 1,000 to 101,000 kPa (10 —1000 atm) were developed early on (6—8) and resulted ia the determination of the reaction equiUbrium constant (9). Experimental data iadicates that is dependent not only on temperature and pressure, but also upon the ratio of hydrogen and nitrogen present. Table 3 fists values for the ammonia equilibrium concentration calculated for a feed usiag a 3 1 hydrogen to nitrogen ratio and either 0 or 10% iaerts (10). [Pg.339]

This work describes a method of concentration calculation and dependence of final dating precision from grain size, U, Th and Pb concentration and analysis time. [Pg.436]

The emission inventory and the initial and boundary conditions of pollutant concentrations have a large impact on the ozone concentrations calculated by photochemical models. [Pg.331]

If the rate equation contains the concentration of a species involved in a preequilibrium step (often an acid-base species), then this concentration may be a function of ionic strength via the ionic strength dependence of the equilibrium constant controlling the concentration. Therefore, the rate constant may vary with ionic strength through this dependence this is called a secondary salt effect. This effect is an artifact in a sense, because its source is independent of the rate process, and it can be completely accounted for by evaluating the rate constant on the basis of the actual species concentration, calculated by means of the equilibrium constant appropriate to the ionic strength in the rate study. [Pg.386]

In Table 10.2, this correlation is shown, comparing solid phase concentration calculated from the retention times of the fronts, and using the adsorption isotherm equation. [Pg.270]

Weight-up to overcome salt water flow. Chemical treatment as for salt rock. Run alkalinity test and calculate CO3 and HCO3 ions concentration. Calculate lime required ... [Pg.699]

The maximum ground-level concentration calculated on a 10-minute basis for no nuisance should therefore be equal to the detection threshold, i.e. [Pg.761]

Given Kz of a weak acid and its original concentration, calculate [H+],... [Pg.376]

The data points are fit to an appropriate function (Equation 12.5). (See Figure 12.10b.) From the real data points and calculated curves, equiactive concentrations of agonist in the absence and presence of the antagonist are calculated (see Section 12.2.1). For this example, real data points for the blocked curve were used and the control concentrations calculated (control curve Emax=1.01, n = 0.9, and EC5ij = 10 pM). The equiactive concentrations are shown in Table 12.9b. [Pg.268]

Hydronium ion, 187 concentration calculation, 192 concentration and pH, 190 model, 186 Hydroquinone, 345 Hydrosphere, 437 composition, 439 Hydroxide ion, 106, 180 Hydroxides of lhird row, 371 Hydroxylamine, 251 Hydroxyl group, 329 Hypobromiie ion, 422 Hypochlorite ion, 361 Hypochlorous acid, structure, 359 Hypophosphorous acid, 372 Hypothesis, Avogadro s, 25, 52... [Pg.460]

Fig. 10.2 Neutralisation curves of 100 mL of HCI with NaOH of same concentration (calculated). Fig. 10.2 Neutralisation curves of 100 mL of HCI with NaOH of same concentration (calculated).
Sodium chloride has a relative molecular mass of 58.44. A 0.1000M solution is prepared by weighing out 2.922 g of the pure dry salt (see Section 10.74) and dissolving it in 500 mL of water in a graduated flask. Alternatively about 2.9 g of the pure salt is accurately weighed out, dissolved in 500 mL of water in a graduated flask and the molar concentration calculated from the weight of sodium chloride employed. [Pg.349]

Step 2 Now we use Kal = 6.2 X 10 8 to find the concentration of HP042. Because Ka2 K,, we can safely assume that the H30+ concentration calculated in step 1 is unchanged by the second deprotonation. The proton transfer equilibrium is... [Pg.549]

FIGURE 7.6 Equilibrium concentrations calculated by the method of false transients for a non-elementary reaction. [Pg.241]

The termination constants kt found previously (see Table XVII, p. 158) are of the order of 3 X10 1. mole sec. Conversion to the specific reaction rate constant expressed in units of cc. molecule" sec. yields A f=5X10". At the radical concentration calculated above, 10 per cc., the rate of termination should therefore be only 10 radicals cc. sec., which is many orders of magnitude less than the rate of generation of radicals. Hence termination in the aqueous phase is utterly negligible, and it may be assumed with confidence that virtually every primary radical enters a polymer particle (or micelle). Moreover the average lifetime of a chain radical in the aqueous phase (i.e., 10 sec.) is too short for an appreciable expectation of addition of a dissolved monomer molecule by the primary radical prior to its entrance into a polymer particle. [Pg.209]

If this is an explicit equation with respect to a the estimation of the vector k is mathematically identical to a differential analysis. The only difference is that values of ki are searched, for which the concentrations calculated from the above equation are as close as possible to the measured concentrations. Below, a simple example illustrating both techniques is given. [Pg.308]

The amount of analyte (in nanograms) detected in a sample injection was calculated by multiplying the concentration calculated above by the injection volume. Then the concentration detected (in ppm) was determined by dividing this result by the amount of sample injected ... [Pg.485]

Given the rate constant or half-life and the initial concentration, calculate the concentration at some time in the future. [Pg.81]

Ca,equii Concentration calculated from the vapor pressure data (mg/L)... [Pg.565]

Fig. 4. Anaerobic titration of xanthine oxidase with xanthine at pH 8.2 with a reaction time of 2 min. at about 20°. The integrated intensity of the Rapid molybdenum EPR signals (in arbitrary units) is plotted against the number of moles of xanthine added per mole of active enzyme. Activity/A4jo for the enzyme samples used was 112 corresponding to an active enzyme content of 57%. Thus the molar ratios of xanthine/total xanthine oxidase have been multiplied by 1.76 to refer to the active form only. Some of the EPR spectra (recorded at about — 130° and 9.3 GHz) are reproduced to show the changes in signal type as the amount of xanthine is increased. (Data re-calculated from ref. 88, with intensities corrected for variations in tube diameter and enzyme concentration calculated in terms of active enzyme.)... Fig. 4. Anaerobic titration of xanthine oxidase with xanthine at pH 8.2 with a reaction time of 2 min. at about 20°. The integrated intensity of the Rapid molybdenum EPR signals (in arbitrary units) is plotted against the number of moles of xanthine added per mole of active enzyme. Activity/A4jo for the enzyme samples used was 112 corresponding to an active enzyme content of 57%. Thus the molar ratios of xanthine/total xanthine oxidase have been multiplied by 1.76 to refer to the active form only. Some of the EPR spectra (recorded at about — 130° and 9.3 GHz) are reproduced to show the changes in signal type as the amount of xanthine is increased. (Data re-calculated from ref. 88, with intensities corrected for variations in tube diameter and enzyme concentration calculated in terms of active enzyme.)...
Figure 3b. A plot of the Mean Cnrvatnre data versns the 40% Compression Deflection valnes for the urethane foams made with constant tin catalyst concentration calculation by RS/1 for a polynomial fit. Figure 3b. A plot of the Mean Cnrvatnre data versns the 40% Compression Deflection valnes for the urethane foams made with constant tin catalyst concentration calculation by RS/1 for a polynomial fit.
Figure 1. Variations in the hourly mean alpha-energy concentration during an integrating radon gas measurement of three weeks The alpha-energy concentration calculated from the radon level (4860 Bq/m3) and the typical equilibrium factor (0.45) is also given. Figure 1. Variations in the hourly mean alpha-energy concentration during an integrating radon gas measurement of three weeks The alpha-energy concentration calculated from the radon level (4860 Bq/m3) and the typical equilibrium factor (0.45) is also given.
Blanks indicate that the penetration fractions obtained were physically impossible, for example, the concentration after passage through D.B.//3 calculated as greater than concentration calculated for the reference filter. [Pg.236]


See other pages where Concentration Calculations is mentioned: [Pg.299]    [Pg.1826]    [Pg.90]    [Pg.439]    [Pg.373]    [Pg.690]    [Pg.460]    [Pg.349]    [Pg.72]    [Pg.432]    [Pg.224]    [Pg.78]    [Pg.107]    [Pg.109]    [Pg.137]    [Pg.336]    [Pg.156]    [Pg.330]    [Pg.308]    [Pg.197]   
See also in sourсe #XX -- [ Pg.146 , Pg.149 , Pg.150 ]

See also in sourсe #XX -- [ Pg.10 ]




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