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G. Tavc9ar, E. Goreshnik / Journal of Fluorine Chemistry 189 (2016) 33–38
Metal centres in crystal structures are surrounded by eight
fluorine atoms from four Ta2F11 units in deformed square antiprism
arrangement. (Figs. 1 and 2)
Both Ta2F11 groups from asymmetric unit act as bidentate
bridging ligands connecting two cadmium or mercury metal
centers into chains along b axis (Figs. 3 and 4).
Cd–F distances in the crystal structure of Cd(Ta2F11)2 are in
range from 2.251(4) to 2.410(4) Å (Fig. 1) which is similar to
distanÀces in CdF2 (2.333 Å) [17]. Both crystallographically different
Ta2F11 anions in the crystal structure are coordinated to two
different cadmium atoms as bidentate bridging ligand (Fig. 5).
All Ta–F(Cd) bond distances are elongated and are in range from
1.918(4) to 1.942(4) Å. Polarization of the anion reduces non-
bridging Ta–F distances which are in range from 1.821(4) to 1.851
(4) with the Ta–F distances opposite to Ta–F(Ta) bond being the
shortest. Bridging Ta–F(Ta) distances are from 2.056(4) to 2.077(4)
Å. Cd to Cd distances in chain are 4.901(1) and 4.976(1) Å, which is
well over the sum of Van der Waals radii, negating any possibility
of direct metal–metal bonding [18].
Hg–F distances in the crystal structure of Hg(Ta2F11)2 are in
range from 2.329(6) to 2.428(6) Å which is comparable to distances
in HgF2 2.40 Å [19]. Ta–F(Hg) distances are elongated and are in
range from 1.926(7) to 1.948(6) Å. Non-bridging Ta–F distances are
reduced similarly than in the crystal structure of Cd(Ta2F11)2.
Bridging Ta–F(Ta) distances are from 2.059(6) to 2.069(6) Å.
Distances between neighboring Hg atoms in the same chain are
4.902(1) and 4.961(1) Å, which is again longer than the sum of Van
der Waals radii [18].
Fig. 2. Coordination sphere of Hg in the crystal structure of Hg(Ta2F11)2. Thermal
ellipsoids are drawn at the 50% probability. Symmetry codes: (i) Àx, 1 À y, 1 À z; (ii)
Àx, 2 À y, 1 À z.
to staÀggered conformation [24]. Gas phase calculations show that
A2F11 anions should exist in D4h symmetry [25], which is
supported by recent crystal structure of the [2,4-(OMe)2C6H5]
À
[A2F11] (A = Nb, Ta). The A2F11 anion is completely linear in the
À
The A2F11 anions are considered weak ligands, and can be
described compound and is sandwiched between two arenium
rings. DFT calculations for that system with Nb2F11À anion showed,
that considering the interactions between a single anion and two
adjacent arenium cations, a pile arrangement is theoretically
favored, thus forcing the linearity of the Nb–F–Nb bridge.
Conversely, the calculated structure related to one ion-pair in
the gas phase shows bent Nb–F–Nb angle (159.5)ꢀ [15].
easily removed from coordination sphere of a metal cation in the
presence of stronger ligands like CO [10]. On the other hand they
tend to bend and orient themselves in such a way that they
maximize the number of interactions with the cations through
either hydrogen bonds [20,21] or act as a chelating ligands [7–
À
9,22,23]. As a consequence of those effects, A2F11 anions are
heavily distorted in practically all the crystal structures deter-
mined so far when measured by A–F–A bridge angles together with
the torsion angle between two planar SbF4eq groups from eclipsed
Bidentate coordination to two different metal atoms forces
Ta2F11À anions to adopt even more distorted shape, which is shown
in bridging Ta–F–Ta angles being 149.8(2)ꢀ and 149.9(2)ꢀ (dihedral
angles 27.5(1)ꢀ, 23.4(1)ꢀ) in the crystal structure of Cd(Ta2F11)2,
while the mercury analogue is slightly less distorted with Ta–F–Ta
angles of 151.7(3)ꢀ and 154.1(4)ꢀ (dihedral angles 16.2(2)ꢀ, 23.9
(2)ꢀ) (Fig. 6), probably as a consequence of slightly larger crystal
radius of Hg2+ (1.28, Hg2+; 1.24, Cd2+)[26]. Ta–F–Ta angle in related
mercury compound – Hg4(Ta2F11 2
)
is 153(1)ꢀ [11], which is
comparable to the ones obtained in the current study.
Such effects can also be seen in (H3O)Cd(SbF6)(Sb2F11 2
)
where
À
one Sb2F11 anion is tridentately coordinated to single cadmium
cationÀhaving Sb–F–Sb angle as low as 143.1(3)ꢀ, while the other
Sb2F11 anion with bidentate coordination has 147.9(2)ꢀ angle [7].
Type of coordination influences torsion angle to a degree that
cation and especially type of bonding to it dictates anion
conformation in a crystal structure.
Reactions of both HgF2 and CdF2 with TaF5 in 1:2 molar ratio
resulted in M(TaF6)2 type of compound as expected, but
crystallization of the product from solvent aHF ended up with
.
.
.
Cd(HF)2(TaF6)2 nHF and Hg(HF)2(TaF6)2 nHF. Cd(HF)2(TaF6)2 nHF
crystallizes in P-1 space group. Central cadmium atom has
preferred coordination number 8 and is surrounded by 6 fluorine
atoms from TaF6 units and 2 fluorine atoms from coordinated HF
molecules (Fig. 7). Basic building blocks consist of eight membered
rings containing 2 cadmium, 2 tantalum and 4 fluorine atoms that
are further connected into layers running along c axis. Cd–F(Ta)
distances are from 2.218(4) to 2.301(4) Å, while Cd–F(HF) are 2.419
(5) and 2.674(7) Å. HF(3) molecule is located outside the metal
coordination sphere between two layers and is fixed in the crystal
Fig. 1. Coordination sphere of Cd in the crystal structure of Cd(Ta2F11)2. Thermal
ellipsoids are drawn at the 50% probability. Symmetry codes: (i) 2 À x, 1 À y, 2 À z;
(ii) 2 À x, 2 À y, 2 À z.