Redox transformation of arsenic. by Fe(II)-activated goethite (α-feooh)

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-SUPPORTING INFORMATION- Redox transformation of arsenic by Fe(II)-activated goethite (α-feooh) Katja Amstaetter 1,2, Thomas Borch 3, Philip Larese-Casanova 1, Andreas Kappler 1 * 1 Geomicrobiology, Center for Applied Geosciences, University of Tuebingen, Germany 2 Current address: Department of Environmental Engineering, Norwegian Geotechnical Institute, 0806 Oslo, Norway 3 Department of Soil and Crop Sciences and Department of Chemistry, Colorado State University, Fort Collins, CO 80523-1170, USA. 12 Pages (including cover page) 2 Figures, 3 Tables

Supporting information: 1. Characterization of goethite Bayferrox 920 Z: Specific surface area, determined by N 2 -BET: 9.2 m²/g Total organic carbon content: 0.013% TABLE S1: XRF analysis of goethite Bayferrox 920 Z (± 0.15% analytical error) SiO 2 (%) TiO 2 (%) Al 2 O 3 (%) Fe 2 O 3 (%) MnO (%) MgO (%) CaO (%) Na 2 O (%) 0.09 0.05 0.00 99.22 0.07 0.13 0.00 0.21 K 2 O (%) P 2 O 5 (%) Ba (PPM) Co (PPM) Cr (PPM) Ni (PPM) Zn (PPM) 0.00 0.03 0 0 208 623 81 2. Addition of Fe(II) to goethite, mineral surface coverage, and potential for Fe(OH) 2 precipitation The total amount of Fe(II) added to the goethite before As(III) addition was 2 mm, of which about 1 mm was removed from solution and reacted with goethite prior to arsenic addition. The amount of Fe(II) reacted was in excess of the amount of Fe(II) needed to form one monolayer coverage of sorbed (and reacted) Fe(II). Assuming 1.7 sites per nm 2 (1), approximately 0.14 mm mineral surface sites were present in our experiment, which is much lower than the 1 mm of aqueous Fe(II) removed (taken up by the goethite) upon addition of 2 mm Fe(II) resulting in a Fe(II)/Fe(III) mineral surface site ratio of 7.1 (assuming one Fe 2+ per binding site). Therefore, sorption and reaction of Fe(II) continued beyond the artificial monolayer reference point leading to a significant oversaturation of the goethite mineral surface with Fe(II). From the 57 Fe(II)- 56 goethite experiment, we know that 95% of the sorbed Fe(II) was oxidized to goethite and 5% formed an unidentified Fe(II) species.

Potential for Fe(OH) 2 precipitation: Fe(OH) 2 (S) Fe 2+ + 2OH - Fe 2+ in solution in the goethite suspension: 1.0 mm, ph 7.0 Q = [Fe 2+ ]*[OH - ] 2 = 0.001 * (10-7 ) 2 = 1*10-17 Solubility constant for Fe(OH) 2 : K SP (Fe(OH) 2 ) = 1*10-15 Q < K SP, therefore the system is undersaturated with respect to Fe(OH) 2 (s) with the Fe(II) concentration of ~ 1 mm at ph 7, so it is unlikely any Fe(OH) 2 (s) precipitated to be a reactive phase. 3. Mössbauer and XAS data analysis and fitting TABLE S2: Mössbauer fitting data for the spectrum presented in Fig. 2a (temperature: 77K) CS stdev QS stdev H stdev abundance stdev phase mm/s mm/s mm/s mm/s T T % % goethite 0.493 0.001-0.19 0.002 48.22 0.01 94.81 0.02 Fe(II) doublet 1.26 fixed 2.69 0.050 -- -- 5.19 0.02 CS: center shift QS: quadrupole splitting distribution H: hyperfine magnetic field Stdev: standard deviation XAS data analysis Energy selection at the iron K-edge was accomplished with a Si (111) monochromator, and spectra were recorded in transmission mode using ion chambers. A set of iron reference compounds was used to perform linear combination k 3 -weightened EXAFS spectral fitting using the SIXPACK interface to IFEFIT (2). Fe-EXAFS data are ±5% and the detection limit is approximately 5 mol% Fe (3-5). A Si(220) monochromator was utilized for energy selection at the arsenic K-edge. Incident and transmitted intensities were measured with 15-cm N 2 -filled ionization chambers. Sample fluorescence was measured with a 30- element Ge detector containing a 6-μm Ge filter. Higher harmonic components in the X-ray

beam were minimized by a harmonic rejection mirror. As XANES spectra were collected by scanning across the K-edge (11,867 ev) using 0.2-eV steps. Spectral processing and data analyses were conducted with the program SixPack (2). The background was removed from the spectrum before normalization using a Gaussian fit for the pre-edge and a quadratic fit for the postedge. Arsenic speciation was done by comparing white line features of the model compounds arsenate (as Na 2 HAsO 4 or AsO 4 3- adsorbed to goethite) and arsenite (as NaAsO 2 or AsO 2- adsorbed to goethite), as previously shown valid for identifying arsenic oxidation states (6).

4. Beam induced As(III) oxidation was prevented by a He cryostat. The use of a He cryostat maintained at 5 K during the data collection helped to prevent sample beam damage (i.e., beam induced redox reactions). The impact of using a He cryostat is illustrated in Figure S1. 0.22 0.21 a). Without use of He cryostat 0.2 0.19 ity s n 0.18 te in e 0.17 tiv la 0.16 e R 0.15 0.14 Sweep 1 Sweep 2 Sweep 3 Sweep 4 Sweep 5 Sweep 6 0.13 0.12 11860 11870 11880 11890 ev 1.4 b). With use of He cryostat (5K) 1.2 1 ity s n 0.8 te in e tiv 0.6 la e R 0.4 sweep 1 Sweep 2 0.2 0 11860 11870 11880 11890 ev FIGURE S1: (a) Six As-XANES scans (sweeps) of a sample containing goethite, Fe(II), and As(III) without the use of a He cryostat clearly shows beam-induced As(III) oxidation by the increasing amount of As(V) in the sample after each sweep. (b) Two sweeps of a sample containing goethite, Fe(II), and As(III) with the concurrent use of a He cryostat (maintained at 5K) clearly shows that there is no beam-induced As(III) oxidation (same As(III) concentration

after multiple sweeps). In addition, systems containing only goethite and As(III) did not show any As(V) after multiple sweeps when using a He cryostat (see Figure 1 in the manuscript). 5. Gibb s free energy for redox reactions of various iron minerals with As(III) To estimate whether As(III) oxdiation is thermodynamically favorable with possible Fe(III)-bearing oxides in our system, we calculated the Gibb s free energy of formation (see below) for oxidation reactions of As(III) with goethite, ferrihydrite, aqueous Fe(OH) 3, magnetite, and chloride green rust (chosen due to the presence of chloride in our system). Actually, at standard conditions, As(III) oxidation is thermodynamically favorable for all these Fe(III) species. However, under the conditions of our system (micromolar As(III) and As(V) concentrations), As(III) oxidation becomes thermodynamically unfavorable (see calculations below Table S3). Therefore we cannot conclude that any of these Fe(III) species is the responsible oxidant based on our calculations alone. TABLE S3: Gibb s free energy of formation (G f ) for compounds [kj/mol]: H 3 AsO (+ 3-640 Fe(OH) (~ 3(aq) -659.4 - (+ H 2 AsO 4-748.5 Fe(OH) (~ 3(S) -699 H 2 O (~ -237.18 FeO(OH) (~ -488.6 Fe 2+ (~ -78.87 Fe 3 O (~ 4-1012.6 Cl - (~ -131.2 Fe 4 (OH) 8 Cl (* -2146 * from (7) + from (8) ~ from (9)

Conditions in solution: - Initially: c(h 3 AsO 3 ) = 16 µm; c(fe 2+ ) = 1.0 mm; ph = 7.0 - Arsenic speciation after reaction stopped: approximately 85% As(III), 15% As(V) c(h 3 AsO 3 ) = 13.6 µm, c(h 2 AsO - 4 ) = 2.4 µm a) Dissolved Fe(OH) 3 (assumed concentration: 1*10-8 M) H 3 AsO 3 + 2Fe(OH) 3 + 3H + H 2 AsO - 4 + 2Fe 2+ + 5H 2 O (-748.5 + 2*(- 78.87) + 5*(- 237.18)) (- 639.9 + 2*(-659.4)) = -133.44 kj/mol = ΔG ΔG = ΔG + 5.71 * log{([h 2 AsO - 4 ]*[Fe 2+ ] 2 ) / ([H 3 AsO 3 ]*[Fe(OH) 3 ] 2 *[H + ] 3 )} = -133.44 + 5.71 * log{(2.4*10-6 * (1*10-3 ) 2 ) / (13.6*10-6 * (10-8 ) 2 * (10-7 ) 3 ) = 39.27 kj/mol b) Ferrihydrite H 3 AsO 3 + 2Fe(OH) 3 + 3H + H 2 AsO - 4 + 2Fe 2+ + 5H 2 O (-748.5 + 2*(- 78.87) + 5*(- 237.18)) (- 639.9 + 2*(-699)) = -54.24 kj/mol = ΔG ΔG = ΔG + 5.71 * log{([h 2 AsO - 4 ]*[Fe 2+ ] 2 ) / ([H 3 AsO 3 ]*[H + ] 3 )} = -54.24 + 5.71 * log{(2.4*10-6 * (1*10-3 ) 2 ) / (13.6*10-6 * (10-7 ) 3 ) = 27.11 kj/mol c) Goethite H 3 AsO 3 + 2FeO(OH) + 3H + H 2 AsO - 4 + 2Fe 2+ + 3H 2 O (-748.5 + 2*(- 78.87) + 3*(- 237.18)) (- 639.9 + 2*(-488.6)) = -0.68 kj/mol = ΔG ΔG = ΔG + 5.71 * log{([h 2 AsO - 4 ]*[Fe 2+ ] 2 ) / ([H 3 AsO 3 ]*[H + ] 3 )} = -0.68 + 5.71 * log{(2.4*10-6 * (1*10-3 ) 2 ) / (13.6*10-6 * (10-7 ) 3 ) = 80.67 kj/mol

d) Magnetite H 3 AsO 3 + Fe 3 O 4 + 5H + H 2 AsO - 4 + 3Fe 2+ + 3H 2 O (-748.5 + 3*(- 78.87) + 3*(- 237.18)) (- 639.9 + (-1012.6)) = -44.15 kj/mol = ΔG ΔG = ΔG + 5.71 * log{([h 2 AsO - 4 ]*[Fe 2+ ] 2 ) / ([H 3 AsO 3 ]*[H + ] 3 )} = -44.15 + 5.71 * log{(2.4*10-6 * (1*10-3 ) 3 ) / (13.6*10-6 * (10-7 ) 5 ) = 100.01 kj/mol e) Green rust (assumed Cl - concentration is 2.87*10-3 M) H 3 AsO 3 + 2Fe 4 (OH) 8 Cl + 13H + H 2 AsO - 4 + 8Fe 2+ + 15H 2 O + 2Cl - (-748.5 + 8*(- 78.87) + 15*(- 237.18) + 2*(-131.2)) (- 639.9 + 2*(-2146)) = -267.66 kj/mol ΔG = ΔG + 5.71 * log{([h 2 AsO - 4 ]*[Fe 2+ ] 8 *[Cl - ] 2 ) / ([H 3 AsO 3 ]*[H + ] 13 )} = -267.66 + 5.71 * log{(2.4*10-6 * (1*10-3 ) 8 * (2.87*10-3 ) 2 ) / (13.6*10-6 * (10-7 ) 13 ) = 81.58 kj/mol 6. As(III)/As(V) and Fe(II)/goethite redox couples Figure S2 shows arsenic redox potentials depending on the speciation of arsenic. These E h -ph diagrams were calculated for either As(V):As(III) ratio of 1200:1 (representing the initial conditions of the As(V) reduction experiment), 1:1200 (representing the initial conditions of the As(III) oxidation experiment, and 15:85 (representing the conditions of the As(III) oxidation experiment when As(III) oxidation stopped). The ratios of 1200:1 and 1:1200 were calculated using the initial concentrations of 16 µm As(V) or As(III), respectively, and (since we did not detect As(V) in the As(III) stock solution and no As(III) in the As(V) stock solution) the detection limit of the ICP-MS measurements of 13 nm (1 µg/l) for As(III) and As(V), respectively. The redox potential for Fe(II)/goethite was calculated using the Nernst equation and the redox potential of goethite, -274 mv (ph 7) given by (10), in the presence of

1 mm dissolved Fe(II). Calculations yielded +80 mv (ph 6), -97 mv (ph 7), and -274 mv (ph 8) for the equation FeOOH +3H + + e - Fe 2+ + 2H 2 O. Under our experimental conditions, reduction of As(V) by Fe(II) associated with goethite would be expected. However, in our experiments we did not see this reaction occurring probably due to kinetic constraints or due to the fact that these simplified thermodynamic calculations are only considering dissolved As species, dissolved Fe 2+ and goethite minerals which doesn t accurately represent the reactive mineral surface species relevant for these systems. Redox potentials of goethite and Fe(II)/goethite mixtures are close to the redox potential of the As(III)/As(V) redox couple. Therefore goethite itself and Fe(II)/goethite mixtures as present in our experiments could potentially oxidize As(III) until thermodynamic constraints (as shown e.g. in Fig. S2c) limit further As(III) oxidation. However, our experimental results showed that goethite itself did not oxidize As(III). We observed As(III) oxidation in Fe(II)/goethite systems and believe that a reactive intermediate formed upon addition of Fe(II) to goethite is responsible for As(III) oxidation. The observed As(III) oxidation is therefore most likely due to the formation of a surface complex or a secondary precipitate as discussed in the manuscript that can cause a thermodynamically favorable reaction to happen that is not kinetically constrained (i.e., activation barrier is low). In summary, these thermodynamic calculations indicate that based on the fact that the Fe(II)/goethite and As(III)/As(V) redox couples are very close, small changes in the goethite surface structure (e.g. by formation of a reactive intermediate upon addition of Fe(II) as suggested in our manuscript) influence the surface redox potential and therefore the redox reactions between arsenic and Fe(II)/goethite systems. In addition, it is very important to also consider the fact that a small error in the published ΔG f values could lead to a less or more thermodynamically favorable reaction as we will here demonstrate for goethite:

ΔG = - nfe n = number of electrons = 2 F = Faraday = 96485 C/mol E = 1 mv = 0.001 V = 0.001 J/C ΔG = -2 * 96485 C/mol * 0.001 J/C = -193 J/mol = -0.193 kj/mol Thus, a difference of 1 mv makes a difference of 0.193 kj/mol. The difference of ca. 25 mv between the two stability lines at ph = 7 in Figure S2b corresponds to 4.82 kj/mol. Compared with e.g. goethite, which has a ΔG of formation of 488.6 kj/mol, this corresponds to an error of only 1%.

FIGURE S2: E h -ph diagrams for As(V):As(III) ratios of (a) 1200:1 representing the initial conditions of the As(V) reduction experiment, (b) 1:1200 representing the initial conditions of the As(III) oxidation experiment, and (c) 15:85 representing the conditions of the As(III) oxidation experiment when As(III) oxidation stopped. The dashed line indicates the E h for the Fe(II)/goethite redox couple at a concentration of 1 mm Fe 2+.

References for supporting information: (1) Pivovarov, S., Surface structure and site density of the oxide-solution interface. J. Colloid Interface Sci. 1997, 196, 321-323. (2) Webb, S. M., SIXpack: a graphical user interface for XAS analysis using IFEFFIT. Phys. Scr. 2005, 1011. (3) Hansel, C. M.; Benner, S. G.; Neiss, J.; Dohnalkova, A.; Kukkadapu, R. K.; Fendorf, S., Secondary mineralization pathways induced by dissimilatory iron reduction of ferrihydrite under advective flow. Geochim. Cosmochim. Acta 2003, 67, (16), 2977-2992. (4) Moberly, J.; Borch, T.; Sani, R.; Spycher, N.; Şengör, S.; Ginn, T.; Peyton, B., Heavy Metal mineral associations in Coeur d Alene river sediments: A synchrotron-based analysis. Water, Air, Soil Pollut. 2009, 201, (1), 195-208. (5) Borch, T.; Masue, Y.; Kukkadapu, R. K.; Fendorf, S., Phosphate imposed limitations on biological reduction and alteration of ferrihydrite. Environ. Sci. Technol. 2007, 41, (1), 166-172. (6) Toevs, G.; Morra, M. J.; Winowiecki, L.; Strawn, D.; Polizzotto, M. L.; Fendorf, S., Depositional influences on porewater arsenic in sediments of a mining-contaminated freshwater lake. Environ. Sci. Technol. 2008, 42, (18), 6823-6829. (7) Genin, J.-M. R.; Bourrie, G.; Trolard, F.; Abdelmoula, M.; Jaffrezic, A.; Refait, P.; Maitre, V.; Humbert, B.; Herbillon, A., Thermodynamic equilibria in aqueous suspensions of synthetic and natural Fe(II)/Fe(III) green rusts: Occurrences of the mineral in hydromorphic soils. Environ. Sci. Technol. 1998, 32, (8), 1058-1068. (8) Welch, A. H.; Stollenwerk, K. G., Geochemistry and Occurence. Kluwer Academic Publishers: 2003. (9) Stumm, W.; Morgan, J. J., Aquatic Chemistry - Chemical Equilibria and Rates in Natural Waters. 3rd ed.; John Wiley & Sons, Inc.: New York, 1996; p 1022. (10) Thamdrup, B., Bacterial manganese and iron reduction in aquatic sediments. In Adv. Microb. Ecol., Schink, B., Ed. Kluwer Academic/ Plenum Publishers: New York, 2000; Vol. 16, pp 41-84.