Craq(B(OH)PO)3+ was, however, small, suggesting that a portion of
the binuclear intermediate had hydrolyzed under the experimental
Acknowledgements
3+
2+
We are grateful to Dr Roger Jones for help in obtaining the
photoacoustic spectra and to Dr E. Szajna-Fuller for help with
the NMR spectra. This work was supported by a grant from the
National Science Foundation, CHE 0602183. Some of the work
was conducted with the use of facilities at the Ames Laboratory.
conditions to give Craq and free B(OH)PO, perhaps in a Craq
catalyzed reaction similar to that observed with Craq(BPO)3+.
-
None of the steps invoked so far generates Craq(BPO)3+, a
product that was observed in a small yield even in the experiments
using excess Craq2+. Ignoring for the moment the acid dependence,
the composition of the transition states for the two kinetic terms
are {2Cr2+, BPO} and {Cr2+, BPO}. Clearly, neither one of these
will lead to Craq(BPO)3+ without further oxidation. The source of
Craq(BPO)3+ in the experiments using excess Craq2+ will be discussed
later.
References
1 H. Hagiwara, H. Inoguchi, M. Fukushima, T. Hoshi and T. Suzuki,
Synlett, 2005, 2388–2390.
2 Y. S. Chang and J.-J. Jwo, J. Mol. Catal. A: Chem., 2000, 160, 357–366.
3 K. Harano, I. Shinohara, M. Murase and T. Hisano, Heterocycles,
1987, 26, 2583–2586.
4 K. Harano, H. Nakagawa, K. Kamei, H. Kiyonaga and T. Hisano,
Chem. Pharm. Bull., 1992, 40, 1675–1682.
In the presence of excess BPO, the major kinetic term is
second order in [BPO] and first order in [Craq2+], suggesting
that Craq(BPO)2+ is now the major reductant for BPO, eqn (16).
5 E. G. Samsel, K. Srinivasan and J. K. Kochi, J. Am. Chem. Soc., 1985,
107, 7606–7617.
The inequality K6[BPO] ꢀ 1 would simplify the rate law of
BPO
eqn (17) to the second (major) term of eqn (2), with k2
=
6 J. P. Collman, L. Zeng and J. I. Brauman, Inorg. Chem., 2004, 43,
k16K6. Detailed acid dependence was not explored under these
conditions, but qualitatively the reaction rate did increase at
higher [H+], consistent with the greater reactivity of the protonated
form,17 BPOH+, in the redox step.
2672–2679.
7 N. S. Venkataramanan, S. Premsingh, S. Rajagopal and K. J. Pitchu-
mani, J. Org. Chem., 2003, 68, 7460–7470.
8 Z. Gross and S. Ini, Inorg. Chem., 1999, 38, 1446–1449.
9 R. I. Kureshy, I. Ahmad, N.-u. H. Khan, S. H. R. Abdi, K. Pathak and
R. V. Jasra, J. Catal., 2006, 238, 134–141.
10 R. I. Kureshy, N.-u. H. Khan, S. H. R. Abdi, S. T. Patel, P. K. Iyer and
R. V. Jasra, Tetrahedron Lett., 2002, 43, 2665–2668.
11 R. R. Conry and J. M. Mayer, Inorg. Chem., 1990, 29, 4862–4867.
12 J. H. Espenson, Adv. Inorg. Chem., 2003, 54, 157–202.
13 R. Ito, N. Umezawa and T. J. Higuchi, J. Am. Chem. Soc., 2005, 127,
834–835.
Craq(BPO)2+ + BPO → Craq(BPO)3+ + BPO•−k16
(16)
k16K6[Cr2+]T[BPO]2
−d[Cr2+]/dt =
(17)
1 + K6[BPO]
Reaction 16 is also the most likely source of the small yields of
Craq(BPO)3+ under conditions of excess Craq2+. In 0.10 M HClO4,
the rate constant for reaction 16 is about five times larger than
that for reaction 7, which makes even limiting [BPO] competitive
with excess [Craq2+], especially in the early stages of the reaction
before [BPO] is significantly depleted. The observation that the
rate constants show a mild dependence on the limiting reagent
when Craq2+ is in excess, but not when BPO is in excess, is also fully
consistent with the proposed scheme and derived rate constants.
Kinetic simulations with Kinsim31 also confirm these dependences,
as well as the fact that the appearance of kinetic traces remains
exponential under all of the conditions employed.
14 A. P. Zipp and R. O. Ragsdale, J. Chem. Soc., Dalton Trans., 1976,
2452–2455.
15 T. Everton, A. P. Zipp and R. O. Ragsdale, J. Chem. Soc., Dalton Trans.,
1976, 2449–2452.
16 R. T. Brooks and P. D. Sternglanz, Anal. Chem., 1959, 31, 561–565.
17 A. Bakac, V. Butkovic, J. H. Espenson, J. Lovric and M. Orhanovic,
Inorg. Chem., 1996, 35, 5168–5172.
18 M. Kotowski, R. Marcec, V. Butkovic, A. Bakac and M. Orhanovic,
Eur. J. Inorg. Chem., 2006, 2894–2899.
19 A. Bakac, R. Marcec and M. Orhanovic, Inorg. Chem., 1974, 13, 57–60.
20 W. L. Purcell, Inorg. Chem., 1989, 28, 2312–2315.
21 D. W. Meek, R. S. Drago and T. S. Piper, Inorg. Chem., 1962, 1, 285–289.
22 R. E. Kohrman, P. G. Phadtare and D. X. West, J. Inorg. Nucl. Chem.,
1975, 37, 301–303.
Cr
BPO
The intercepts in Fig. 3 (k1 = 5.35 M−1 s−1) and Fig. 4 (k1
=
23 Y. K. S. Kakiuti and J. V. Quagliano, Spectrochim. Acta, 1963, 19,
18.8 M−1 s−1) represent an overall second order term, as described
by eqn (9) and/or (11). If eqn (13) correctly describes the rapid
follow-up step under both sets of conditions, the rate law in eqn
(18) applies, where k stands for either k9K6 or k11.
201–211.
24 D. A. Edwards and S. C. Jennison, Transition Met. Chem. (Dordrecht),
1981, 6, 235–238.
25 T. J., Jr. Weeks and E. L. King, J. Am. Chem. Soc., 1968, 90, 2545–2550.
26 R. L. Carlin, J. Am. Chem. Soc., 1961, 83, 3773–3775.
27 C. W. Muth, R. S. Darlak and J. C. Patton, J. Heterocycl. Chem., 1972,
9, 1003–1007.
28 O. O. Blumenfeld and P. M. Gallop, Proc. Natl. Acad. Sci. USA, 1966,
56, 1260–1267.
29 S. M. N. Efange, R. H. Michelson, R. P. Remmel, R. J. Boudreau, A. K.
Dutta and A. J. Freshler, J. Med. Chem., 1990, 33, 3133–3138.
30 G. W. Haupt, J. Res. Natl. Bur. Stand. (U. S.), 1952, 48, 2331.
31 B. A. Barshop, R. F. Wrenn and C. Frieden, Anal. Biochem., 1983, 130,
134–145.
−d[Craq2+]/dt = −2d[BPO]/dt = k[Craq2+][BPO]
(18)
The observed rate constants should differ by a factor of
BPO
Cr
two depending on which reagent is limiting, i.e. k1
= 2k1
.
The experimentally observed factor that is somewhat greater
than 3 seems acceptable in view of the low precision of both
intercepts.
2082 | Dalton Trans., 2007, 2077–2082
This journal is
The Royal Society of Chemistry 2007
©