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Sulfur equilibrium curve

The flow needs to be cooled at the outlet of each bed if a high final conversion is to be achieved. In this example, we optimize the inlet temperatures of each bed to maximize the final conversion of the reactor. The SOj entering the reactor is 10% of the total inlet feed, the pressure is assumed to be 1 atm, and the temperature, 600 K. We start with sulfur as the initial raw material, which is burned with dry air and later oxidized. We need to dry the atmospheric air in order to avoid any corrosion due to early formation of sulfuric acid. For 1 kmol of air, the mass balance for the combustion of sulfur and the formation of SO3 is given in Table 11.1, where a is the molar fraction of SO2 in the feed to the converter. We first determine the equilibrium curve. The amount of moles at equilibrium is given by... [Pg.490]

The two operating lines intersect at 2/ 0.928, x 1.0. These lines are shown in Fig. 8-3. The equilibrium curve shown is for water-isopropanol and should be suitable above the feed plate below the feed plate, with the sulfuric acid present the separation should be easier than shown. The steps on the diagram would start at i> — 0.66 and continue down the upper operating line until the mol fraction of alcohol in the liquid is less than 0,10 then the shift to the lower operating line would... [Pg.195]

Generally speaking, whenever a substance is distributed between two insoluble phases, a dynamic equilibrium of this type can be established. The various equilibria are peculiar to the particular system considered. For example, replacement of the water in the example considered above with another liquid such as benzene or with a solid adsorbent such as activated carbon or replacement of the ammonia with another solute such as sulfur dioxide will each result in new curves not at all related to the first. The equilibrium resulting for a two-liquid-phase system bears no relation to that for a liquid-solid system. A discussion of the characteristic shapes of the equilibrium curves for the various situations and the influence of conditions such as temperature and pressure must be left for the studies of the individual unit operations. Nevertheless the following principles are common to all systems involving the distribution of substances between two insoluble phases ... [Pg.106]

This results in an extract containing 10 to 20 per cent oil and a raffinate containing 15 to 20 per cent sulfur dioxide. Equilibrium curves for several stocks are given in Science of Petroleum. ... [Pg.353]

By recognizing species in solution and their dominant equilibrium, we can construct titration curves for other diprotic acids. Example shows how this is done for sulfurous acid. [Pg.1303]

The value of sj v is almost constant (6-7 kcal mol" ) in the measured temperature range and the positive value means that the vacancy-vacancy interaction is repulsive. On the other hand, the value of (/iNis + ) changes sign from minus to plus with increasing temperature. Upon substituting eqns (1.145) for (jUnjs + fi ) and, from eqns (1.146) and (1.147), eqn (1.145) can be rewritten as the relation between y, Uj, and T, as shown in Fig. 1.36. The curves for phase boundaries (thicker curves), i.e. the upper curve for coexistent condensed phases (Ni. S phase + adjacent sulfur rich phase) and the lower curve for coexistent condensed phases (Ni. S phase + adjacent sulfur poor phase), were taken from Refs 26 and 27, in which the temperature dependence of Ps. for coexistent samples was investigated in detail. (As mentioned in Section 1.2, the relationship between the equilibrium sulfur pressure for coexistent condensed phases and temperature must show one to one correspondence. Rau calculated <5 in Nij S for the coexistent phases by substitution of the data from refs 26 and 27 for Os and T into eqn (1.145).)... [Pg.57]

Fig. 1.79 Equilibrium sulfur pressure of the V-S system as a function of composition at 800 Curve (a) is an experi-... Fig. 1.79 Equilibrium sulfur pressure of the V-S system as a function of composition at 800 Curve (a) is an experi-...
The effect of temperature on the curves of break-through rate vs. shot size was fairly small compared to the effect of sample size (Figure 10). On the other hand, a catalyst cleaned by heating to 400° C. in hydrogen and then cooled to 250° was found to adsorb about 1.5 cc. of H2S per gram of catalyst completely before allowing any additional amounts injected to desorb, so that there appeared to be a change in equilibrium sulfur content with temperature. [Pg.199]

Fig. 10. Sulfuric add vapor abundances as obtained by passive chemical ionization mass spectrometry. Curves 1, 2, and 3 are model predictions of Turco et d. [58]. Broken curves are equilibrium saturation vapor concentrations for 45 latitude summer (S) and winter (W). (Figure from Qiu and Arnold, Ref. [26]). Fig. 10. Sulfuric add vapor abundances as obtained by passive chemical ionization mass spectrometry. Curves 1, 2, and 3 are model predictions of Turco et d. [58]. Broken curves are equilibrium saturation vapor concentrations for 45 latitude summer (S) and winter (W). (Figure from Qiu and Arnold, Ref. [26]).
The equilibrium relations between the two crystalline forms of sulfur and the liquid may be clarified "by Figure 17-2, which shows the vapor-pressure curves for... [Pg.361]

From the principles of thermodynamics and certain thermodynamic data the maximum extent to which a chemical reaction can proceed may be calculated. For example, at 1 atm pressure and a temperature of 680°C, starting with 1 mole of sulfur dioxide and mole of oxygen, 50% of the sulfur dioxide can be converted to sulfur trioxide. Such thermodynamic calculations result in maximum values for the conversion of a chemical reaction, since they are correct only for equilibrium conditions, conditions such that there is no further tendency for change with respect to time. It follows that the net rate of a chemical reaction must be zero at this equilibrium point. Thus a plot of reaction rate [for example, in units of g moles product/(sec) (unit volume reaction mixture)] vs time would always approach zero as the time approached infinity. Such a situation is depicted in curve A of Fig. 1-1, where the rate approaches zero asymptotically. Of course, for some cases equilibrium may be reached more rapidly, so that the rate becomes almost zero at a finite time, as illustrated by curve B. [Pg.10]

The calibration curve was obtained by bringing 200 mg of sample D, 2 ml standard CH3HgCl solution in the range 0-200 ppb, 30 mg lAc and 750 p 1 sulfuric acid in HS-vials and analyzing them. The curve has a linear shape (Figure 6). The recovery of the different spikes is proportional indicating, as stated earlier, that probably all methylmercury is released and that an equilibrium exists between the formation reaction of methylmercury iodide and side reactions. [Pg.62]

The melting curve of sulfur with respect to metastability and experimental procedures has been critically analyzed by Vezzoli and Walsh [194]. The authors also discussed the previously reported phase boundaries of the sohd high-pressure allotropes in the range up to 4 GPa and from room temperature up to about 670 K [132]. However, the structures of these high-pressure polymorphs are unknown and their probability to exist under equilibrium conditions is still awaiting confirmation. [Pg.61]

Figure 4 shows the variation with temperature of the equilibrium mole fractions for a few feed gas compositions. The curves in Sections A and B represent the equilibrium state for mixtures initially composed of 3.4% hydrogen sulfide and 5.9% carbon monoxide in the absence and presence of 15% water vapor, respectively. Helium made up the balance in each gas mixture. Species present at less than the micromolar fraction level were ignored. To conduct the same computer program on each gas mixture, an extremely low concentration of water vapor (4.5 X 10"5% ) was assumed in cases A and C of Figure 4. Sections C and D in this figure illustrate the effect of 7% water vapor for a sulfur dioxide-carbon monoxide mixture at the low concentration level. As expected, both hydrogen sulfide and hydrogen were present with the water vapor, and the concentrations of hydrogen sulfide and carbonyl sulfide increased with temperature up to 700 °C. Figure 4 shows the variation with temperature of the equilibrium mole fractions for a few feed gas compositions. The curves in Sections A and B represent the equilibrium state for mixtures initially composed of 3.4% hydrogen sulfide and 5.9% carbon monoxide in the absence and presence of 15% water vapor, respectively. Helium made up the balance in each gas mixture. Species present at less than the micromolar fraction level were ignored. To conduct the same computer program on each gas mixture, an extremely low concentration of water vapor (4.5 X 10"5% ) was assumed in cases A and C of Figure 4. Sections C and D in this figure illustrate the effect of 7% water vapor for a sulfur dioxide-carbon monoxide mixture at the low concentration level. As expected, both hydrogen sulfide and hydrogen were present with the water vapor, and the concentrations of hydrogen sulfide and carbonyl sulfide increased with temperature up to 700 °C.

See other pages where Sulfur equilibrium curve is mentioned: [Pg.332]    [Pg.301]    [Pg.284]    [Pg.55]    [Pg.298]    [Pg.19]    [Pg.107]    [Pg.331]    [Pg.47]    [Pg.77]    [Pg.103]    [Pg.437]    [Pg.490]    [Pg.786]    [Pg.306]    [Pg.124]    [Pg.15]    [Pg.434]    [Pg.288]    [Pg.786]    [Pg.205]    [Pg.241]    [Pg.117]    [Pg.357]    [Pg.45]    [Pg.659]    [Pg.485]    [Pg.543]    [Pg.168]    [Pg.6931]   
See also in sourсe #XX -- [ Pg.296 ]

See also in sourсe #XX -- [ Pg.296 ]

See also in sourсe #XX -- [ Pg.296 ]




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Equilibrium curves

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