Identification and determination of sulfur trioxide in sulfur dioxide by


Nov 1, 1973 - Jorge G. Ibanez, Charles F. Batten, and Wayne E. Wentworth. Industrial & Engineering Chemistry Research 2008 47 (7), 2449-2454...
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the graphite tube. Occasionally the MD broke into droplets which scattered along the length of the tube. Erratic absorption signals resulted. Introduction of the sample through the end opening of the graphite tube were also unsuccessful. The MD had to be rolled horizontally along the tube walls for proper positioning. This apparently resulted in a loss of Cu on the walls, since again erratic absorption signals were obtained. The use of the newly announced grooved tube accessories (25) or the commercially available solid sample adaptor could make graphite furnace atomization of an electroplated MD feasible. The technique of coupling controlled potential electrol(25) F. J.

ysis with carbon filament AA is currently being exploited to establish a practical detection limit for Ag, Cd, Co, Cr, Mn, Ni, P b , V, and Zn in unpolluted sea water.

ACKNOWLEDGMENT The authors are grateful to the Clayton Foundation Biochemical Institute for the use of their atomic absorption spectrometer and to R. Oliver and F. Hoffman of that Institute for their technical assistance. We also wish to thank K. Winters of the Marine Science Institute, University of Texas, for providing sea water samples. Received for review March 2, 1973. Accepted June 15, 1973.

Fernandez, At. Absorption Newslett., 11, 123 (1972)

Identification and Determination of Sulfur Trioxide in Sulfur Dioxide by Raman Spectrometry Peggy A. Skotnicki, Alfred G. Hopkins, and Chris W. Brown Department of Chemistry, University of Rhode Island, Kingston, R. I. 0288 1

The importance of the oxidation of SO2 to so3 in air pollution reactions has led to several recent kinetic studies of the reaction (2-9). During the course of these investigations, problems of identifying and analyzing for SO3 were encountered. Calvert and his coworkers ( 5 ) pointed out the lack of spectroscopic methods to identify SO3 as the final product of the photochemical reaction, and Cox (9) has shown that the present methods of wet chemical analysis are unreliable a t low presures. Sethi (8) attempted to overcome both of these problems by measuring infrared spectra of SO2-SO3 mixtures condensed onto an Irtran-2 window in a conventional liquid Nz infrared cell. He identified SO3, but was unable to obtain reproducible quantitative estimates of so3 in the mixture. Details of the bands used to identify S O 3 are not given. Presumably, he used the doublet a t -1400 cm-l, since these are the only strong bands of SO3 in the transparent region of Irtran-2. However, polycrystalline SO2 has a weak band a t -1400 cm-1 and this could have caused difficulty with the analysis. We have repeated the experiments performed by Sethi; however, we condensed the mixture onto a CsI substrate. Sethi claims that S O 3 attacks CsI crystals, but we did not find any evidence for such a reaction when small concentrations of SO3 in SO2 were slowly deposited onto the substrate. At high deposition rates or a t high SO3 concentrations, some reaction did take place and new bands were observed. The advantage of using a CsI substrate is that (1) (2) (3) (4)

S. J. Strickler and D. B.

Howell, J. Chem. Phys., 49, 1947 (1968). Driscoll and P. Warneck. J . Phys. Chem., 72, 3736 (1968) H . D. Mettee, J. Chem. Phys. 49, 1784 (1968). T. N. Rao. S. S. Collier, and J. G . Calvert, J. Amer. Chem. SOC.,91, J. N.

1609 (1969).

(5) S. Okuda, T. N. Rao, D. H. Slater, and J. G . Calvert, J. Phys.

Chem., 73, 4412 (1969). Collier, A. Morikawa, D. H. Slater, and J. G . Calvert, J. Amer. Chem. SOC., 92, 217 (1970). (7) T. N. Rao and J. G . Calvert, J. Phys. Chem., 74, 681 (1970). (8) D. S. Sethi, J. Air Pollut. Contr. Ass., 7, 418 (1971). (9) R. A . Cox, J. Phys. Chem., 76, 814 (1972).

(6) S. S.

the low frequency region (down to -200 c m - l ) is transparent, and so3 has a very strong band a t 465 cm-l. Using this band, we have obtained reproducible quantitative estimates of SO3 relative to S02; however, the analysis takes considerable time (from 3 to 5 hr) and is very tedious. In trying to eliminate these difficulties, we found a very simple, unique technique to analyze for so3 in SOz. The technique consists of measuring the Raman spectrum of the gaseous mixture; the relative concentrations of the two components can be obtained from the band intensities. The entire analysis takes less than 10 minutes.

EXPERIMENTAL Apparatus. Raman spectra were measured on a Spex Industries Model 1401 double monochromator using photon-counting detection and a CRL Model 52A argon-ion laser emitting a t 4880 A (-600 mW power at the sample). Photolysis experiments were carried out in a Rayonet Srinivasan-Griffin photochemical reactor equipped with lamps emitting a band centered a t 3000 A. A 35-cm long, 5-cm diameter borosilicate glass (or quartz) cell fitted with a Teflon (DuPont) stopcock was used both for the photolysis experiments and as the Raman cell. Reagents. Gaseous SO2 (Matheson lecture bottle, 99.98%) was vacuum distilled several times prior to use. Gaseous SO3 was obtained by vaporizing Sulfan (stabilized monomers of SO3, Allied Chemical Corp.). Procedure. Prior to each photolysis experiment, the reaction cell was cleaned with successive washings of chromic acid, ammonium hydroxide, distilled water, and deionized water. It was then evacuated to Torr and degassed by heating to -300 "C. For a photolysis experiment, the cell was filled to the desired pressure (50 to 550 Torr) with SO2 and placed in the photochemical reactor for 1 to 24 hr. After each irradiation, the Raman spectrum of the gas was measured by placing the cell directly in the laser beam, i . e . , the spectrum was recorded without removing the gas from the cell. For calibration of the Raman band intensities, a known mixture of SO3-SO2 was prepared. For this experiment, a special cell was constructed. The cell consisted of a I-liter spherical bulb with a 15-cm long, 3-cm diameter closed cylindrical tube at the bottom and a Teflon stopcock. A small side-arm was attached to the cylin-

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a pressure of 195 Torr and SO3 a t 5 Torr is shown in Figure 1. Spectrum a was measured with an instrument setting of 3 K counts/sec full scale and spectrum b with 1 K counts/sec full scale, i . e . , spectrum b was obtained with an instrument setting three times more sensitive than spectrum a. Integrated intensities of the bands were used to obtain the relative ratios. For the SO2 band, the integration included the weak background from -1090 to 1210 cm-I. Ratios of the Raman bands were related to relative pressures by measuring the Raman spectrum of a mixture of SO2 and SO3 with known pressures. The following relationship was obtained

1

I

1200

I

I

1100

FREQUENCY,

CM-'

Raman spectrum of a S02-S03 mixture containing a pressure of 195 Torr and SO3 at 5 Torr

Figure 1. SO2 at

a, spectrum recorded at 3 K counts/sec full scale: b, spectrum recorded at 1 K counts/sec full scale

drical tube. The cell was purged with dry Nz as liquid Sulfan was placed in the side-arm. The Sulfan was then frozen to liquid Nz temperature as the cell was evacuated. The side-arm was placed in a constant temperature bath a t 17.6 "C and, after the liquid and its vapor reached equilibrium, the side-arm was sealed off from the rest of the cell. The vapor in the cell was condensed at liquid NP temperature and the desired amount of SO2 added by condensing a known volume of the gas into the cell. The Raman spectrum of the gaseous mixture was measured a t room temperature by placing the cylindrical part of the cell in the laser beam.

RESULTS AND DISCUSSION SO2 has a strong, sharp Raman band a t 1151 cm-1 due to the Q branch of the symmetric stretching vibration. I t also has a weak background extending from -1090 to -1210 cm-1 due to the 0, P, R, and S branches ( M = - 2 , -1, +1, $ 2 ) of the same vibration. SO3 has a strong, sharp band also due to its symmetric stretching vibration a t 1067 cm-I. A spectrum of a mixture containing SO2 a t

I

where I is the integrated band intensity and P the partial pressure. Thus, for any unknown mixture, the ratio of the pressures can be obtained from the ratio of the integrated band intensities. We have used the Raman technique to measure ratios of SO2 to so3 in studies with the SO2 pressure as low as 47 Torr and so3 as low as 3 Torr. The signal to noise ratio for the spectrum of this mixture was -100. Ratios of band intensities from consecutive spectra of any mixture agree within 2%. This technique of obtaining Raman spectra of soz-So3 gaseous mixtures solves both the difficulty of identification and quantitative analysis. Furthermore, it is rapid, it is easy to perform, and it eliminates the problem of removing the gases from the reaction cell for analysis. We feel that the method shows considerable promise for the identification and analysis of other gaseous mixtures. especially when corrosive gases are involved. Received for review April 18, 1973. Accepted June 11, 1973. We express our appreciation to the National Science Foundation and the University of Rhode Island for a grant which made possible the purchase of the Raman instrumentation.

CORRESPONDENCE

Generalization of the Semioperator Approach for Electrochemical Problems Involving Diffusion Sir: A simplification of electrochemical boundary value problems involving diffusion has been proposed by Oldham and Spanier ( I ) . This simplification involves combining Fick's first and second laws with boundary conditions for uniform initial concentration and constant concentration a t the semiinfinite boundary in order to arrive a t a single partial differential equation which is first order in the space variable and half-order in time. The halforder or "semi" order arises from the semioperator which is introduced in order to derive the partial differential equation. In most electrochemical problems the flux is of ( 1 ) K . 6.Oldham and J. Spanier, J. Electroanal. Chem., 26, 331 (1970)

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interest only a t the electrode surface; therefore, the partial differential equation can be reduced to an ordinary differential equation by setting the space variable equal to zero. The equation which results for planar symmetry is C(0,t) =

c" -

1 d-'/* i( t ) n F A 0 dt-'"

~

(1)

where C ( 0 , t ) is the surface concentration; C" is the bulk concentration; A is the electrode area; n, F, and D have their usual meaning; and i ( t ) is the faradaic current as a function of time, t. The important aspect of this equation is that it directly relates faradaic current to surface concentration. Thus, if i ( t ) is prescribed, C ( 0 , t ) is readily

ANALYTICAL C H E M I S T R Y , VOL. 45, NO. 13, N O V E M B E R 1973