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Tetrahedron shape

Polycrystalline [Mn(taa)] samples were prepared according to the literature method [11,12] and tetrahedron-shaped single crystals were obtained by recrystallization from CH2Cl2/hexane solutions. [Pg.619]

Fig. 11 Formation of the tetrahedron shaped cage by Jonathan R. Nitschke et al. [128]... Fig. 11 Formation of the tetrahedron shaped cage by Jonathan R. Nitschke et al. [128]...
Figure 1.12.3. Diamond is a cova-lentiy bonded network of carbon atoms that assume a tetrahedron shape at each carbon. Figure 1.12.3. Diamond is a cova-lentiy bonded network of carbon atoms that assume a tetrahedron shape at each carbon.
However, because there is only one electron in that orbital, it does not have the same repulsive effect as a pair of electrons. As a consequence the carbon/hydrogen bonds are not forced together as much as they are in, for example, the methyl anion, CH3, which adopts an almost regular tetrahedron shape. Suggest the direction and degree of polarisation that is present in the methyl radical. [Pg.84]

Recently, a new class of chemical and biological sensors has been developed based on the shift of the plasmon resonance wavelength that arises when the analyte of interest binds to the surface of the nanoparticle [9,38]. The effect is very much like that considered in Fig. 4.5, except that the particles considered are anisotropic (truncated tetrahedron shape), the particles are on a surface (glass or mica, typically) and the analyte layer thickness can be varied. Fig. 4.7 shows an example of the type of information studied, here showing the plasmon wavelength shift associated with binding many layers of molecules on the surface of the particle as a function of the layer thickness. The curves labeled B and D show results obtained in experimental studies for particles with dimensions 100 nm (in-plane) and 30 or 50 nm (out of plane), while curves A and C show calculated results for the same two structures. The molecules on the particle surface were... [Pg.53]

Using this device, an experimental study to analyze with the tetrahedron shape, the generation of defects (wrinkles, tow buckles, tow sliding, vacancies, etc.) can be performed. The influence of the process parameter and particularly the blank-holder pressures on the generation and the magnitude of defects is also commented and analyzed. [Pg.89]

As noted, this tetrahedral model is known as the VSEPR model. In this model, carbon, nitrogen, and oxygen covalent compounds are assumed to have a tetrahedron shape, with C, N, or O at the center and the groups or atoms sm -rounding the central atom. In this model, all unshared electron pairs must be included. The electrons cannot be seen—only the atoms however, the electrons... [Pg.68]

Methane, CH4, for example, has a central carbon atom bonded to four hydrogen atoms and the shape is a regular tetrahedron with a H—C—H bond angle of 109°28, exactly that calculated. Electrons in a lone pair , a pair of electrons not used in bonding, occupy a larger fraction of space adjacent to their parent atom since they are under the influence of one nucleus, unlike bonding pairs of electrons which are under the influence of two nuclei. Thus, whenever a lone pair is present some distortion of the essential shape occurs. [Pg.38]

When the ammonium ion NH is formed the lone pair becomes a bonding pair and the shape becomes a regular tetrahedron. [Pg.38]

Heywood [Heywood, Symposium on Paiticle Size Analysis, lust. Chem. Engrs. (1 7), Suppl. 25, 14] recognized that the word shape refers to two distinc t charac teiistics of a particle—form and proportion. The first defines the degree to which the particle approaches a definite form such as cube, tetr edron, or sphere, and the second by the relative proportions of the particle which distinguish one cuboid, tetrahedron, or spheroid from another in the same class. He replaced historical quahtative definitions of shape by numerical shape coefficients. [Pg.1825]

Figure 2.3 The shapes of orbitals for the s electron pair, the three pairs of p electrons with obitals mutally at right angles, and the sp orbitals which have the major lobes pointing towards the apices of a regular tetrahedron. Figure 2.3 The shapes of orbitals for the s electron pair, the three pairs of p electrons with obitals mutally at right angles, and the sp orbitals which have the major lobes pointing towards the apices of a regular tetrahedron.
FIGURE 3.16 Three common hybridization schemes shown as outlines of the amplitude of the wavefunction and in terms of the orientations of the hybrid orbitals, (a) An s-orbital and a p-orbital hybridize into two sp hybrid orbitals that >oint in opposite direc tions, forming a linear molecular shape, (b) An s-orbital and two p-orbitals can blend together to give three ip hybrid orbitals that point to the corners of an equilateral triangle, (c) An s-orbital and three p-orbitals can blend together to give four sp hybrid orbitals that point to the corners of a tetrahedron. [Pg.234]

The next most common coordination number is 4. Two shapes are typically found for this coordination number. In a tetrahedral complex, the four ligands are found at the vertices of a tetrahedron, as in the tetrachlorocobaltate(ll) ion, [CoCl4]2 (2). An alternative arrangement, most notably for atoms and ions with ds electron configurations such as Pt2+ and Au +, is for the ligands to lie at the corners of a square, giving a square planar complex (3). [Pg.793]

The arrangement of the centers of the molecules in the crystal is that corresponding to the diamond structure. Each molecule is surrounded tetrahedrally by four molecules. If we consider a molecule as roughly tetrahedral in shape with similar orientation to the tetrahedron formed by the four beryllium atoms, then the adjacent molecules are so oriented as to present tetrahedral faces to one another. [Pg.590]

Methane is the simplest molecule with a tetrahedral shape, but many molecules contain atoms with tetrahedral geometry. Because tetrahedral geometry is so prevalent in chemistry, it is important to be able to visualize the shape of a tetrahedron. [Pg.604]

Having introduced methane and the tetrahedron, we now begin a systematic coverage of the VSEPR model and molecular shapes. The valence shell electron pair repulsion model assumes that electron-electron repulsion determines the arrangement of valence electrons around each inner atom. This is accomplished by positioning electron pairs as far apart as possible. Figure 9-12 shows the optimal arrangements for two electron pairs (linear),... [Pg.607]

The regular tetrahedron is a simple yet elegant geometric form. The ancient Greeks identified it as one of only five regular solids that can be placed inside a sphere so that every vertex touches the surface of the sphere. The Greeks had no idea, however, of the importance that tetrahedral shapes have for the chemical processes of life. [Pg.615]

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]

Any hybrid orbital is named from the atomic valence orbitals from which It Is constmcted. To match the geometry of methane, we need four orbitals that point at the comers of a tetrahedron. We construct this set from one s orbital and three p orbitals, so the hybrids are called s p hybrid orbitais. Figure 10-8a shows the detailed shape of an s p hybrid orbital. For the sake of convenience and to keep our figures as uncluttered as possible, we use the stylized view of hybrid orbitals shown in Figure 10-8Z). In this representation, we omit the small backside lobe, and we slim down the orbital in order to show several orbitals around an atom. Figure 10-8c shows a stylized view of an s p hybridized atom. This part of the figure shows that all four s p hybrids have the same shape, but each points to a different comer of a regular tetrahedron. [Pg.663]


See other pages where Tetrahedron shape is mentioned: [Pg.4]    [Pg.425]    [Pg.245]    [Pg.253]    [Pg.1559]    [Pg.114]    [Pg.1558]    [Pg.37]    [Pg.425]    [Pg.83]    [Pg.98]    [Pg.112]    [Pg.2339]    [Pg.289]    [Pg.138]    [Pg.4]    [Pg.425]    [Pg.245]    [Pg.253]    [Pg.1559]    [Pg.114]    [Pg.1558]    [Pg.37]    [Pg.425]    [Pg.83]    [Pg.98]    [Pg.112]    [Pg.2339]    [Pg.289]    [Pg.138]    [Pg.66]    [Pg.40]    [Pg.536]    [Pg.313]    [Pg.969]    [Pg.816]    [Pg.311]    [Pg.603]    [Pg.611]    [Pg.636]    [Pg.21]    [Pg.302]    [Pg.303]    [Pg.309]    [Pg.312]   
See also in sourсe #XX -- [ Pg.19 ]




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Tetrahedron

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