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Molecular shapes geometry

Orbitals used in bond formation Nonbonding electron pairs General formula Molecular geometry Molecular shape Bond angle Polarity of molecule Example The name of example compounds... [Pg.37]

No. of Electron Groups Electron Group Geometry No. of Lone Pairs Molecular Geometry Molecular Shape... [Pg.140]

With the development of accurate computational methods for generating 3D conformations of chemical structures, QSAR approaches that employ 3D descriptors have been developed to address the problems of 2D QSAR techniques, e.g., their inability to distinguish stereoisomers. The examples of 3D QSAR include molecular shape analysis (MSA) [34], distance geometry [35,36], and Voronoi techniques [37]. [Pg.359]

Mole-mass, 55,70-72q Molecular formula A formula in which the number of atoms of each type in a molecule is indicated as a subscript after the symbol of the atom, 34,59-60 Molecular geometry The shape of a molecule, describing the relative positions of atoms, 175 193q electron pairs, 179t major features, 175-176 molecules with expanded octets, 181t molecules with unshared electron pairs, 181t... [Pg.692]

Electron group geometries and molecular shapes for steric number of 4. [Pg.609]

Step 4 Use the ligand count to derive molecular shapes from elec I ton groiiii geometries.. [Pg.610]

Our approach to these molecules illustrates the general strategy for determining the electron group geometry and the molecular shape of each inner atom in a molecule. The process has four steps, beginning with the Lewis structure and ending with the molecular shape. [Pg.610]

Follow the four-step process described in the flowchart. Begin with the Lewis structure. Use this stracture to determine the steric number, which indicates the electron group geometry. Then take into account any lone pairs to deduce the molecular shape. [Pg.610]

Many elements of the periodic table, from titanium and tin to carbon and chlorine, exhibit tetrahedral electron group geometry and tetrahedral molecular shapes. In particular, silicon displays tetrahedral shapes in virtually all of its stable compounds. [Pg.612]

Tetrahedral geometry may be the most common shape in chemistry, but several other shapes also occur frequently. This section applies the VSEPR model to four additional electron group geometries and their associated molecular shapes. [Pg.618]

Use the Lewis structure of CIF3 to determine the steric number of the chlorine atom. Obtain the molecular shape from the orbital geometry after placing lone pairs in appropriate positions. [Pg.623]

C09-0023. The fourth molecular shape arising from a steric number of 5 is represented by the triiodide anion I3. Determine the molecular geometry and draw a three-dimensional picture of the triiodide ion. [Pg.624]

Follow the usual procedure. Determine the Lewis stmcture, then use it to find the steric number for xenon and to deduce electron group geometry. Next, use the number of ligands to identify the molecular shape. [Pg.628]

The square pyramidal geometry of CIF5 completes our inventory of molecular shapes. Figure 9-26 summarizes the characteristics of atoms with steric number 6. [Pg.630]

Table 9 3 summarizes the relationships among steric number, electron group geometry, and molecular shape. If you remember the electron group geometry associated with each steric number, you can deduce molecular shapes, bond angles, and existence of dipole moments. [Pg.642]

C09-0140. Determine the Lewis stmctures, electron group geometries, and molecular shapes of the following compounds, which contain odd numbers of valence electrons. [Pg.654]

We cannot generate a tetrahedron by simple overlap of atomic orbitals, because atomic orbitals do not point toward the comers of a tetrahedron. In this section, we present a modification of the localized bond model that accounts for tetrahedral geometry and several other common molecular shapes. [Pg.663]

We first give all the Lewis structures. From each, we deduce the electron-group geometry and the molecular shape. [Pg.216]

This molecule is of the type AX2E it has a trigonal planar electron-group geometry and a bent molecular shape. [Pg.216]

In PF6 there are 5 + (6 x 7) +1 = 48 valence electrons or 24 electron pairs. A plausible Lewis structure follows. Since there are six atoms and no lone pairs bonded to the central atom, the electron-group geometry and molecular shape are octahedral. [Pg.225]


See other pages where Molecular shapes geometry is mentioned: [Pg.328]    [Pg.328]    [Pg.308]    [Pg.328]    [Pg.328]    [Pg.308]    [Pg.11]    [Pg.123]    [Pg.6]    [Pg.609]    [Pg.611]    [Pg.616]    [Pg.653]    [Pg.653]    [Pg.677]    [Pg.391]    [Pg.383]    [Pg.84]    [Pg.93]    [Pg.282]    [Pg.55]    [Pg.46]    [Pg.363]    [Pg.398]    [Pg.210]    [Pg.217]    [Pg.225]    [Pg.225]    [Pg.225]    [Pg.226]   


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