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Molecular geometries determination

If a molecule contains more than two atoms it is not so easy to decide whether it is polar or nonpolar. In this case, not only bond polarity but also molecular geometry determines the polarity of the molecule. To illustrate what is involved, consider the molecules shown in Figure 7.11. [Pg.184]

The purely electronic derivatives, calculated for the rigid molecular geometry, determine the system electronic chemical potential... [Pg.457]

Thus, the force constants of the bonds, the masses of the atoms, and the molecular geometry determine the frequencies and the relative motions of the atoms. Fig. 2.1-3 shows the three normal vibrations of the water molecule, the symmetric and the antisymmetric stretching vibration of the OH bonds, and Va, and the deformation vibration 6. The normal frequencies and normal coordinates, even of crystals and macromolecules, may be calculated as described in Sec. 5.2. In a symmetric molecule, the motion of symmetrically equivalent atoms is either symmetric or antisymmetric with respect to the symmetry operations (see Section 2.7). Since in the case of normal vibrations the center of gravity and the orientation of the molecular axes remain stationary, equivalent atoms move with the same amplitude. [Pg.12]

Diatomic molecules containing atoms of different elements (for example, HCl, CO, and NO) have dipole moments and are called polar molecules. Diatomic molecules containing atoms of the same element (for example, H2, O2, and F2) are examples of nonpolar molecules because they do not have dipole moments. For a molecule made up of three or more atoms both the polarity of the bonds and the molecular geometry determine whether there is a dipole moment. Even if polar bonds are present, the molecule will not necessarily have a dipole moment. Carbon dioxide (CO2), for example, is a triatomic molecule, so its geometry is either linear or bent ... [Pg.378]

In the case of 1,2,4-trioxolane (2), where both the normal species and various isotopic modifications (3,3-D2, D4,1803) were also studied (76JPC1238), all the IR frequencies could be assigned (Table 5) as a result of a normal coordinate analysis. Starting from the molecular geometry determined by microwave spectroscopy (cf. Section 4.33.2.2.2), this analysis led to an excellent agreement between observed and calculated IR frequencies, thus confirming the O—O half-chair conformation of the 1,2,4-trioxolane ring. For a series of substituted... [Pg.859]

Molecular geometry, determination of cis- and trans isomers, distortion from cubic symmetry (Jahn-Teller effect), effect of polymerization, finding the right structure of polynuclear complexes, identification of possible structural position occupied by the Mossbauer atom, determination of distribution of Mossbauer atoms among the sites, determination of site preference, determination of coordination number, effect of neighbors... [Pg.1441]

Draw the Lewis structure for the molecule and determine its molecular geometry. Determine if the molecule contains polar bonds. A bond is polar if the two... [Pg.439]

The central atom in a molecule has a bent molecular geometry. Determine the hybridization of the orbitals in the atom. [Pg.472]

In our treatment of valence bond theory, we use the molecular geometry determined by VSEPR theory to determine the correct hybridization scheme. [Pg.473]


See other pages where Molecular geometries determination is mentioned: [Pg.264]    [Pg.40]    [Pg.35]    [Pg.859]    [Pg.178]    [Pg.261]    [Pg.642]    [Pg.216]    [Pg.2206]    [Pg.561]    [Pg.940]    [Pg.198]    [Pg.1536]   


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