2015
DOI: 10.1021/jacs.5b00103
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Identification of a Key Catalytic Intermediate Demonstrates That Nitrogenase Is Activated by the Reversible Exchange of N2 for H2

Abstract: Freeze-quenching nitrogenase during turnover with N2 traps an S = ½ intermediate that was shown by ENDOR and EPR spectroscopy to contain N2 or a reduction product bound to the active-site molybdenum-iron cofactor (FeMo-co). To identify this intermediate (termed here EG), we turned to a quench-cryoannealing relaxation protocol. The trapped state is allowed to relax to the resting E0 state in frozen medium at a temperature below the melting temperature; relaxation is monitored by periodically cooling the sample … Show more

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Cited by 100 publications
(173 citation statements)
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“…In this case its concentration relative to that of E 4 (2N2H) is governed by the equilibrium of Fig 3 , when, as expected, the forward and reverse steps of the re/oa equilibrium are rapid compared to the slow delivery of the next electron from Fe red ( Fig 1 ), E4(2N2H)E4(4H)=KreP(N2)P(H2)P(N2) Here K re is the equilibrium constant for the re/oa equilibrium, and a simple proportionality to P(N 2 ) follows from our observation that at these high enzyme concentrations, turnover produces a roughly constant (saturating) concentration of H 2 regardless of P(N 2 ). 15 Not only does this P(N 2 ) dependence supports the idea that the g 1 = 2.15 state is indeed the WT E 4 (4H), but of central importance to this study, the ability to prepare samples whose dominant EPR signal is that of the g 1 = 2.15 state enables its characterization and identification, as now described.…”
Section: Resultssupporting
confidence: 68%
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“…In this case its concentration relative to that of E 4 (2N2H) is governed by the equilibrium of Fig 3 , when, as expected, the forward and reverse steps of the re/oa equilibrium are rapid compared to the slow delivery of the next electron from Fe red ( Fig 1 ), E4(2N2H)E4(4H)=KreP(N2)P(H2)P(N2) Here K re is the equilibrium constant for the re/oa equilibrium, and a simple proportionality to P(N 2 ) follows from our observation that at these high enzyme concentrations, turnover produces a roughly constant (saturating) concentration of H 2 regardless of P(N 2 ). 15 Not only does this P(N 2 ) dependence supports the idea that the g 1 = 2.15 state is indeed the WT E 4 (4H), but of central importance to this study, the ability to prepare samples whose dominant EPR signal is that of the g 1 = 2.15 state enables its characterization and identification, as now described.…”
Section: Resultssupporting
confidence: 68%
“…In this case we can rewrite eq 2 to approximate K re as, Kre=E4(2N2H)E4(4H)P(H2)P(N2) The N 2 partial pressure is fixed by the experimental conditions; earlier observations suggest that saturating concentrations of H 2 are formed during turnover under all P(N 2 ), which suggests an effective P(H 2 ) ~ 1atm. 15 As a result, one obtains: Kre~true(~32true)true(~10.05true)~30 ΔreG0=RTln(Kro)~2kcalmol The LT kinetic measurements likewise yielded values for the re process: K re ~ 0.7 and Δ re G 0 ~ +0.2 kcal/mol. 2,4 Given the difference in methodologies – direct observation of species in equilibrium in the present study, analysis of turnover kinetics in the former – and the differences in origin of the MoFe proteins – Azotobacter vinelandii in the present study and Klebsiella pneumoniae in the former - we consider the measurements to be in excellent agreement: nitrogenase catalysis, driven by the re of H 2 , turns the highly endothermic first step in the reduction of the N 2 triple bond, (to the diazene level) into the essentially thermoneutral re/oa equilibrium conversion of Fig 3 .…”
Section: Resultsmentioning
confidence: 96%
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“…This in turn implies the limiting stoichiometry of eight electrons/protons for the reduction of N 2 to two NH 3 (eq 1). 16 …”
Section: Introductionmentioning
confidence: 99%