Pawar et al.
The E-Z energy differences for formic acid esters decrease
1,15
in the order R′ ) methyl > vinyl > ethynyl. The hybridiza-
tion of carbon in the corresponding hydrocarbons R′H changes
3
2
from sp to sp to sp in the series, suggesting that the electron-
withdrawing abilities of the groups may be important in
enhancing the populations of the E-isomers. However, even with
very highly electronegative R′ groups such as trifluoromethyl,16
the Z conformations of esters are still generally preferred,
although by smaller amounts. The calculated dipole moments
for E- and Z-trifluoromethyl formate were 2.17 and 2.47 D at
the MP2/6-311G(df,pd) level, and the E-isomer was calculated
to have a free energy of 1.14 kcal per mol, relative to the Z.
Although the difference in dipole moments was calculated to
with individual molecules of the chain held together by CH‚‚‚O
6
and OH·‚‚O hydrogen bonds. Most carboxylic acids exist in
the solid state as cyclic hydrogen-bonded dimers, with structures
analogous to the one shown above for formic acid. A solid-
7
state T1 NMR spin-lattice relaxation study of p-toluic acid-
d7, completely deuterated except for the acidic proton, found
an apparent activation energy of only 1.15 kcal/mol for the
double proton transfer in this acid. Tunneling contributes
significantly to this process, particularly at low temperatures.
For observation of the E-isomer of a carboxylic acid, the
cyclic dimer needs to be avoided or minimized, as the
conformation is necessarily Z in the dimer, and intermolecular
exchange of the acidic proton is rapid in the dimer. Addition
of weak bases can disrupt the cyclic dimer by hydrogen bonding
1
7
be close to zero, with a slightly more favorable (lower) value
1
6
for the E-isomer, the Z-isomer was predicted to predominate.
In the present work, H and 13C NMR spectra of 1 were taken
for solutions containing dimethyl ether for hydrogen bonding
to the acid. Hexafluoroacetone was added to some samples to
react with the water and form the hydrate. Formic acid also
forms an adduct with hexafluoroacetone. E and Z conformations
of 1 were observed without the hexafluoride, but a lower
temperature was needed. In addition to lowering the amount of
water, formation of the adduct will lower the concentration of
the acid, which will tend to raise the coalescence temperature.
Decoalescence was also observed for the signals of the adduct.
1
1
to the OH proton, and H NMR spectra of 1 in CHClF2 with
concentrations of 0.02-0.05 M and a (5-8)-fold excess of THF
or HMPA showed doublets (J ) 11.6 Hz) for each of the protons
8
of the acid at temperatures from -163 to -123 °C. The
coupling constant observed is consistent with the trans relation-
ship between hydrogens of the Z conformation. Cis and trans
three-bond H-H coupling constants of ∼0.7 and 10.0 Hz were
9
found for the E,Z conformation of diformamide, (HCO)2NH.
In the absence of a hydrogen-bonding solvent, a triplet was
found for the OH proton of 1 at low temperatures, and rapid
double proton exchange within the dimer was assumed to
Results and Discussion
8
1
Low-temperature H NMR spectra of a solution containing
account for the averaged coupling (JH-H ) 5.9 Hz, average of
2% formic acid and ca. 3% hexafluoroacetone in 1:3 CD2Cl2/
dimethyl ether are shown in Figure 1, and larger spectra are
shown in the Supporting Information. The proton NMR
spectrum at -90.0 °C shows the expected four peaks for formic
acid and adduct in the region of δ 11 to 7, as shown in Table
1. Both signals for formic acid decoalesce at lower temperatures
into separate peaks for E- and Z-isomers, and the proton
chemical shifts at -118.3 °C are summarized in Table 1. As
expected, the signals for OH protons moved to lower field with
decreasing temperature. For 1, assignments are based on
intensities, with the Z-isomer expected to predominate, based
1
1.8 and 0.0 Hz).
Signals for the E-isomer of 1 were observed in the gas phase
by microwave spectroscopy,10 and this conformation was found
to be 3.9 kcal/mol higher in energy than Z-1. A barrier of 13.8
kcal/mol was estimated10 for conversion of the Z conformation
to the E. Ab initio calculations at the MP3/6-311+G**//6-31G*
level11 predict E-Z energy differences of 4.61 and 5.59 kcal/
mol for formic acid and methyl formate, respectively, and the
Z-to-E barrier for formic acid was calculated to be 12.4 kcal/
mol. The dipole moments10 of E and Z formic acid are 3.79
and 1.42 D, and the energy difference between these conforma-
tions is expected to decrease in solution. A free-energy
difference of 2.15 kcal/mol was reported12 for methyl formate
in 1:1 acetone-d6/DMF, and the E-Z free-energy difference for
this ester was predicted13 by ab initio calculations at the MP2/
11
10
on the results of gas-phase calculations, the microwave study,
and the effect of solvent on the E-Z free-energy difference for
13
methyl formate. The formyl protons of E-1 and Z-1 have the
expected relative positions, but they are reversed for the carbonyl
carbon peaks of 1, although the Z-E shift difference is small.
At still lower temperatures, both the OH and the CH signals of
the adduct broadened, and separate signals for E and Z
conformations were observed by -153.8 °C. The chemical shifts
are listed in Table 1. Assignments to E and Z conformations
are based on the assumption that the formyl hydrogen and
carbonyl carbon peaks (see below) of E-2 will be downfield of
the corresponding peaks for Z-2, as is often observed for esters
6
-31+G*//6-31G* level to decrease from 5.16 kcal/mol in the
gas phase to 1.66 kcal/mol for a solution in acetonitrile.
Evidence for observable amounts of E-1 in solution has been
1
4
obtained from the vibrational spectra of formic acid and
HMPA in several solvents.
(
4) Minary, P.; Jedlovszky, P.; Mezei, M.; Turi, L. J. Phys. Chem. B
2
000, 104, 8287. An earlier structural investigation of formic acid by X-ray
1
and related compounds. The chemical shift for the OH protons
and neutron diffraction and reverse Monte-Carlo study found that no
significant amount of cyclic hydrogen bonded dimer was present. Jed-
lovszky, P.; Bako, I.; Palinkas; Dore, J. C. Mol. Phys. 1995, 86, 87.
(14) Golubev, N. S.; Pushkareva, E. G. Vestn. Leningr. UniV., Ser. 4,
Fiz., Khim. 1985, 2, 87.
(15) Langley, C. H.; Pawar, D. M.; Noe, E. A. THEOCHEM 2005, 732,
99.
(16) Pawar, D. M.; Sims, Y. S.; Moton, D. M.; Noe, E. A. THEOCHEM
2003, 626, 159.
(
(
(
(
5) Kim, Y. J. Am. Chem. Soc. 1996, 118, 1522.
6) Nahringbauer, I. Acta Crystallogr. 1978, B34, 315.
7) Meier, B. H.; Graf, F.; Earnst, R. R. J. Chem. Phys. 1982, 76, 767.
8) Golubev. N. S.; Denisov, G. S.; Koltsov, A. I. J. Mol. Struct. 1981,
7
5, 333.
(
(
(
(
(
9) Noe, E. A.; Raban, M. J. Am. Chem. Soc. 1975, 97, 5811.
10) Hocking, W. H. Z. Naturforsch. A 1976, 31, 1113.
11) Wiberg, K. B.; Laidig, K. E. J. Am. Chem. Soc. 1987, 109, 5935.
12) Grindley, T. B. Tetrahedron Lett. 1982, 23, 1757.
13) Wiberg, K. B.; Wong, M. W. J. Am. Chem. Soc. 1993, 115, 1078.
(17) Dipole moments are often assumed to be a measure of dipole-
dipole interactions, but Perrin and Young18 have shown that this is not
always valid, and have described two examples for which this assumption
leads to the wrong conclusion. However, the relationship was described as
applicable to esters.
2004 J. Org. Chem., Vol. 72, No. 6, 2007